Handbook of Geometric Constraint Systems Principles

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advanced rigidity theory applications
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algebraic geometry
Audrey St. John
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B01=Audrey St. John
B01=Jessica Sidman
B01=Meera Sitharam
Category1=Non-Fiction
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Category=PBV
Combinatorial Characterizations
Combinatorics
computational geometry
Constraint Graph
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discrete mathematics
Edge Disjoint Union
Edge Orbits
Edge Set
eq_isMigrated=2
eq_nobargain
Equilibrium Stress
finite point sets
Gain Graph
Generic Rigidity
Geometric Constraint Systems
Geometric Elements
Globally Rigid
Grassmann Cayley Algebra
Independent Set
Inductive Construction
Infinitesimal Motion
Infinitesimally Rigid
Jessica Sidman
Language_English
mathematical modeling
mechanical linkages
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pseudo-Euclidean Space
Rigid Graphs
Rigidity Matrix
Rigidity Matroid
softlaunch
spatial frameworks
Stress Matrix
structural analysis
Symmetric Framework
Symmetry Group
topology
Universally Rigid
Vertex Set

Product details

  • ISBN 9781498738910
  • Weight: 1254g
  • Dimensions: 178 x 254mm
  • Publication Date: 25 Jul 2018
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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The Handbook of Geometric Constraint Systems Principles is an entry point to the currently used principal mathematical and computational tools and techniques of the geometric constraint system (GCS). It functions as a single source containing the core principles and results, accessible to both beginners and experts.

The handbook provides a guide for students learning basic concepts, as well as experts looking to pinpoint specific results or approaches in the broad landscape. As such, the editors created this handbook to serve as a useful tool for navigating the varied concepts, approaches and results found in GCS research.

Key Features:

    • A comprehensive reference handbook authored by top researchers
    • Includes fundamentals and techniques from multiple perspectives that span several research communities
    • Provides recent results and a graded program of open problems and conjectures
    • Can be used for senior undergraduate or graduate topics course introduction to the area
    • Detailed list of figures and tables

About the Editors:

Meera Sitharam is currently an Associate Professor at the University of Florida’s Department of Computer & Information Science and Engineering. She received her Ph.D. at the University of Wisconsin, Madison.

Audrey St. John is an Associate Professor of Computer Science at Mount Holyoke College, who received her Ph. D. from UMass Amherst.

Jessica Sidman is a Professor of Mathematics on the John S. Kennedy Foundation at Mount Holyoke College. She received her Ph.D. from the University of Michigan.

Meera Sitharam is currently an Associate Professor at the University of Florida’s Department of Computer & Information Science and Engineering. She received her Ph.D. at the University of Wisconsin, Madison. http://www.cise.ufl.edu/~sitharam

Audrey St. John is an Associate Professor of Computer Science at Mount Holyoke College, who received her Ph. D. from UMass Amherst. http://minerva.cs.mtholyoke.edu/

Jessica Sidman is a Professor of Mathematics on the John S. Kennedy Foundation at Mount Holyoke College. She received her Ph.D. from the University of Michigan. http://www.mtholyoke.edu/~jsidman/