Geometry Of Polynomials


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Geometry of Polynomials


Geometry of Polynomials

Author: Morris Marden

language: en

Publisher: American Mathematical Soc.

Release Date: 1949-12-31


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During the years since the first edition of this well-known monograph appeared, the subject (the geometry of the zeros of a complex polynomial) has continued to display the same outstanding vitality as it did in the first 150 years of its history, beginning with the contributions of Cauchy and Gauss. Thus, the number of entries in the bibliography of this edition had to be increased from about 300 to about 600 and the book enlarged by one third. It now includes a more extensive treatment of Hurwitz polynomials and other topics. The new material on infrapolynomials, abstract polynomials, and matrix methods is of particular interest.

Polynomials and Polynomial Inequalities


Polynomials and Polynomial Inequalities

Author: Peter Borwein

language: en

Publisher: Springer Science & Business Media

Release Date: 1995-09-27


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After an introduction to the geometry of polynomials and a discussion of refinements of the Fundamental Theorem of Algebra, the book turns to a consideration of various special polynomials. Chebyshev and Descartes systems are then introduced, and Müntz systems and rational systems are examined in detail. Subsequent chapters discuss denseness questions and the inequalities satisfied by polynomials and rational functions. Appendices on algorithms and computational concerns, on the interpolation theorem, and on orthogonality and irrationality round off the text. The book is self-contained and assumes at most a senior-undergraduate familiarity with real and complex analysis.

Semidefinite Optimization and Convex Algebraic Geometry


Semidefinite Optimization and Convex Algebraic Geometry

Author: Grigoriy Blekherman

language: en

Publisher: SIAM

Release Date: 2013-03-21


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An accessible introduction to convex algebraic geometry and semidefinite optimization. For graduate students and researchers in mathematics and computer science.