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Titlebook: Branch-and-Bound Applications in Combinatorial Data Analysis; Michael J. Brusco,Stephanie Stahl Book 2005 Springer-Verlag New York 2005 An

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期刊全稱Branch-and-Bound Applications in Combinatorial Data Analysis
影響因子2023Michael J. Brusco,Stephanie Stahl
視頻videohttp://file.papertrans.cn/191/190346/190346.mp4
發(fā)行地址Provides explanatory text, illustrative mathematics and algorithms, demonstrations of the iterative process, pseudocode, and well-developed examples for (familiar as well as novel) applications of the
學科分類Statistics and Computing
圖書封面Titlebook: Branch-and-Bound Applications in Combinatorial Data Analysis;  Michael J. Brusco,Stephanie Stahl Book 2005 Springer-Verlag New York 2005 An
影響因子This monograph focuses on the application of the solution strategy known as branch-and-bound to problems of combinatorial data analysis. Combinatorial data analysis problems typically require either the sel- tion of a subset of objects from a larger (master) set, the grouping of a collection of objects into mutually exclusive and exhaustive subsets, or the sequencing of objects. To obtain verifiably optimal solutions for this class of problems, we must evaluate (either explicitly or implicitly) all feasible solutions. Unfortunately, the number of feasible solutions for problems of combinatorial data analysis grows exponentially with pr- lem size. For this reason, the explicit enumeration and evaluation of all solutions is computationally infeasible for all but the smallest problems. The branch-and-bound solution method is one type of partial enume- tion solution strategy that enables some combinatorial data analysis pr- lems to be solved optimally without explicitly enumerating all feasible solutions. To understand the operation of a branch-and-bound algorithm, we d- tinguish complete solutions from partial solutions. A complete solution is one for which a feasible solution to the
Pindex Book 2005
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Statistics and Computinghttp://image.papertrans.cn/b/image/190346.jpg
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Book 2005 data analysis problems typically require either the sel- tion of a subset of objects from a larger (master) set, the grouping of a collection of objects into mutually exclusive and exhaustive subsets, or the sequencing of objects. To obtain verifiably optimal solutions for this class of problems, w
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An Introduction to Branch-and-Bound Methods for Partitioning
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