We show that any language that has a two-locally-random reduction in which the target functions are boolean is in NP⧸poly∩co-NP⧸poly.
May 28, 2005 · Abstract. We show that any language that has a two-locally-random reduction in which the target functions are boolean is in NP/poly∩co-NP/poly.
We show that any language that has a two-locally-random reduction in which the target functions are boolean is in NP/poly∩co-NP/poly.
Computational complexity and cryptography · Problems, reductions and completeness · Formal languages and automata theory.
On the power of two-local random reductions. Fortnow, L. & Szegedy, M. Information Processing Letters, 44(6):303-306, 1992. On the power of two-local random ...
Sep 1, 1995 · Abstract. A (t n)-locally random reduction maps a problem instance x into a set of problem instances y1 ::: yn in such a way that it is easy ...
We consider the question of whether a probabilistic polynomial-time machine A can compute a function f in the following manner. A interacts with one or more ...
Jun 19, 2023 · In dynamic resource allocations and load balancing, one of the most well-known and fascinating algorithms is the so-called “power of two random
Missing: Local Reductions.
PDF | We apply the power-of-two-choices paradigm to random walk on a graph: rather than moving to a uniform random neighbour at each step, a controller.
May 28, 2021 · We apply the power-of-two-choices paradigm to a random walk on a graph: rather than moving to a uniform random neighbour at each step, a ...