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Computer Mathematics

By: Guo-Ding Hu (Editor), Wen-TsUn Wu (Editor)

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Hardcover | 1 December 1992

At a Glance

Hardcover
170 Pages

Dimensions(cm)
22.86 x 15.24 x 1.12

Hardcover

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Contents: The Possibility of Using Computer to Study the Equation of Gravitation (Q K Lu); Solving Polynomial Systems by Homotopy Continuation Methods (T Y Li); Sketch of a New Discipline of Modeling (E Engeler); The Symmetry Groups of Computer Programs and Program Equivalence (J R Gabriel); Computations with Rational Parametric Equations (S C Chou et al.); Computer Versus Paper and Pencil (M Mignotte); The Finite Basis of an Irreducible Ascending Set (H Shi); A Note on Wu Wen-Ts¼n's Non-Degenerate Condition (J Z Zhang et al.); Mechanical Theorem Proving in Riemann Geometry Using Wu's Method (S C Chou & X S Gao); and other papers;

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Non-Fiction Mathematics Discrete Mathematics Applied Mathematics Computing & I.T.Computer Science Mathematical Theory of Computation Calculus & Mathematical Analysis Numerical Analysis Booktopia Publisher Services World Scientific Publishing

Preface
On the Development of Polynomial Equations Solving in China	p. 1
The Possibility of Using Computer to Study the Equation of Gravitation	p. 8
Solving Polynomial Systems by Homotopy Continuation Methods	p. 18
The Random Product Homotopy for Solving Polynomial Systems in [actual symbol not reproducible]	p. 36
Parallel Computation Simulating Sequential Computation	p. 46
An Algorithm and its Data Structure from Sequential US MMCM to a Parallel Machine	p. 58
Sketch of a New Discipline of Modelling	p. 66
The Symmetry Groups of Computer Programs and Program Equivalence	p. 77
Computations with Rational Parametric Equations	p. 86
Computer versus Paper and Pencil	p. 112
The Finite Basis of an Irreducible Ascending Set	p. 118
A Note on Wu Wen-Tsun's Non-degenerate Condition	p. 127
Mechanical Theorem Proving in Riemann Geometry Using Wu's Method	p. 136
Author Index	p. 159
Table of Contents provided by Blackwell. All Rights Reserved.

Computer Mathematics

At a Glance

Hardcover

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