A well-known result by Rabin implies that n • 1 polynomial tests are necessary and sufficient in the worst case to find the maximum of n distinct real numbers. In this note we show that, for any fixed constant c> 0, there is a randomized agorithm with error probability O(n-c) for finding the maximum of n distinct real numbers using only O((log n)2) polynomial tests.link_to_subscribed_fulltex
We introduce a new powerful method for proving lower bounds on randomized and deterministic analyti...
AbstractWe study the problem of detecting the regularity degree deg(ƒ) = max{k: k ≤ r, ƒ ∈ Ck} of fu...
AbstractIn a maximum-r-constraint satisfaction problem with variables {x1,x2,…,xn}, we are given Boo...
A well-known result by Rabin [1] implies that n 0 1 polynomial tests are necessary and sufficient in...
AbstractIn this paper we study the problem of finding the k largest elements of n distinct real numb...
It is shown that the randomized version of the Maxclique approximation algorithm by Boppana and Hall...
In this paper I present a MAX2SAT algorithm based on the randomized algorithm of Papadimitriou from ...
We construct a hitting set generator for sparse multivariate polynomials over the reals. The seed le...
AbstractWe consider the role of randomness for the decisional complexity in algebraic decision (or c...
AbstractMany problems such as primality testing can be solved efficiently using a source of independ...
. A randomized version of the Maxclique approximation algorithm by Boppana and Halld'orsson is ...
We consider the NP-hard combinatorial optimization problem of finding a feasible subsystem of maximu...
In recent years, many probabilistic algorithms (i.e., algorithms that can toss coins) that run in po...
AbstractDuring the past 3 years there was a considerable growth in the number of algorithms solving ...
In recent years, many probabilistic algorithms (i.e., algorithms that can toss coins) that run in po...
We introduce a new powerful method for proving lower bounds on randomized and deterministic analyti...
AbstractWe study the problem of detecting the regularity degree deg(ƒ) = max{k: k ≤ r, ƒ ∈ Ck} of fu...
AbstractIn a maximum-r-constraint satisfaction problem with variables {x1,x2,…,xn}, we are given Boo...
A well-known result by Rabin [1] implies that n 0 1 polynomial tests are necessary and sufficient in...
AbstractIn this paper we study the problem of finding the k largest elements of n distinct real numb...
It is shown that the randomized version of the Maxclique approximation algorithm by Boppana and Hall...
In this paper I present a MAX2SAT algorithm based on the randomized algorithm of Papadimitriou from ...
We construct a hitting set generator for sparse multivariate polynomials over the reals. The seed le...
AbstractWe consider the role of randomness for the decisional complexity in algebraic decision (or c...
AbstractMany problems such as primality testing can be solved efficiently using a source of independ...
. A randomized version of the Maxclique approximation algorithm by Boppana and Halld'orsson is ...
We consider the NP-hard combinatorial optimization problem of finding a feasible subsystem of maximu...
In recent years, many probabilistic algorithms (i.e., algorithms that can toss coins) that run in po...
AbstractDuring the past 3 years there was a considerable growth in the number of algorithms solving ...
In recent years, many probabilistic algorithms (i.e., algorithms that can toss coins) that run in po...
We introduce a new powerful method for proving lower bounds on randomized and deterministic analyti...
AbstractWe study the problem of detecting the regularity degree deg(ƒ) = max{k: k ≤ r, ƒ ∈ Ck} of fu...
AbstractIn a maximum-r-constraint satisfaction problem with variables {x1,x2,…,xn}, we are given Boo...