Abstract:- We consider models of sequential programs (recursive program schemes) and analyze their extension with parallel functions. For this purpose, we introduce a special class of parallel functions (called invariant functions) that don’t depend on interpretation of domain on which they are defined. Expressive power of extended classes of recursive schemes is analyzed in terms of sequential reducibility between the used parallel functions. It is shown that the obtained hierarchy of schemes is infinite but not dense. Key-Words:- Program models, semantics, parallel functions, expressive power
We define a formal model for a class of recursive-parallel systems with specific invocation and sync...
AbstractA class U of recursive functions is said to be finitely (a, b) learnable if and only if for ...
We present a set of primitive program schemes, which together with just two ba-sic combining forms p...
Abstract:- Monotonic parallel functions were extensively studied in research on semantics of program...
When several axiom schemes can serve equally well in defining a theory, one generally seeks that axi...
We propose a general formal model of isolated hierarchical parallel computations, and identify sever...
Systematic parallelization of sequential programs remains a major challenge in parallel computing. T...
Abstract: "Building on Kahn and Plotkin's theory of concrete data structures and sequential function...
AbstractBuilding on Kahn and Plotkin's theory of concrete data structures and sequential functions, ...
AbstractThis paper introduces a model called the parallel program schema for the representation and ...
We define a formal model for a class of recursive-parallel programs with specific invocation and syn...
Abstract: "Berry and Curien, building on Kahn and Plotkin's theory of Concrete Data Structures and s...
We define a formal model for a class of recursive-parallel programs with specific invocation and syn...
Classical recursion theory asserts that all conventional programming languages are equally expressiv...
We define a formal model for a class of recursive-parallel programs with specific invocation and syn...
We define a formal model for a class of recursive-parallel systems with specific invocation and sync...
AbstractA class U of recursive functions is said to be finitely (a, b) learnable if and only if for ...
We present a set of primitive program schemes, which together with just two ba-sic combining forms p...
Abstract:- Monotonic parallel functions were extensively studied in research on semantics of program...
When several axiom schemes can serve equally well in defining a theory, one generally seeks that axi...
We propose a general formal model of isolated hierarchical parallel computations, and identify sever...
Systematic parallelization of sequential programs remains a major challenge in parallel computing. T...
Abstract: "Building on Kahn and Plotkin's theory of concrete data structures and sequential function...
AbstractBuilding on Kahn and Plotkin's theory of concrete data structures and sequential functions, ...
AbstractThis paper introduces a model called the parallel program schema for the representation and ...
We define a formal model for a class of recursive-parallel programs with specific invocation and syn...
Abstract: "Berry and Curien, building on Kahn and Plotkin's theory of Concrete Data Structures and s...
We define a formal model for a class of recursive-parallel programs with specific invocation and syn...
Classical recursion theory asserts that all conventional programming languages are equally expressiv...
We define a formal model for a class of recursive-parallel programs with specific invocation and syn...
We define a formal model for a class of recursive-parallel systems with specific invocation and sync...
AbstractA class U of recursive functions is said to be finitely (a, b) learnable if and only if for ...
We present a set of primitive program schemes, which together with just two ba-sic combining forms p...