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Discrete derivatives of vector fields on surfaces - An operator approach
Omri Azencot
, Maks Ovsjanikov
, Frédéric Chazal
, Mirela Ben-Chen
Research output
:
Chapter in Book/Report/Conference proceeding
›
Chapter
›
peer-review
43
Scopus citations
Overview
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Dive into the research topics of 'Discrete derivatives of vector fields on surfaces - An operator approach'. Together they form a unique fingerprint.
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Keyphrases
Vector Field
100%
Discrete Derivative
100%
Operator Approach
100%
Vector Fields on Surfaces
100%
Directional Derivative
66%
Levi-Civita Covariant Derivative
66%
Curved Surface
33%
Linear Operator
33%
Discretize
33%
Covariant Derivative
33%
Tangential Component
33%
Surface Field
33%
Fluid Simulation
33%
Triangle Mesh
33%
Transport Operator
33%
Tangent Vector Field
33%
Derivative Operator
33%
Component Functions
33%
Solutions of Partial Differential Equations
33%
Polygonal Meshes
33%
Algebraic Constraints
33%
Geometry Processing
33%
Parallel Transport
33%
Riemannian Geometry
33%
Partial Differential Equations on Surfaces
33%
Vector Field Design
33%
Matrix Exponential
33%
Various Applications
33%
Easy-to-implement
33%
Computer Graphics Processing
33%
Computer Geometry
33%
Mathematics
Vector Field
100%
Operator Approach
100%
Covariant Derivative
50%
Directional Derivative
33%
Discretization
16%
Triangle
16%
Representing Vector
16%
Linear Operator
16%
Computer Graphic
16%
Tangent Vector Field
16%
Component Function
16%
Solving Partial Differential Equation
16%
Parallel Transport
16%
Riemannian Geometry
16%
Exponential Matrix
16%