ePUB Jean Gallier Ë Ë Differential Geometry and Lie Groups: A Computational

➳ [Reading] ➶ Differential Geometry and Lie Groups: A Computational Perspective (Geometry and Computing (12)) By Jean Gallier ➩ – 10th-century.co This textbook offers an introduction to differential geometry designed for readers interested in modern geometry processing Working from basic undergraduate prereuisites the authors develop manifold tThis textbook offers an introduction to differential geometry designed for readers interested in modern geometry processing Working from basic undergraduate prereuisites the authors develop manifold theory and Lie groups from scratch; fundamental topics in Riemannian geometry follow culminating in the theory that underpins manifold optimization techniues Students and professionals working in computer vision robotics and machine learning will appreciate this pathway into the mathematical concepts behind many modern applicationsStarting with the matrix exponential the text begins with an introduction to Lie groups and group actions Manifold.

S tangent spaces and cotangent spaces follow; a chapter on the construction of manifolds from gluing data is particularly relevant to the reconstruction of surfaces from 3D meshes Vector fields and basic point set topology bridge into the second part of the book which focuses on Riemannian geometryChapters on Riemannian manifolds encompass Riemannian metrics geodesics and curvature Topics that follow include submersions curvature on Lie groups and the Log Euclidean framework The final chapter highlights naturally reductive homogeneous manifolds and symmetric spaces revealing the machinery needed to generalize important optimization techni.

differential epub geometry kindle groups: kindle computational free perspective kindle geometry download computing mobile Differential Geometry ebok and Lie book and Lie Groups: A pdf Geometry and Lie free Geometry and Lie Groups: A mobile Differential Geometry and Lie Groups: A Computational Perspective eBookS tangent spaces and cotangent spaces follow; a chapter on the construction of manifolds from gluing data is particularly relevant to the reconstruction of surfaces from 3D meshes Vector fields and basic point set topology bridge into the second part of the book which focuses on Riemannian geometryChapters on Riemannian manifolds encompass Riemannian metrics geodesics and curvature Topics that follow include submersions curvature on Lie groups and the Log Euclidean framework The final chapter highlights naturally reductive homogeneous manifolds and symmetric spaces revealing the machinery needed to generalize important optimization techni.

Leave a Reply

Your email address will not be published. Required fields are marked *