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Multi-Way Partitioning Via Geometric Embeddings, Orderings, and Dynamic Programming

机译：通过几何嵌入，排序和动态规划进行多路分区

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Charles J. Alpert; Andrew B. Kahng;
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年度 1995
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1. Multiway partitioning via geometric embeddings, orderings, and dynamic programming [J] . Alpert C.J., Kahng A.B. IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems . 1995,第11期

机译：通过几何嵌入，排序和动态编程进行多路分区
2. A mixed-integer linear programming model to solve the Multidimensional Multi-Way Number Partitioning Problem [J] . Faria Alexandre Frias, de Souza Sergio Ricardo, de Sa Elisangela Martins Computers & operations research . 2021,第Mara期

机译：混合整数线性编程模型，用于解决多维多路数字分区问题
3. Expander Flows, Geometric Embeddings and Graph Partitioning [J] . SANJEEV ARORA, SATISH RAO, UMESH VAZIRANI Journal of the Association for Computing Machinery . 2009,第2期

机译：扩展器流，几何嵌入和图分区
4. Geometric embeddings for faster and better multi-way netlist partitioning [C] . C. J. Alpert, A. B. Kahng Proceedings of the 30th international conference on Design automation . 1993

机译：几何嵌入可实现更快更好的多路网表分区
5. Parametric Multi-Way Recursive Divide-and-Conquer Algorithms for Dynamic Programs [D] . Javanmard, Mohammad Mahdi. 2020

机译：动态程序的参数多向递归划分和征管算法
6. HTJoinSolver: Human immunoglobulin VDJ partitioning using approximate dynamic programming constrained by conserved motifs [O] . Daniel E Russ, Kwan-Yuet Ho, Nancy S Longo 2015

机译：HTJoinSolver：使用受保守基序约束的近似动态编程对人免疫球蛋白VDJ进行分区
7. Geometric Embeddings for Faster and Better Multi-Way Netlist Partitioning [O] . C. J. Alpert, A. B. Kahng 1993

机译：几何嵌入，可以更快更好地进行网表分区

Multi-Way Partitioning Via Geometric Embeddings, Orderings, and Dynamic Programming

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