In this paper we analyse the expected depth of random circuits of fixed fanin f . Such circuits are built a gate at a time, with the f inputs of each new gate being chosen randomly from among the previously added gates. The depth of the new gate is defined to be one more than the maximal depth of its input gates. We show that the expected depth of a random circuit with n gates is bounded from above by ef ln n and from below by 2.04 … f ln n
We define a new structured and general model of computation: circuits using arbitrary fan- in arithm...
AbstractWe examine a powerful model of parallel computation: polynomial size threshold circuits of b...
We prove that a single threshold gate with arbitrary weights can be simulated by an explicit polynom...
In this paper we analyse the expected depth of random circuits of fixed fanin f . Such circuits are ...
In this paper we analyse the expected depth of random circuits of fixed fanin f. Such circuits are b...
In this paper we analyze the expected depth of a circuit randomly generated from a uniform model. We...
This research is motivated by the Circuit Value Problem; this problem is well known to be inherently...
. This research is motivated by the Circuit Value Problem; this problem is well known to be inherent...
This paper studies uniformly distributed size n circuits (labelled acyclic graphs) consisting of bin...
We consider the class of constant depth AND/OR circuits augmented with a layer of modular counting g...
We study the properties of output distributions of noisy random circuits. We obtain upper and lower ...
We study the properties of output distributions of noisy, random circuits. We obtain upper and lower...
We present a simple new construction of a pseudorandom bit generator, based on the constant depth ge...
An important problem in theoretical computer science is to develop methods for estimating the comple...
We study the following computational problem: for which values of k, the majority of n bits MAJ_n ca...
We define a new structured and general model of computation: circuits using arbitrary fan- in arithm...
AbstractWe examine a powerful model of parallel computation: polynomial size threshold circuits of b...
We prove that a single threshold gate with arbitrary weights can be simulated by an explicit polynom...
In this paper we analyse the expected depth of random circuits of fixed fanin f . Such circuits are ...
In this paper we analyse the expected depth of random circuits of fixed fanin f. Such circuits are b...
In this paper we analyze the expected depth of a circuit randomly generated from a uniform model. We...
This research is motivated by the Circuit Value Problem; this problem is well known to be inherently...
. This research is motivated by the Circuit Value Problem; this problem is well known to be inherent...
This paper studies uniformly distributed size n circuits (labelled acyclic graphs) consisting of bin...
We consider the class of constant depth AND/OR circuits augmented with a layer of modular counting g...
We study the properties of output distributions of noisy random circuits. We obtain upper and lower ...
We study the properties of output distributions of noisy, random circuits. We obtain upper and lower...
We present a simple new construction of a pseudorandom bit generator, based on the constant depth ge...
An important problem in theoretical computer science is to develop methods for estimating the comple...
We study the following computational problem: for which values of k, the majority of n bits MAJ_n ca...
We define a new structured and general model of computation: circuits using arbitrary fan- in arithm...
AbstractWe examine a powerful model of parallel computation: polynomial size threshold circuits of b...
We prove that a single threshold gate with arbitrary weights can be simulated by an explicit polynom...