MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

Slides:



Advertisements
Similar presentations
Arc-length computation and arc-length parameterization
Advertisements

1 Department of Civil and Environmental Engineering Sungkyunkwan University 비대칭 박벽보의 개선된 해석이론 및 방법 An Improved Theory and Analysis Procedures of Nonsymmetric.
LECTURE SERIES on STRUCTURAL OPTIMIZATION Thanh X. Nguyen Structural Mechanics Division National University of Civil Engineering
ES 246 Project: Effective Properties of Planar Composites under Plastic Deformation.
Physics Based Modeling II Deformable Bodies Lecture 2 Kwang Hee Ko Gwangju Institute of Science and Technology.
08/30/00 Dinesh Manocha, COMP258 Hermite Curves A mathematical representation as a link between the algebraic & geometric form Defined by specifying the.
Chapter 17 Design Analysis using Inventor Stress Analysis Module
Wind turbine blade design using FEM AFOLABI AKINGBE WEI CHENG WENYU ZHOU.
Dynamic Real-Time Deformations using Space & Time Adaptive Sampling Gilles Debunne Marie-Paule Cani Gilles Debunne Marie-Paule Cani Mathieu Desbrun Alan.
1cs533d-term Notes  Required reading: Baraff & Witkin, “Large steps in cloth animation”, SIGGRAPH’98 Grinspun et al., “Discrete shells”, SCA’03.
Quasi-Rigid Objects in Contact Mark Pauly Dinesh PaiLeo Guibas Stanford UniversityRutgers UniversityStanford University.
Advanced Computer Graphics (Fall 2010) CS 283, Lecture 23: Physical Simulation 2 Ravi Ramamoorthi Most slides.
Finite Element Method Introduction General Principle
Point Based Animation of Elastic, Plastic and Melting Objects Matthias Müller Richard Keiser Markus Gross Mark Pauly Andrew Nealen Marc Alexa ETH Zürich.
Finite Element Method in Geotechnical Engineering
Physically-Based Simulation of Objects Represented by Surface Meshes Matthias Muller, Matthias Teschner, Markus Gross CGI 2004.
Parabolic Polygons and Discrete Affine Geometry M.Craizer, T.Lewiner, J.M.Morvan Departamento de Matemática – PUC-Rio Université Claude Bernard-Lyon-France.
Dr. Jie Zou PHY Chapter 7 Numerical Differentiation: 1 Lecture (I) 1 Ref: “Applied Numerical Methods with MATLAB for Engineers and Scientists”, Steven.
MCE 561 Computational Methods in Solid Mechanics
MCE 561 Computational Methods in Solid Mechanics
MECH593 Introduction to Finite Element Methods
Beam Design for Geometric Nonlinearities
FEARLESS engineering Introduction of Thin Shell Simulation Ziying Tang.
Modeling and representation 1 – comparative review and polygon mesh models 2.1 Introduction 2.2 Polygonal representation of three-dimensional objects 2.3.
Faking Dynamics of Cloth Animation for Animated Films Fabian Di Fiore Expertise Centre for Digital Media Hasselt University, Belgium
Computer Animation Rick Parent Computer Animation Algorithms and Techniques Physically Based Animation.
7.2 Central Angle & Arc Length. Arc Length  is the radian measure of the central angle s & r have same linear units r r s = Arc length  radians (not.
MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH Creating and Simulating Skeletal Muscle from the Visible Human Data Set Authors: Joseph Teran Eftychios.
Sample Problem 9.8 For the uniform beam and loading shown, determine the reaction at each support and the slope at end A. SOLUTION: Release the “redundant”
Haptics and Virtual Reality
Mass-Spring Systems Versatile Visualization Techniques Flexible Surfaces to Multidimensional Scaling Brian Duffy MSIM 742: Visualization II.
Bin Wen and Nicholas Zabaras
MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH 1 Interactive Chesapeake Bay Simulation Jessica R. Crouch Yuzhong Shen Jay A. Austin.
10/3/2003 Molecular and Cellular Modeling 10/3/2003 Introduction Objective: to construct a comprehensive simulation software system for the computational.
1 Haptic Systems Mohsen Mahvash Lecture 9 20/1/06.
1 A New Concept of Sampling Surfaces in Shell Theory S.V. Plotnikova and G.M. Kulikov Speaker: Professor Gennady M. Kulikov Department of Applied Mathematics.
Frame with Cutout Random Load Fatigue. Background and Motivation A thin frame with a cutout has been identified as the critical component in a structure.
Accurate Robot Positioning using Corrective Learning Ram Subramanian ECE 539 Course Project Fall 2003.
CS 527 – Computer AnimationOctober 17, 2006 Estimating Cloth Simulation Parameters from Video Kiran S. Bhat, Christopher D. Twigg, Jessica K. Hodgins,
Integration for physically based animation CSE 3541 Matt Boggus.
MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH 1 A Particle System for Interactive Visualization of 3D Flows Jens Krüger Peter Kipfer.
M. Zareinejad
MSC.SuperForm in Short Overview
Outline Deformation Strain Displacement Vectors Strain ellipse Linear strain Shear strain Quantifying strain.
1 Non-Linear Piezoelectric Exact Geometry Solid-Shell Element Based on 9-Parameter Model Gennady M. Kulikov Department of Applied Mathematics & Mechanics.
Point Based Animation of Elastic, Plastic and Melting Objects Mark Pauly Andrew Nealen Marc Alexa ETH Zürich TU Darmstadt Stanford Matthias Müller Richard.
Adaptive resolution of 1D mechanical B-spline Julien Lenoir, Laurent Grisoni, Philippe Meseure, Christophe Chaillou.
CS274 Spring 01 Lecture 8 Copyright © Mark Meyer Lecture VIII Deformable Bodies CS274: Computer Animation and Simulation.
HAPTEX-Meeting Tampere, Feb , 2006 Haptic Rendering / Small Scale Model Guido Böttcher haptex.miralab.unige.ch Funded by: FET-IST-FP6 (IST-6549)
M. Khalili1, M. Larsson2, B. Müller1
Linear Approximations. In this section we’re going to take a look at an application not of derivatives but of the tangent line to a function. Of course,
Numerical Integration for physically based animation
Physically-Based Motion Synthesis in Computer Graphics
Finite Element Method in Geotechnical Engineering
Date of download: 11/14/2017 Copyright © ASME. All rights reserved.
Sample Problem 9.8 For the uniform beam and loading shown, determine the reaction at each support and the slope at end A. SOLUTION: Release the “redundant”
Advanced Engineering Mathematics
Accurate Robot Positioning using Corrective Learning
Numerical integration for physically based animation
High-accuracy PDE Method for Financial Derivative Pricing Shan Zhao and G. W. Wei Department of Computational Science National University of Singapore,
Notes for Analysis Et/Wi
Use Simpson's Rule with n = 10 to estimate the length of the arc of the twisted cubic {image} , from the origin to the point (3, 9, 27)
L Ge, L Lee, A. Candel, C Ng, K Ko, SLAC
Physics-based simulation for visual computing applications
Continuum Mechanics for Hillslopes: Part III
Supported by the National Science Foundation.
Computing Vertex Normals from Arbitrary Meshes
The Tous Case study: mesh refinement & optimization data J
35 – Local Linearization No Calculator
Continuum Simulation Monday, 9/30/2002.
Presentation transcript:

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH Deriving a Particle System from Continuum Mechanics for the Animation of Deformable Objects Authors: Olaf Etzmuss Joachim Gross Wolfgang Strasser Presented By: Federico Bermudez 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH PROBLEM Establish a link between discrete models and classical mathematical elasticity. Derive a particle system model from a continuum model. Assess the accuracy of the particle model. 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH MOTIVATION Develop fast computational models of deformable objects. Create computer animations of highly flexible materials such as cloth or textiles. 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH Linear Elasticity 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

Linear Elasticity - discretize APPROACH Linear Elasticity - discretize Unit Tangent Vector Unit Tangent Vector Sampled Points arc-length curvature l 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH 5

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH 8

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH 9

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH Trousers and sweater -- 5,000 particles. Generated by a quadrilateralization Keeping the angles close to 90 degrees. Dress has 3,200 particles. The computation of 10s simulation time --- takes approximately 190s 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH area force 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH area force 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH area force 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH hanging textile sheared textile 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH APPROACH hanging textile with bend forces 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH Evaluation Successfully show the link between discrete and continuum models. Successfully demonstrated the deviation of a particle system from a continuum model. Successfully presented how discretization affects the models accuracy. 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

Conclusion & Future Work A particle system model can be derived from continuum mechanics by Linearization Local frame of reference Successive finite difference discretization. The model is sufficiently accurate for fast animation of highly deformable objects. Future work will focus on matching triangular meshes with continuous models. 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH

MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH Questions Can this method be applied to model biological organs? Is this technique useful only for animations of cloth or textiles? 28 Mar 2007 MSIM 842 VISUALIZATION II INSTRUCTOR: JESSICA R. CROUCH