A polynomial-time reduction algorithm for groups of semilinear or subfield class. J Algebra 2009; 322: 613-637.J. F. Carlson, M. Neunh¨offer, and C. M. Roney-Dougal. A polynomial- time reduction algorithm for groups of semilinear or subfield class. J. Algebra, 322(3):613-637, 2009...
Polynomial-Time Reduction
[I]), 1:40:34 EMMANUEL KOWALSKI_ SIDON SETS IN ALGEBRAIC GEOMETRY 1:33:18 ADRIAN DIACONU_ BRAIDS, SCANNING, AND MOMENTS OF L-FUNCTIONS 1:02:18 DJORDJE MILIĆEVIĆ_ BEYOND THE SPHERICAL SUP-NORM PROBLEM 1:04:05 FREDRIK STRÖMBERG_ A REDUCTION ALGORITHM FOR HILBERT MODULAR GROUPS 1:...
Given an oracle for Z, can solve instance of X: – run the algorithm for X using a oracle for Y – each time oracle for Y is called, simulate it in a polynomial number of steps by using algorithm for Y, plus oracle calls to Z s s s 3 4 Polynomial-Time Reduction Basic strategies...
[I]), 1:40:34 EMMANUEL KOWALSKI_ SIDON SETS IN ALGEBRAIC GEOMETRY 1:33:18 ADRIAN DIACONU_ BRAIDS, SCANNING, AND MOMENTS OF L-FUNCTIONS 1:02:18 DJORDJE MILIĆEVIĆ_ BEYOND THE SPHERICAL SUP-NORM PROBLEM 1:04:05 FREDRIK STRÖMBERG_ A REDUCTION ALGORITHM FOR HILBERT MODULAR GROUPS 1:...
Their technique employs a preprocessing algorithm that, exemplified for WIS, does the following: Example 1.1 Weighted Independent Set In strongly polynomial time, compute vertex weights ŵ such that while preserving the relative quality of all solutions and non-solutions, that is, Thus, WIS can ...
A Polynomial-Time Reduction from Bivariate to Univariate Integral Polynomial Factorization 来自 IEEEXplore 喜欢 0 阅读量: 57 作者: E Kaltofen 摘要: An algorithm is presented which reduces the problem of finding the irreducible factors of a bivariate polynomial with integer coefficients in polynomial ...
A algorithm with central line neighbour hood of polynomial time for linear programming is given. 算法具有多项式时间收敛性 ,总迭代次数为 O(n 更多例句>> 补充资料:多项式时间归约 多项式时间归约 polynomial time reduction L’(扛,则L就是节中(在多项式时间图灵归约下)“最困难”的,称其为够T-完全的...
polynomialreduction
Then we give an algorithm that returns provably T-depth-optimal circuits and has time and space complexity O((4n2)(c−1)⌈dc⌉) and O((4n2)⌈dc⌉), respectively, where d is the min-T-depth of input unitary. This is much less than the complexity of the algorithm in ref. ...