AbstractTwo models for very-large scale integrated (VLSI) semiconductor circuits are considered that have been developed by Thompson and by Brent and Kung. The models permit the study of tradeoffs between chip area and computation time. We show that these tradeoffs can be derived from a single common complexity measure of a problem. We derive bounds on this measure for matrix multiplication under weak assumptions about the operations of addition and multiplication. The assumptions are such that the bounds can be applied directly to transitive closure and matrix inversion
In this thesis, we study small, yet important, circuit complexity classes within NC1, such as ACC0 a...
Using VLSI technology, it will soon be possible to implement entire computing systems on one monolit...
Let M(n) denote the bit complexity of multiplying n-bit integers, let ω ∈ (2, 3] be an exponent for ...
AbstractTwo models for very-large scale integrated (VLSI) semiconductor circuits are considered that...
AbstractA VLSI computation model is presented with a time dimension in which the concept of informat...
The established methodologies for studying computational complexity can be applied to the new proble...
The complexity of the Discrete Fourier Transform (DFT) is studied with respect to a new model of com...
We present four results on the complexity of VLSI computations: a) We further justify the Boolean ci...
Very Large Scale Integration (VLSI) is a quickly emerging discipline in Computer Science that also r...
AbstractChip area and computation time are the resource parameters of greatest importance in VLSI al...
Abstract. A new model of computation for VLSI, based on the assumption that time for propagating inf...
AbstractThe numbers of bit operations (bt) required for matrix multiplication (MM), matrix inversion...
Using VLSI technology, it will soon be possible to implement entire computing systems on one monolit...
Power consumption has become one of the most critical concerns for processor design. Parallelism of...
AbstractOn any general sequential model of computation with random-access input (e.g., a logarithmic...
In this thesis, we study small, yet important, circuit complexity classes within NC1, such as ACC0 a...
Using VLSI technology, it will soon be possible to implement entire computing systems on one monolit...
Let M(n) denote the bit complexity of multiplying n-bit integers, let ω ∈ (2, 3] be an exponent for ...
AbstractTwo models for very-large scale integrated (VLSI) semiconductor circuits are considered that...
AbstractA VLSI computation model is presented with a time dimension in which the concept of informat...
The established methodologies for studying computational complexity can be applied to the new proble...
The complexity of the Discrete Fourier Transform (DFT) is studied with respect to a new model of com...
We present four results on the complexity of VLSI computations: a) We further justify the Boolean ci...
Very Large Scale Integration (VLSI) is a quickly emerging discipline in Computer Science that also r...
AbstractChip area and computation time are the resource parameters of greatest importance in VLSI al...
Abstract. A new model of computation for VLSI, based on the assumption that time for propagating inf...
AbstractThe numbers of bit operations (bt) required for matrix multiplication (MM), matrix inversion...
Using VLSI technology, it will soon be possible to implement entire computing systems on one monolit...
Power consumption has become one of the most critical concerns for processor design. Parallelism of...
AbstractOn any general sequential model of computation with random-access input (e.g., a logarithmic...
In this thesis, we study small, yet important, circuit complexity classes within NC1, such as ACC0 a...
Using VLSI technology, it will soon be possible to implement entire computing systems on one monolit...
Let M(n) denote the bit complexity of multiplying n-bit integers, let ω ∈ (2, 3] be an exponent for ...