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Elastic collision of a system demands conservation of both momentum and kinetic energy. To solve problems involving one-dimensional elastic collisions between two objects, the equations for conservation of momentum and conservation of internal kinetic energy can be used. For the two objects, the sum of momentum before the collision equals the total momentum after the collision. An elastic collision conserves internal kinetic energy, and so the sum of kinetic energies before the collision equals...
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It is far more common for collisions to occur in two dimensions; that is, the initial velocity vectors are neither parallel nor antiparallel to each other. Let's see what complications arise from this. The first idea is that momentum is a vector. Like all vectors, it can be expressed as a sum of perpendicular components (usually, though not always, an x-component and a y-component, and a z-component if necessary). Thus, when the statement of conservation of momentum is written for a...
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An elastic collision is one that conserves both internal kinetic energy and momentum. Internal kinetic energy is the sum of the kinetic energies of the objects in a system. Truly elastic collisions can only be achieved with subatomic particles, such as electrons striking nuclei. Macroscopic collisions can be very nearly, but not quite, elastic, as some kinetic energy is always converted into other forms of energy such as heat transfer due to friction and sound. An example of a nearly...
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When two or more objects collide with each other, they can stick together to form one single composite object (after collision). The total mass of the object after the collision is the sum of the masses of the original objects, and it moves with a velocity dictated by the conservation of momentum. Although the system's total momentum remains constant, the kinetic energy decreases, and thus such a collision is an inelastic collision. Most of the collisions between objects in daily life are...
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Interactive Continuous Collision Detection for Topology Changing Models Using Dynamic Clustering.

Liang He1, Ricardo Ortiz1, Andinet Enquobahrie1

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Summary
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This study introduces a rapid algorithm for continuous collision detection (CCD) in deformable models. The method enhances performance by using hierarchical clusters and dynamic bounding volume hierarchies, achieving significant speedups.

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Area of Science:

  • Computer Graphics
  • Computational Geometry
  • Scientific Computing

Background:

  • Continuous Collision Detection (CCD) is crucial for simulating dynamic physical interactions.
  • Existing CCD algorithms for deformable models often involve high computational overhead and precomputation.
  • Handling topological changes in deformable models presents a significant challenge for collision detection.

Purpose of the Study:

  • To develop a fast, precomputation-free algorithm for continuous collision detection between general triangulated deformable models.
  • To address the challenge of topological changes during simulations.
  • To improve the efficiency and reduce false positives in collision detection for deformable objects.

Main Methods:

  • A fast decomposition algorithm representing mesh boundaries with hierarchical clusters.
  • Dynamic bounding volume hierarchy generation through rapid cluster merging.
  • Focus on inter-cluster collision checks to minimize computational load.

Main Results:

  • The algorithm successfully handles general triangulated models, including those with topological changes.
  • Demonstrated 1.4 to 5 times speedup compared to prior CCD algorithms on complex benchmarks.
  • Reduced computational overhead and the number of false positives in collision detection.

Conclusions:

  • The proposed algorithm offers a significant performance improvement for continuous collision detection of deformable models.
  • The method is effective for complex scenarios, including medical simulations and crash analysis.
  • This approach provides a more efficient solution for real-time simulation and analysis involving deformable objects.