Continuous Collision Detection (Continuous-Collision-Detection)

Continuous Collision Detection

Continuous-Collision-Detection

Geek Repo

Code for continuous collision detection methods bechmarked in "A Large Scale Benchmark and an Inclusion-Based Algorithm for Continuous Collision Detection"

Home Page:https://continuous-collision-detection.github.io

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Continuous Collision Detection's repositories

Tight-Inclusion

A conservative continuous collision detection (CCD) method with support for minimum separation. [Wang et al. 2021]

Language:C++License:MITStargazers:123Issues:9Issues:1

CCD-Wrapper

A library for various continuous collision detection algorithms.

Language:C++License:MITStargazers:51Issues:4Issues:2

Exact-Root-Parity-CCD

Exact floating-point implementation of root parity CCD [Wang et al. 2022]

Language:C++License:MITStargazers:28Issues:7Issues:0

Scalable-CCD

Sweep and Tiniest Queue & Tight-Inclusion GPU CCD

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Rational-Root-Parity

Rational Root Parity CCD, it is a reimplementation of [Brochu et al.2012] using rational numbers.

Language:C++License:MITStargazers:5Issues:3Issues:0

Sample-Queries

Sample of CCD queries

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TightCCD

Fork of code from "TightCCD: Efficient and Robust Continuous Collision Detection using Tight Error Bounds" [Wang et al. 2015]

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Minimum-Separation-Root-Finder

Minimum separation CCD using the floating point root finder method of [Harmon et al. 2011].

Language:C++License:MITStargazers:2Issues:4Issues:0

Sample-Scalable-CCD-Data

Sample ground truth data for Scalable CCD

License:Apache-2.0Stargazers:2Issues:0Issues:0

Symbolic

Symbolic CCD using Mathematica

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CCD-Query-IO

Read CCD queries in rational CSV data format

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Root-Parity-and-Bernstein-Sign-Classification

Fork of code from "Efficient Geometrically Exact Continuous Collision Detection" and "Fast and Exact Continuous Collision Detection with Bernstein Sign Classification"

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Fast-Approximate-Root-CCD

Fast Root Approximate in Cubic CCD from "Penetration-free Projective Dynamics on the GPU" [Lan et al. 2022]

Language:Jupyter NotebookLicense:MITStargazers:0Issues:0Issues:0

Floating-Point-Root-Finder

CCD using the floating-point root finder method of [Provot 1997; Vouga et al. 2010]

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