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Algorithmic and Quantitative Real Algebraic Geometry: DIMACS Series in Discrete Mathematics and Theoretical Computer Science Vol.60(2003) 요약정보 및 구매

상품 선택옵션 0 개, 추가옵션 0 개

사용후기 0 개
지은이 Saugata
발행년도 2003-07-31
판수 1판
페이지 232
ISBN 9780821828632
도서상태 구매가능
판매가격 117,600원
포인트 0점
배송비결제 주문시 결제

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  • Algorithmic and Quantitative Real Algebraic Geometry: DIMACS Series in Discrete Mathematics and Theoretical Computer Science Vol.60(2003)
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관련상품

  • Algorithmic and quantitative aspects in real algebraic geometry are becoming increasingly important areas of research because of their roles in other areas of mathematics and computer science. The papers in this volume collectively span several different areas of current research.

  • C. Andradas: Characterization and description of basic semialgebraic sets

    D. Bailey and V. Powers: Constructive approaches to representation theorems in finitely generated real algebras

    I. Bonnard: Combinatorial characterizations of algebraic sets

    P. Burgisser: Lower bounds and real algebraic geometry

    B. Chevallier: The Viro method applied with quadratic transforms

    A. Gabrielov and T. Zell: On the number of connected components of the relative closure of a semi-Pfaffian family

    C. McCrory: How to show a set is not algebraic

    P. A. Parrilo and B. Sturmfels: Minimizing polynomial functions

    B. Reznick: Patterns of dependence among powers of polynomials

    F. Rouillier: Efficient algorithms based on critical points method

    F. Sottile: Enumerative real algebraic geometry

    I. Streinu: Combinatorial roadmaps in configuration spaces of simple planar polygons

    T. Theobald: Visibility computations: From discrete algorithms to real algebraic geometry

    C. Andradas: Characterization and description of basic semialgebraic sets

    D. Bailey and V. Powers: Constructive approaches to representation theorems in finitely generated real algebras

    I. Bonnard: Combinatorial characterizations of algebraic sets

    P. Burgisser: Lower bounds and real algebraic geometry

    B. Chevallier: The Viro method applied with quadratic transforms

    A. Gabrielov and T. Zell: On the number of connected components of the relative closure of a semi-Pfaffian family

    C. McCrory: How to show a set is not algebraic

    P. A. Parrilo and B. Sturmfels: Minimizing polynomial functions

    B. Reznick: Patterns of dependence among powers of polynomials

    F. Rouillier: Efficient algorithms based on critical points method

    F. Sottile: Enumerative real algebraic geometry

    I. Streinu: Combinatorial roadmaps in configuration spaces of simple planar polygons

    T. Theobald: Visibility computations: From discrete algorithms to real algebraic geometry

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선택된 옵션

  • Algorithmic and Quantitative Real Algebraic Geometry: DIMACS Series in Discrete Mathematics and Theoretical Computer Science Vol.60(2003)
    +0원