AbstractTwo properties, called semi-unboundedness and polynomial proof-size, are identified as key properties shared by the definitions of LOGCFL on several models of computations. The semi-unboundedness property leads to the definition of semi-unbounded fan-in circuit families. These are circuits obtained from unbounded fan-in circuits by restricting the fan-in of gates of one type. A new characterization of LOGCFL is obtained on such a model in which the fan-in of the AND gates are bounded by a constant. This property also suggests new characterizations of LOGCFL on the following models: alternating Turing machines, nondeterministic auxiliary pushdown automata, and bounded fan-in Boolean circuits
AbstractWe show that any language recognized by an NC1 circuit (fan-in 2, depth O(log n)) can be rec...
AbstractWe study two classes of unbounded fan-in parallel computation, the standard one, based on un...
We investigate the phenomenon of depth-reduction in commutative and non-commutative arithmetic circu...
AbstractTwo properties, called semi-unboundedness and polynomial proof-size, are identified as key p...
AbstractNotions of unambiguity for uniform circuits and AuxPDA′s are studied and related to each oth...
Notions of unambiguity for uniform circuits and AuxPDAs are studied and related to each other. In pa...
We construct theories of Cook-Nguyen style two-sort bounded arithmetic whose provably total functio...
AbstractThe complexity class LOGCFL consists of all languages (or decision problems) which are logsp...
AbstractThe concept of unambiguity of circuits is considered. Several classes of unambiguous circuit...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
We consider boolean circuits in which every gate may compute an arbitrary boolean function of k othe...
We investigate the phenomenon of depth-reduction in commutative and non-commutative arithmetic circu...
AbstractWe show the containment of several classes of languages in NC1. These include the binary enc...
AbstractWe investigate the phenomenon of depth-reduction in commutative and non-commutative arithmet...
AbstractThe class NC1 of problems solvable by bounded fan-in circuit families of logarithmic depth i...
AbstractWe show that any language recognized by an NC1 circuit (fan-in 2, depth O(log n)) can be rec...
AbstractWe study two classes of unbounded fan-in parallel computation, the standard one, based on un...
We investigate the phenomenon of depth-reduction in commutative and non-commutative arithmetic circu...
AbstractTwo properties, called semi-unboundedness and polynomial proof-size, are identified as key p...
AbstractNotions of unambiguity for uniform circuits and AuxPDA′s are studied and related to each oth...
Notions of unambiguity for uniform circuits and AuxPDAs are studied and related to each other. In pa...
We construct theories of Cook-Nguyen style two-sort bounded arithmetic whose provably total functio...
AbstractThe complexity class LOGCFL consists of all languages (or decision problems) which are logsp...
AbstractThe concept of unambiguity of circuits is considered. Several classes of unambiguous circuit...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
We consider boolean circuits in which every gate may compute an arbitrary boolean function of k othe...
We investigate the phenomenon of depth-reduction in commutative and non-commutative arithmetic circu...
AbstractWe show the containment of several classes of languages in NC1. These include the binary enc...
AbstractWe investigate the phenomenon of depth-reduction in commutative and non-commutative arithmet...
AbstractThe class NC1 of problems solvable by bounded fan-in circuit families of logarithmic depth i...
AbstractWe show that any language recognized by an NC1 circuit (fan-in 2, depth O(log n)) can be rec...
AbstractWe study two classes of unbounded fan-in parallel computation, the standard one, based on un...
We investigate the phenomenon of depth-reduction in commutative and non-commutative arithmetic circu...