forked from andkok/MWS_2021
861 lines
38 KiB
C#
861 lines
38 KiB
C#
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using System.Collections;
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using System.Collections.Generic;
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using UnityEngine;
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using System.Globalization;
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#if UNITY_EDITOR
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using UnityEditor;
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using System.Linq;
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public class CommentAttribute : PropertyAttribute {
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public readonly string tooltip;
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public readonly string comment;
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public CommentAttribute( string comment, string tooltip ) {
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this.tooltip = tooltip;
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this.comment = comment;
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}
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}
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[CustomPropertyDrawer(typeof(CommentAttribute))]
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public class CommentDrawer : PropertyDrawer {
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const int textHeight = 20;
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CommentAttribute commentAttribute { get { return (CommentAttribute)attribute; } }
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public override float GetPropertyHeight(SerializedProperty prop, GUIContent label) {
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return textHeight;
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}
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public override void OnGUI(Rect position, SerializedProperty prop, GUIContent label) {
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EditorGUI.LabelField(position,new GUIContent(commentAttribute.comment,commentAttribute.tooltip));
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}
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}
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#endif
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public class LeafGrow : MonoBehaviour
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{
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Vector3[] newVertices;
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Vector2[] newUV;
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int[] newTriangles;
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float[] _widthCurve_; //widthCurve
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float[] _foldCurve_; //foldCurve
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int frame = 0;
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[Header("Leaf shape")]
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public float length = 0.06f;
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public float width = 1.0f;
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public float thickness = 0.01f;
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public AnimationCurve widthCurve = AnimationCurve.Linear(0, 0, 1, 1);
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public AnimationCurve foldCurve = AnimationCurve.Linear(0, 0, 1, 1);
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public float infold = 0.03f;
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float startInfold = 0.03f;
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[Header("Animation and resolution")]
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public float framesBetweenSteps = 30.0f;
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public int numberOfAnimationSteps = 30;
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public bool constantResolution = true;
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[Comment("The number of animation steps also affects the resolution of the model", "8 * numberOfAnimationSteps = number of vertices")]
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public bool commentSpace = true;
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[HideInInspector]
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[Range(0.000f,0.01f)]
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public float simplification = 0.000f;
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// EditorGUILayout.HelpBox("Number of animation steps also affects resolution of the model" , MessageType.Info);
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//[Header("Special features")]
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[HideInInspector]
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public bool roughEdges = false;
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[HideInInspector]
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public int roughEdgesSize = 10;
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[HideInInspector]
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public int numberOfBranchesPairs = 10;
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[HideInInspector]
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public bool showBranches = false;
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[HideInInspector]
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public bool colision = false;
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[HideInInspector]
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public Rigidbody colisionJoint;
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float infoldch;
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[HideInInspector]
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public int maxNumberOfSteps = 0;
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int maxNumberOfStepsB = 0;
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// Start is called before the first frame update
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void Start() {
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startInfold = infold;
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if (numberOfBranchesPairs * 5 > numberOfAnimationSteps) {
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numberOfBranchesPairs = numberOfAnimationSteps / 10;
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}
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// _widthCurve_ = new float[] {0.0f, 0.25f, 0.5f, 0.55f, 0.54f, 0.53f, 0.52f, 0.50f, 0.48f, 0.45f, 0.41f, 0.36f, 0.31f, 0.26f, 0.21f, 0.16f, 0.11f, 0.06f, 0.03f, 0.0f};
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// _foldCurve_ = new float[] {0.0f, 0.02f, 0.03f, 0.035f, 0.04f, 0.04f, 0.037f, 0.035f, 0.031f, 0.027f, 0.024f, 0.021f, 0.019f, 0.016f, 0.013f, 0.010f, 0.007f, 0.004f, 0.001f, 0.0f};
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float numberOfAnimationStepsf = (float)numberOfAnimationSteps;
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_widthCurve_ = new float[numberOfAnimationSteps + 1];
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_foldCurve_ = new float[numberOfAnimationSteps + 1];
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float i = 0;
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for (i = 0; i < numberOfAnimationStepsf; i += 1.0f) {
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_widthCurve_[(int)i] = (float)widthCurve.Evaluate(i / (numberOfAnimationStepsf));
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_foldCurve_[(int)i] = (float)foldCurve.Evaluate(i / (numberOfAnimationStepsf));
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}
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float foldMin = _foldCurve_.Min();
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float widthMin = _widthCurve_.Min();
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float widthMax = _widthCurve_.Max();
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for (i = 0; i < numberOfAnimationStepsf; i += 1.0f) {
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_widthCurve_[(int)i] = (_widthCurve_[(int)i] - widthMin) / (widthMax - widthMin);
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_foldCurve_[(int)i] = (_foldCurve_[(int)i]- _foldCurve_[0])*length;
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}
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if (maxNumberOfSteps == 0.0) {
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maxNumberOfStepsB = _widthCurve_.Length - 1;
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}
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else {
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maxNumberOfStepsB = maxNumberOfSteps;
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}
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maxNumberOfSteps = _widthCurve_.Length - 1;
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// }
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}
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// Update is called once per frame
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void Update() {
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frame += 1;
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if (frame <= framesBetweenSteps * maxNumberOfSteps) {
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UpdateLeafMesh();
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}
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if (frame == framesBetweenSteps * maxNumberOfSteps + 3 && colision) {
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gameObject.GetComponent<MeshCollider>().sharedMesh = null;
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}
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}
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public void DrawLeaf() {
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Start();
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frame = (int)(framesBetweenSteps * maxNumberOfSteps);
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UpdateLeafMesh();
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infold = startInfold;
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}
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void UpdateLeafMesh() {
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float frameScaled = (float)frame / framesBetweenSteps;
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float[] _widthCurve = new float[(int)frameScaled + 1];
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float[] _foldCurve = new float[(int)frameScaled + 1];
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if (constantResolution) {
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_widthCurve = new float[_widthCurve_.Length];
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_foldCurve = new float[_foldCurve_.Length];
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}
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float scale = frameScaled / (float)maxNumberOfSteps;
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float scaleB = frameScaled / (float)maxNumberOfStepsB;
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int j = 0;
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for (j = 0; j < frameScaled; j++) {
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_widthCurve[j] = _widthCurve_[(int)((float)j / scale)] * scaleB;
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_foldCurve[j] = _foldCurve_[(int)((float)j / scale)] * scaleB;
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}
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if (frame == framesBetweenSteps * maxNumberOfSteps || constantResolution) {
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if (frame == framesBetweenSteps * maxNumberOfSteps) {
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scaleB = (frameScaled - 1.0f) / (float)maxNumberOfStepsB;
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}
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for (j = 0; j < _widthCurve_.Length; j++) {
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_widthCurve[j] = _widthCurve_[j] * scaleB;
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}
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for (j = 0; j < _foldCurve_.Length; j++) {
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_foldCurve[j] = _foldCurve_[j] * scaleB;
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}
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// _widthCurve = _widthCurve_;
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// _foldCurve = _foldCurve_;
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// scaleB = 1.0f;
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infold = startInfold;
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}
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else {
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infold = (_widthCurve_[(int)frameScaled] / 10.0f) + startInfold;
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}
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infoldch = 2.0f * infold / _widthCurve.Length;
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float infoldFrame = infold;
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if (constantResolution) {
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float scaleLboost = 1.0f;
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if (frameScaled * 3.0f < numberOfAnimationSteps) {
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scaleLboost = frameScaled * 3.0f / numberOfAnimationSteps;
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}
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scaleL = (scaleLboost + scaleB) / 2.0f;
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}
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if (showBranches) {
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branchesMargin = (int)((float)numberOfAnimationSteps * 0.15f);
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branchesDistance = 0;
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if (numberOfBranchesPairs > 0) {
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branchesDistance = (numberOfAnimationSteps - (branchesMargin * 2)) / numberOfBranchesPairs;
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}
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}
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// // float version (constant distance between vertices groups)
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// Mesh mesh = createSweepSufraceMesh(lengthScale, infold, _widthCurve, _foldCurve);
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// GetComponent<MeshFilter>().mesh = mesh;
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//
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// Vector2 version (distance between vertices groups can be defined (last parameter is Vector2 x=fold, y=distance from start (lenght of leaf from the begining to this point)))
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CurvesContainer newSimpleCurves = simplifyCurves(_widthCurve, _foldCurve, simplification);
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Mesh mesh = createSweepSufraceMeshVector(length, width, newSimpleCurves._widthCurve, newSimpleCurves._foldCurve);
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GetComponent<MeshFilter>().mesh = mesh;
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if (frame == framesBetweenSteps * maxNumberOfSteps && colision) {
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gameObject.AddComponent<Rigidbody>();
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gameObject.GetComponent<Rigidbody>().useGravity = false;
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gameObject.AddComponent<SpringJoint>();
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gameObject.GetComponent<SpringJoint>().connectedBody = colisionJoint;
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// gameObject.GetComponent<Rigidbody>().isKinematic = true;
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gameObject.AddComponent<MeshCollider>();
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gameObject.GetComponent<MeshCollider>().convex = true;
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gameObject.GetComponent<MeshCollider>().sharedMesh = mesh;
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}
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}
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int branchesMargin = 0;
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int branchesDistance = 0;
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float scaleL = 1.0f;
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Mesh createSweepSufraceMesh(float length, float width, float[] _widthCurve, float[] _foldCurve)//Vector2[] foldCurve)
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{
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Mesh mesh = new Mesh();
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int j = 0;
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Vector3[] newVertices = new Vector3[_widthCurve.Length * 6];
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Vector3[] newnormals = new Vector3[_widthCurve.Length * 6];
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float i = 0.0f;
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float re = 0.0f;
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int al = _widthCurve.Length * 3;
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for (i = 0.0f; i < _widthCurve.Length; i++) {
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float thicknessThisRow = thickness;
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infold = (float)gauss(((double)i) / ((_widthCurve.Length)), 0.5, 0.0, 1.0) * startInfold;
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if (i == _widthCurve.Length - 1) {
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infold = 0;
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thicknessThisRow = 0.0001f;
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_widthCurve[(int)i] = 0.00001f;
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Debug.Log("last Frame");
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}
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Debug.Log("#infold = " + infold);
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if (roughEdges && i > roughEdgesSize * 4.0f) {
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re = 0.005f * (float)(i % roughEdgesSize);
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if (re > _widthCurve[(int)i] / 4.0f) {
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re = _widthCurve[(int)i] / 4.0f;
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}
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}
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else {
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re = 0.0f;
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}
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// ------- downside of the leaf --------
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Vector3 newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, _widthCurve[(int)i] * width + re, _foldCurve[(int)i] - infold * (0.3f + _widthCurve[(int)i]));
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newVertices[(int)i * 3 + 0] = newVer;
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newnormals[(int)i * 3 + 0] = new Vector3(0, 0, 1);
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newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, 0.0f, _foldCurve[(int)i] + thicknessThisRow);
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newVertices[(int)i * 3 + 1] = newVer;
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newnormals[(int)i * 3 + 1] = new Vector3(0, 0, 1);
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newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, -1.0f * _widthCurve[(int)i] * width + re, _foldCurve[(int)i] - infold * (0.3f + _widthCurve[(int)i]));
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newVertices[(int)i * 3 + 2] = newVer;
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newnormals[(int)i * 3 + 2] = new Vector3(0, 0, 1);
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// ------- upside of the leaf --------
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newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, _widthCurve[(int)i] * width + re, _foldCurve[(int)i] - infold * (0.3f + _widthCurve[(int)i]));
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newVertices[(int)i * 3 + 0 + al] = newVer;
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newnormals[(int)i * 3 + 0 + al] = new Vector3(0, 0, -1);
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newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, 0.0f, _foldCurve[(int)i]);
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newVertices[(int)i * 3 + 1 + al] = newVer;
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newnormals[(int)i * 3 + 1 + al] = new Vector3(0, 0, -1);
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newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, -1.0f * _widthCurve[(int)i] * width + re, _foldCurve[(int)i] - infold * (0.3f + _widthCurve[(int)i]));
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newVertices[(int)i * 3 + 2 + al] = newVer;
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newnormals[(int)i * 3 + 2 + al] = new Vector3(0, 0, -1);
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// newVer = new Vector3((length/numberOfAnimationSteps)*i*scaleL, 0.0f, _foldCurve[(int)i]);
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// newVertices[(int)i + al] = newVer;
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// newnormals[(int)i + al] = new Vector3(0, 0, -1);
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}
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if (branchesDistance == 0 || !showBranches) {
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newTriangles = new int[(_widthCurve.Length - 1) * (24 * 2)];
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}
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else {
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newTriangles = new int[(_widthCurve.Length - 1) * (24 * 2) + 24 * ((_widthCurve.Length / branchesDistance))];
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}
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int ti = 0;
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for (j = 1; j < _widthCurve.Length; j++) {
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int k = j - 1;
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if (showBranches || j != _widthCurve.Length - 1) {
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// ------- downside of the leaf --------
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newTriangles[ti++] = k * 3 + 1;
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newTriangles[ti++] = k * 3;
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newTriangles[ti++] = j * 3;
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newTriangles[ti++] = k * 3 + 1;
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newTriangles[ti++] = j * 3;
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newTriangles[ti++] = j * 3 + 1;
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newTriangles[ti++] = k * 3 + 1;
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newTriangles[ti++] = j * 3 + 2;
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newTriangles[ti++] = k * 3 + 2;
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newTriangles[ti++] = k * 3 + 1;
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newTriangles[ti++] = j * 3 + 1;
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newTriangles[ti++] = j * 3 + 2;
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// ------- upside of the leaf --------
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newTriangles[ti++] = k * 3 + 1 + al;
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newTriangles[ti++] = j * 3 + 0 + al;
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newTriangles[ti++] = k * 3 + 0 + al;
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newTriangles[ti++] = k * 3 + 1 + al;
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newTriangles[ti++] = j * 3 + 1 + al;
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newTriangles[ti++] = j * 3 + 0 + al;
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newTriangles[ti++] = k * 3 + 1 + al;
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newTriangles[ti++] = k * 3 + 2 + al;
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newTriangles[ti++] = j * 3 + 2 + al;
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newTriangles[ti++] = k * 3 + 1 + al;
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newTriangles[ti++] = j * 3 + 2 + al;
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newTriangles[ti++] = j * 3 + 1 + al;
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// newTriangles[ti++] = k * 3;
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// newTriangles[ti++] = k + al;
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// newTriangles[ti++] = j * 3;
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//
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// newTriangles[ti++] = j * 3;
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// newTriangles[ti++] = k + al;
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// newTriangles[ti++] = j + al;
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//
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//
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// newTriangles[ti++] = k * 3 + 2;
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// newTriangles[ti++] = j * 3 + 2;
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// newTriangles[ti++] = k + al;
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//
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//
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// newTriangles[ti++] = j + al;
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// newTriangles[ti++] = k + al;
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// newTriangles[ti++] = j * 3 + 2;
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}
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}
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int abr = _widthCurve.Length * 4;
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float mz = 0.0f;
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Vector2[] newUV = new Vector2[newVertices.Length];
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for (j = 0; j < newUV.Length; j++) {
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if (j < abr) {
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newUV[j] = new Vector2(newVertices[j].x, newVertices[j].z);
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if (mz < newVertices[j].z) {
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mz = newVertices[j].z;
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}
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}
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else {
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newUV[j] = new Vector2(newVertices[j].x, newVertices[j].z + mz);
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}
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}
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mesh.vertices = newVertices;
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// mesh.uv = newUV;
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mesh.triangles = newTriangles;
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mesh.RecalculateBounds();
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mesh.triangles = mesh.triangles.Reverse().ToArray();
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mesh.normals = newnormals;
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mesh.RecalculateNormals();
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if (showBranches) {
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// newTriangles = newTriangles.Reverse().ToArray();
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for (i = 0.0f; i < _widthCurve.Length; i++) {
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float branchThickness = 1.2f * thickness;
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||
|
if (_widthCurve[(int)i] / 10.0f < branchThickness) {
|
||
|
branchThickness = _widthCurve[(int)i] / 10.0f;
|
||
|
}
|
||
|
Vector3 newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, 0.0f, _foldCurve[(int)i] + (branchThickness));
|
||
|
newVertices[(int)i * 4 + 0 + abr] = newVer;
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, 0.0f, _foldCurve[(int)i] - (branchThickness));
|
||
|
newVertices[(int)i * 4 + 1 + abr] = newVer;
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, branchThickness, _foldCurve[(int)i]);
|
||
|
newVertices[(int)i * 4 + 2 + abr] = newVer;
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * i * scaleL, -branchThickness, _foldCurve[(int)i]);
|
||
|
newVertices[(int)i * 4 + 3 + abr] = newVer;
|
||
|
Debug.Log("#_foldCurve[(int)i]=" + _foldCurve[(int)i]);
|
||
|
}
|
||
|
for (j = 1; j < _widthCurve.Length; j++) {
|
||
|
int k = j - 1;
|
||
|
|
||
|
// prawa i lewa patrząc od góry ODWRÓCONE
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;//góra prawa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 2 + abr;
|
||
|
|
||
|
newTriangles[ti++] = j * 4 + 2 + abr;//góra prawa i 2 u góry
|
||
|
newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;//góra lewa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
|
||
|
newTriangles[ti++] = j * 4 + 3 + abr;//góra lewa i 2 u góry
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
//
|
||
|
|
||
|
|
||
|
|
||
|
newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 u góry
|
||
|
newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = j * 4 + 1 + abr;//dół prawa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = j * 4 + 2 + abr;//dół prawa i 2 u góry
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
|
||
|
//// prawa i lewa patrząc od góry
|
||
|
//
|
||
|
// newTriangles[ti++] = k * 4 + 0 + abr;//góra prawa i 2 na dole
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
//
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//góra lewa i 2 u góry
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
////
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;//góra lewa i 2 na dole
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
//
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//góra prawa i 2 u góry
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
////
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 na dole
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
////
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 u góry
|
||
|
// newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
// newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 1 + abr;//dół prawa i 2 na dole
|
||
|
// newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 2 + abr;//dół prawa i 2 u góry
|
||
|
// newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
if (branchesDistance > 2) {
|
||
|
if (j % branchesDistance == 0 && j + branchesMargin < _widthCurve.Length && _widthCurve.Length > 2 * branchesMargin) {
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
}
|
||
|
}
|
||
|
}
|
||
|
|
||
|
mesh.vertices = newVertices;
|
||
|
// mesh.uv = newUV;
|
||
|
mesh.triangles = newTriangles;
|
||
|
|
||
|
mesh.triangles = mesh.triangles.Reverse().ToArray();
|
||
|
}
|
||
|
newUV = new Vector2[newVertices.Length];
|
||
|
|
||
|
mz = 0.0f;
|
||
|
|
||
|
for (j = 0; j < newUV.Length; j++) {
|
||
|
// if(j<abr)
|
||
|
// {
|
||
|
newUV[j] = new Vector2(newVertices[j].x, newVertices[j].y);
|
||
|
// }
|
||
|
// else
|
||
|
// {
|
||
|
// newUV[j] = new Vector2(newVertices[j].x, newVertices[j].z+mz);
|
||
|
// }
|
||
|
}
|
||
|
Color[] colors = new Color[newVertices.Length];
|
||
|
for (j = 0; j < newVertices.Length; j++)
|
||
|
colors[j] = new Color(0.0f, 0.26f, 0.0f);
|
||
|
|
||
|
mesh.colors = colors;
|
||
|
mesh.RecalculateBounds();
|
||
|
// mesh.RecalculateNormals();
|
||
|
mesh.uv = newUV;
|
||
|
return mesh;
|
||
|
}
|
||
|
Mesh createSweepSufraceMeshVector(float length, float width, float[] _widthCurve, Vector2[] _foldCurve) {
|
||
|
Mesh mesh = new Mesh();
|
||
|
int j = 0;
|
||
|
Vector3[] newVertices = new Vector3[_widthCurve.Length * 6];
|
||
|
Vector3[] newnormals = new Vector3[_widthCurve.Length * 6];
|
||
|
float i = 0.0f;
|
||
|
float re = 0.0f;
|
||
|
int al = _widthCurve.Length * 3;
|
||
|
for (i = 0.0f; i < _widthCurve.Length; i++) {
|
||
|
float thicknessThisRow = thickness;
|
||
|
infold = (float)gauss(((double)i) / ((_widthCurve.Length)), 0.5, 0.0, 1.0) * startInfold;
|
||
|
|
||
|
if (i > _widthCurve.Length - 3) {
|
||
|
infold = 0;
|
||
|
thicknessThisRow = 0.0001f;
|
||
|
_widthCurve[(int)i] = 0.00001f;
|
||
|
Debug.Log("last Frame");
|
||
|
}
|
||
|
Debug.Log("#infold = " + infold);
|
||
|
if (roughEdges && i > roughEdgesSize * 4.0f) {
|
||
|
re = 0.005f * (float)(i % roughEdgesSize);
|
||
|
if (re > _widthCurve[(int)i] / 4.0f) {
|
||
|
re = _widthCurve[(int)i] / 4.0f;
|
||
|
}
|
||
|
}
|
||
|
else {
|
||
|
re = 0.0f;
|
||
|
}
|
||
|
// ------- downside of the leaf --------
|
||
|
Vector3 newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, _widthCurve[(int)i] * width + re, _foldCurve[(int)i].x - infold * (0.3f + _widthCurve[(int)i]));
|
||
|
newVertices[(int)i * 3 + 0] = newVer;
|
||
|
newnormals[(int)i * 3 + 0] = new Vector3(0, 0, 1);
|
||
|
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, 0.0f, _foldCurve[(int)i].x + thicknessThisRow);
|
||
|
newVertices[(int)i * 3 + 1] = newVer;
|
||
|
newnormals[(int)i * 3 + 1] = new Vector3(0, 0, 1);
|
||
|
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, -1.0f * _widthCurve[(int)i] * width + re, _foldCurve[(int)i].x - infold * (0.3f + _widthCurve[(int)i]));
|
||
|
newVertices[(int)i * 3 + 2] = newVer;
|
||
|
newnormals[(int)i * 3 + 2] = new Vector3(0, 0, 1);
|
||
|
|
||
|
// ------- upside of the leaf --------
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, _widthCurve[(int)i] * width + re, _foldCurve[(int)i].x - infold * (0.3f + _widthCurve[(int)i]));
|
||
|
newVertices[(int)i * 3 + 0 + al] = newVer;
|
||
|
newnormals[(int)i * 3 + 0 + al] = new Vector3(0, 0, -1);
|
||
|
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, 0.0f, _foldCurve[(int)i].x);
|
||
|
newVertices[(int)i * 3 + 1 + al] = newVer;
|
||
|
newnormals[(int)i * 3 + 1 + al] = new Vector3(0, 0, -1);
|
||
|
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, -1.0f * _widthCurve[(int)i] * width + re, _foldCurve[(int)i].x - infold * (0.3f + _widthCurve[(int)i]));
|
||
|
newVertices[(int)i * 3 + 2 + al] = newVer;
|
||
|
newnormals[(int)i * 3 + 2 + al] = new Vector3(0, 0, -1);
|
||
|
|
||
|
}
|
||
|
|
||
|
if (branchesDistance == 0 || !showBranches) {
|
||
|
newTriangles = new int[(_widthCurve.Length - 1) * (24 * 2)];
|
||
|
}
|
||
|
else {
|
||
|
newTriangles = new int[(_widthCurve.Length - 1) * (24 * 2) + 24 * ((_widthCurve.Length / branchesDistance))];
|
||
|
}
|
||
|
|
||
|
int ti = 0;
|
||
|
for (j = 1; j < _widthCurve.Length; j++) {
|
||
|
int k = j - 1;
|
||
|
if (showBranches || j != _widthCurve.Length - 1) {
|
||
|
|
||
|
// ------- downside of the leaf --------
|
||
|
newTriangles[ti++] = k * 3 + 1;
|
||
|
newTriangles[ti++] = k * 3;
|
||
|
newTriangles[ti++] = j * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1;
|
||
|
newTriangles[ti++] = j * 3;
|
||
|
newTriangles[ti++] = j * 3 + 1;
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1;
|
||
|
newTriangles[ti++] = j * 3 + 2;
|
||
|
newTriangles[ti++] = k * 3 + 2;
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1;
|
||
|
newTriangles[ti++] = j * 3 + 1;
|
||
|
newTriangles[ti++] = j * 3 + 2;
|
||
|
|
||
|
// ------- upside of the leaf --------
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1 + al;
|
||
|
newTriangles[ti++] = j * 3 + 0 + al;
|
||
|
newTriangles[ti++] = k * 3 + 0 + al;
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1 + al;
|
||
|
newTriangles[ti++] = j * 3 + 1 + al;
|
||
|
newTriangles[ti++] = j * 3 + 0 + al;
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1 + al;
|
||
|
newTriangles[ti++] = k * 3 + 2 + al;
|
||
|
newTriangles[ti++] = j * 3 + 2 + al;
|
||
|
|
||
|
newTriangles[ti++] = k * 3 + 1 + al;
|
||
|
newTriangles[ti++] = j * 3 + 2 + al;
|
||
|
newTriangles[ti++] = j * 3 + 1 + al;
|
||
|
|
||
|
|
||
|
}
|
||
|
}
|
||
|
|
||
|
|
||
|
int abr = _widthCurve.Length * 4;
|
||
|
float mz = 0.0f;
|
||
|
|
||
|
Vector2[] newUV = new Vector2[newVertices.Length];
|
||
|
|
||
|
for (j = 0; j < newUV.Length; j++) {
|
||
|
if (j < abr) {
|
||
|
newUV[j] = new Vector2(newVertices[j].x, newVertices[j].z);
|
||
|
if (mz < newVertices[j].z) {
|
||
|
mz = newVertices[j].z;
|
||
|
}
|
||
|
}
|
||
|
else {
|
||
|
newUV[j] = new Vector2(newVertices[j].x, newVertices[j].z + mz);
|
||
|
}
|
||
|
}
|
||
|
|
||
|
mesh.vertices = newVertices;
|
||
|
// mesh.uv = newUV;
|
||
|
mesh.triangles = newTriangles;
|
||
|
mesh.RecalculateBounds();
|
||
|
mesh.triangles = mesh.triangles.Reverse().ToArray();
|
||
|
mesh.normals = newnormals;
|
||
|
mesh.RecalculateNormals();
|
||
|
|
||
|
if (showBranches) {
|
||
|
// newTriangles = newTriangles.Reverse().ToArray();
|
||
|
for (i = 0.0f; i < _widthCurve.Length; i++) {
|
||
|
float branchThickness = 1.2f * thickness;
|
||
|
if (_widthCurve[(int)i] / 10.0f < branchThickness) {
|
||
|
branchThickness = _widthCurve[(int)i] / 10.0f;
|
||
|
}
|
||
|
Vector3 newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, 0.0f, _foldCurve[(int)i].x + (branchThickness));
|
||
|
newVertices[(int)i * 4 + 0 + abr] = newVer;
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, 0.0f, _foldCurve[(int)i].x - (branchThickness));
|
||
|
newVertices[(int)i * 4 + 1 + abr] = newVer;
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, branchThickness, _foldCurve[(int)i].x);
|
||
|
newVertices[(int)i * 4 + 2 + abr] = newVer;
|
||
|
newVer = new Vector3((length / numberOfAnimationSteps) * scaleL * _foldCurve[(int)i].y, -branchThickness, _foldCurve[(int)i].x);
|
||
|
newVertices[(int)i * 4 + 3 + abr] = newVer;
|
||
|
Debug.Log("#_foldCurve[(int)i]=" + _foldCurve[(int)i]);
|
||
|
}
|
||
|
for (j = 1; j < _widthCurve.Length; j++) {
|
||
|
int k = j - 1;
|
||
|
|
||
|
// prawa i lewa patrząc od góry ODWRÓCONE
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;//góra prawa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 2 + abr;
|
||
|
|
||
|
newTriangles[ti++] = j * 4 + 2 + abr;//góra prawa i 2 u góry
|
||
|
newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;//góra lewa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
|
||
|
newTriangles[ti++] = j * 4 + 3 + abr;//góra lewa i 2 u góry
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
//
|
||
|
|
||
|
|
||
|
|
||
|
newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 u góry
|
||
|
newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = j * 4 + 1 + abr;//dół prawa i 2 na dole
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
//
|
||
|
newTriangles[ti++] = j * 4 + 2 + abr;//dół prawa i 2 u góry
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
|
||
|
//// prawa i lewa patrząc od góry
|
||
|
//
|
||
|
// newTriangles[ti++] = k * 4 + 0 + abr;//góra prawa i 2 na dole
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
//
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//góra lewa i 2 u góry
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
////
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;//góra lewa i 2 na dole
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
//
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//góra prawa i 2 u góry
|
||
|
// newTriangles[ti++] = j * 4 + 0 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
////
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 na dole
|
||
|
// newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
////
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 3 + abr;//dół lewa i 2 u góry
|
||
|
// newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
// newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 1 + abr;//dół prawa i 2 na dole
|
||
|
// newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
////
|
||
|
// newTriangles[ti++] = j * 4 + 2 + abr;//dół prawa i 2 u góry
|
||
|
// newTriangles[ti++] = j * 4 + 1 + abr;
|
||
|
// newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
if (branchesDistance > 2) {
|
||
|
if (j % branchesDistance == 0 && j + branchesMargin < _widthCurve.Length && _widthCurve.Length > 2 * branchesMargin) {
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 2 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 1 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 2 + branchesMargin * 3;
|
||
|
|
||
|
newTriangles[ti++] = k * 4 + 0 + abr;
|
||
|
newTriangles[ti++] = k * 4 + 3 + abr;
|
||
|
newTriangles[ti++] = j * 3 + 0 + branchesMargin * 3;
|
||
|
}
|
||
|
}
|
||
|
}
|
||
|
|
||
|
mesh.vertices = newVertices;
|
||
|
// mesh.uv = newUV;
|
||
|
mesh.triangles = newTriangles;
|
||
|
|
||
|
mesh.triangles = mesh.triangles.Reverse().ToArray();
|
||
|
}
|
||
|
newUV = new Vector2[newVertices.Length];
|
||
|
|
||
|
mz = 0.0f;
|
||
|
|
||
|
for (j = 0; j < newUV.Length; j++) {
|
||
|
// if(j<abr)
|
||
|
// {
|
||
|
newUV[j] = new Vector2(newVertices[j].x, newVertices[j].y);
|
||
|
// }
|
||
|
// else
|
||
|
// {
|
||
|
// newUV[j] = new Vector2(newVertices[j].x, newVertices[j].z+mz);
|
||
|
// }
|
||
|
}
|
||
|
Color[] colors = new Color[newVertices.Length];
|
||
|
for (j = 0; j < newVertices.Length; j++)
|
||
|
colors[j] = new Color(0.0f, 0.26f, 0.0f);
|
||
|
|
||
|
mesh.colors = colors;
|
||
|
mesh.RecalculateBounds();
|
||
|
// mesh.RecalculateNormals();
|
||
|
mesh.uv = newUV;
|
||
|
Debug.Log("#vert " + mesh.vertices.Length);
|
||
|
Debug.Log("#tris " + (newTriangles.Length / 3));
|
||
|
return mesh;
|
||
|
}
|
||
|
double gauss(double x, double a, double b, double c)//b = 0, a=0.5, c = 1
|
||
|
{
|
||
|
var v1 = (x - b);
|
||
|
var v2 = (v1 * v1) / (2 * (c * c));
|
||
|
var v3 = a * (double)Mathf.Exp((float)-v2);
|
||
|
return v3;
|
||
|
}
|
||
|
struct CurvesContainer {
|
||
|
public CurvesContainer(float[] x, Vector2[] y) {
|
||
|
_widthCurve = x;
|
||
|
_foldCurve = y;
|
||
|
}
|
||
|
public float[] _widthCurve;
|
||
|
public Vector2[] _foldCurve;
|
||
|
}
|
||
|
private CurvesContainer simplifyCurves(float[] _widthCurve, float[] _foldCurve, float simplification) {
|
||
|
Vector2[] _foldCurveVectorFull = new Vector2[_foldCurve.Length];
|
||
|
float[] _widthCurveNewFull = new float[_foldCurve.Length];
|
||
|
int j = 0;
|
||
|
for (int i = 0; i < _foldCurve.Length; i++) {
|
||
|
if (i > 1 && i < _foldCurve.Length - 2) {
|
||
|
if (Mathf.Abs((_widthCurve[i + 1] - _widthCurve[i]) - (_widthCurve[i] - _widthCurve[i - 1])) < simplification) {
|
||
|
continue;
|
||
|
}
|
||
|
}
|
||
|
_foldCurveVectorFull[j] = new Vector2(_foldCurve[i], i);
|
||
|
_widthCurveNewFull[j++] = _widthCurve[i];
|
||
|
}
|
||
|
Vector2[] _foldCurveVector = new Vector2[j];
|
||
|
float[] _widthCurveNew = new float[j];
|
||
|
for (int i = 0; i < j; i++) {
|
||
|
_foldCurveVector[i] = _foldCurveVectorFull[i];
|
||
|
_widthCurveNew[i] = _widthCurveNewFull[i];
|
||
|
}
|
||
|
return new CurvesContainer(_widthCurveNew, _foldCurveVector);
|
||
|
}
|
||
|
}
|