AbstractAn important open problem relating sequential and parallel computations is whether the space complexity on Turing machines is linearly related to the depth complexity on uniform circuits. Some graph problems have been successfully proved to be complete for DSPACE(log n) under (log n)-depth Turing reducibility [3]. In this paper, we discuss (log n)-depth many-one reducibility which is proved to be weaker than (log n)-depth Turing reducibility. A new complete language for DSPACE(log n) under our reducibility is presented
We study under what circumstances different uniformity notions for Boolean circuits of logarithmic d...
A definition of self-reducibility is proposed to deal with logarithmic space complexity classes. A g...
AbstractA programming language designed for studies of parallelism and based on Wagner'suniformly re...
AbstractAn important open problem relating sequential and parallel computations is whether the space...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
textWe study the relationship between size and depth for Boolean circuits. Over four decades, very ...
AbstractWe argue that uniform circuit complexity introduced by Borodin is a reasonable model of para...
An algorithmic meta theorem for a logic and a class C of structures states that all problems express...
AbstractLog space reducibility allows a meaningful study of complexity and completeness for the clas...
We study under what circumstances different uniformity notions for Boolean circuits of logarithmic d...
We discuss a number of results regarding an important subject: the study of the computational power ...
The class NC consists of problems solvable very fast (in time polynomial in log n) in parallel with ...
This work resolve a longstanding open question in automata theory, i.e. the {\it linear-bounded auto...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
A notion of log space Turing reducibility is introduced. It is used to define relative notions of lo...
We study under what circumstances different uniformity notions for Boolean circuits of logarithmic d...
A definition of self-reducibility is proposed to deal with logarithmic space complexity classes. A g...
AbstractA programming language designed for studies of parallelism and based on Wagner'suniformly re...
AbstractAn important open problem relating sequential and parallel computations is whether the space...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
textWe study the relationship between size and depth for Boolean circuits. Over four decades, very ...
AbstractWe argue that uniform circuit complexity introduced by Borodin is a reasonable model of para...
An algorithmic meta theorem for a logic and a class C of structures states that all problems express...
AbstractLog space reducibility allows a meaningful study of complexity and completeness for the clas...
We study under what circumstances different uniformity notions for Boolean circuits of logarithmic d...
We discuss a number of results regarding an important subject: the study of the computational power ...
The class NC consists of problems solvable very fast (in time polynomial in log n) in parallel with ...
This work resolve a longstanding open question in automata theory, i.e. the {\it linear-bounded auto...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
A notion of log space Turing reducibility is introduced. It is used to define relative notions of lo...
We study under what circumstances different uniformity notions for Boolean circuits of logarithmic d...
A definition of self-reducibility is proposed to deal with logarithmic space complexity classes. A g...
AbstractA programming language designed for studies of parallelism and based on Wagner'suniformly re...