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15篇 您的检索式:作者名="Jerrum M"
    题名 作者 年代 出处 被引量
1A mildly exponential approximation algorithm for the permanent显示文摘JERRUM M VAZIRANI U 1996Algorithmica1996,16,:1
2Improved approximation algorithm for max k-cut and max-bisection显示文摘Frieze A Jerrum M 1997Algorithmica1997,18,:1
3A polynomial-time approximation algorithms for permanent of matrix with non-negative entries 显示文摘Jerrum M Sinclair A Vigoda E 2004Journal of the Association for Computing Machinery2004,51,4:1
4Improved approximation algorithm formaximum k-cut and maximum bisection显示文摘Frieze A Jerrum M 1997Algorithmic1997,18,1:1
5A polynomial algorithm for deciding bisimilarity of normed context- free processes 显示文摘HIRSHFELD Y JERRUM M MOLLER F 1996Journal of Theoretical Computer Sci- ence1996,158,1:1
6A polynomial- time algorithm for deciding bisimulation equivalence of normed basic parallel processes 显示文摘HIRSHFELD Y JERRUM M MOLLER F 1996Mathematical Structures in Computer Science1996,6,3:1
7Bisimulation equivalence is decidable for normed process algebra 显示文摘HIRSHFELD Y JERRUM M 1999Automata Languages and Programming1999,144,:1
8Improved approximation algorithm for max k-cut and max-bisection显示文摘Frieze A Jerrum M 1997Algorithmica1997,18,1:1
9Improved approximation algorithms for max fe-cut and max bisection 显示文摘Frieze A Jerrum M 1997Algorithmica1997,18,:1
10Polynomial-time approximation algorithms for the Ising model 显示文摘Jerrum M Sinclair A 1993SIAM Journal on Computing1993,22,5:1
11Improved approximation algorithms for max k-cut and max bisection 显示文摘Frieze A Jerrum M 1997Algorithmica1997,18,1:1
12A polynomial-time approximation algorithm for the permanent of a matrix with non-negative entries显示文摘JERRUM M SINCLAIR A VOGODA E 2004Journal of the ACM2004,51,4:1
13Approximating the permanent显示文摘Jerrum M Sinclair A 1989SIAM J: Computing1989,,19:1
14Polynomial-time approximation algorithms for the Ising model显示文摘Jerrum M Sinclair A 0,,05:1
15Two-dimensional monomer-direct systems are computationally intractable显示文摘Jerrum M R 1987Journal of Statistical Physics1987,48,12:1
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