Synopsis
Preface; H.W. Kuhn. 1. Kuhn's Algorithm for Algebraic Equations. 2. Efficiency of Kuhn's Algorithm. 3. Newton Method and Approximate Zeros. 4. A Comparison of Kuhn's Algorithm and Newton Method. 5. Incremental Algorithms and their Cost Theory. 6. Homotopy Algorithms. 7. Probabilistic Discussion on Zeros of Polynomial Mappings. 9. Piecewise Linear Algorithms. References. Index.
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Algebraic Systems and Computational Complexity Theory
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SPRINGER NATURE Nov 1994, 1994
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Algebraic Systems and Computational Complexity Theory (Mathematics and Its Applications)
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Algebraic Systems and Computational Complexity Theory
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Algebraic Systems of Equations and Computational Complexity Theory
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Algebraic Systems and Computational Complexity Theory (Mathematics and Its Applications)
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ISBN 13 : 9780792325338
Neuf
Couverture rigide
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Kluwer Academic Publishers, Dordrecht, 1994
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Hardcover. Etat : new. Hardcover. Significant progress has been made during the last 15 years in the solution of nonlinear systems, particularly in computing fixed points, solving systems of nonlinear equations and applications to equilibrium models. This volume presents a self-contained account of recent work on simplicial and continuation methods applied to the solution of algebraic equations. The contents are divided into eight chapters. Chapters 1 and 2 deal with Kuhn's algorithm. Chapter 3 considers Newton's method, and a comparison between Kuhn's algorithm and Newton's method is presented in Chapter 4. The following four chapters discuss respectively, incremental algorithms and their cost theory, homotopy algorithms, zeros of polynomial mapping, and piecewise linear algorithms. This text is designed for use by researchers and graduates interested in algebraic equations and computational complexity theory. This volume presents recent work on simplicial and continuation methods applied to the solution of algebraic equations. Topics covered include: Kuhn's algorithim; Newton's method; incremental algorithms; homotopy algorithms; zeros of polynomial mapping; and piecewise linear algorithms. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. N° de réf. du vendeur 9780792325338
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