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A Finite Procedure for Determining if a Quadratic Form is Bounded Below on a Closed Polyhedral Convex Set.

机译：确定二次形式是否在闭合多面体凸集下面的有限过程。

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No abstract available.

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作者
eaves, b. curtis;
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年度 1977
页码 1-8
总页数 8
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Convex sets; Quadratic programming; Simplex method; Matrices(Mathematics); Kuhn-Tucker theory;

机译：凸集;二次规划;单纯形法;矩阵（数学）; Kuhn-Tucker理论;

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2. Convex relaxations for nonconvex quadratically constrained quadratic programming: Matrix cone decomposition and polyhedral approximation [J] . Zheng X.J., Sun X.L., Li D. Mathematical Programming . 2011,第2期

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3. Convex relaxations for nonconvex quadratically constrained quadratic programming: matrix cone decomposition and polyhedral approximation [J] . Xiao Jin Zheng, Xiao Ling Sun, Duan Li Mathematical Programming . 2011,第2期

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4. Unique polyhedral representations of continuous selections for convex multiparametric quadratic programs [C] . Spjotvold, J., Tondel, . 2005

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5. Computationally feasible bounds for representations of integers by ternary quadratic forms and CM lifts of supersingular elliptic curves. [D] . Kane, Ben. 2007

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6. An Analytic Closed Space Curve Which Bounds No Orientable Surface of Finite Area [O] . Jesse Douglas 1933

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7. Unique polyhedral representations of continuous selections for convex multiparametric quadratic programs [O] . Jørgen Spjøtvold, Petter Tøndel, Tor A. Johansen 2005

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A Finite Procedure for Determining if a Quadratic Form is Bounded Below on a Closed Polyhedral Convex Set.

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