Mathematical Progress in Expressive Image Synthesis I: Extended and Selected Results from the Symposium Meis2013

ISBN-13: 9784431562405 / Angielski / Miękka / 2016 / 187 str.

Ken Anjyo

Opis

This book presents revised versions of the best papers selected from the symposium "Mathematical Progress in Expressive Image Synthesis" (MEIS2013) held in Fukuoka, Japan, in 2013. The topics cover various areas of computer graphics (CG), such as surface deformation/editing, character animation, visual simulation of fluids, texture and sound synthesis and photorealistic rendering. From a mathematical point of view, the book also presents papers addressing discrete differential geometry, Lie theory, computational fluid dynamics, function interpolation and learning theory. This book showcases the latest joint efforts between mathematicians, CG researchers and practitioners exploring important issues in graphics and visual perception.The book provides a valuable resource for all computer graphics researchers seeking open problem areas, especially those now entering the field who have not yet selected a research direction.

Spis treści

Progress in Digital Sound Synthesis for Physically Based Animation.- A Flexible Image Processing Approach to the Surfacing of Particle-Based Fluid Animation.- Mathematical Models of Visual Information Processing in the Human Brain and Applications to Image Processing.- Blood Flow Analysis using Medical Imaging Data.- Truncation Error Analysis of SPH Method and its Applications to Numerical Simulations of Flow Problem.- Generating Variations of Flow Fields by Modulating Amplitude and Resizing Simulation Space.- Inverse Approach for Visual Simulation of Clouds.- Phase Dynamics on the Modified Oscillators.- Microscopic Deformation Effects in Up-sampled Cloth Simulation.- Mesh Deformation with Penalty-based Collision Response.- Statistical Model and Learning.- Efficient Image-based Rendering Method using Spherical Gaussian.- Ray Tracing of Quadratic Parametric Surface.- Discrete mKdV Flow on Discrete Curves.- Anti-commutative Dual Complex Number and 2D Rigid Transformation. Stress Tensors in Surface Parameterizations.