The complexity of computing the permanent pdf

These programs can be represented by arithmetic… Expand. View on IEEE. Save to Library Save. Create Alert Alert. Share This Paper. Citation Type. Has PDF. Publication Type. More Filters. How hard is it to marry at random? On the approximation of the permanent. Computer Science, Mathematics. STOC ' Lower bounds on monotone arithmetic circuits with restricted depths.

Abstract We consider monotone arithmetic circuits with restricted depths to compute monotone multivariate polynomials such as the elementary symmetric functions, convolution of several vectors and … Expand. We study probabilistic on-line simulators for several machine models or memory structures. The simulators have a more constrained access to data than the virtual machines, but are allowed to use … Expand. Generalised symmetries of polynomials in algebraic complexity.

Negation can be exponentially powerful. The Complexity of Computing the Permanent. Share This Paper. Background Citations. Methods Citations. Results Citations. Figures and Topics from this paper.

Computing the permanent Transformation matrix Counting problem complexity Time complexity Discrepancy function Algorithm. Citation Type. Has PDF. Publication Type. More Filters. A Note on the Permanent Value Problem. Mathematics, Computer Science. On the computational complexity of the order polynomial. Computer Science, Mathematics. The power of counting. An overview of applications and variations of counting in structural complexity theory is provided.

It is argued that the capacity for exact counting is closely related with the capacity for … Expand. On the parameterized complexity of approximate counting. Informatics Appl. View 1 excerpt, cites background. A characterization of the class of functions computable in polynomial time on Random Access Machines. STOC ' The Complexities of the Coefficients of the Tutte Polynomial.

Abstract The complexity of calculating the coefficients of the Tutte polynomial of a graph is considered. The calculation of some coefficients is shown to be P -complete, whereas some other … Expand. On the Power of Parity Polynomial Time. Two remarks on the power of counting.