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Higher-order distributed objects

ACM Transactions on Programming Languages and Systems, 1995
We describe a distributed implementation of Scheme that permits efficient transmission of higher-order objects such as closures and continuations. The integration of distributed communication facilities within a higher-order programming language engenders a number of new abstractions and paradigms for distributed computing.
Henry Cejtin   +2 more
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An improved composite collocation method for distributed-order fractional differential equations based on fractional Chelyshkov wavelets

Applied Numerical Mathematics, 2019
In this paper, we introduce a new family of fractional functions based on Chelyshkov wavelets for solving one- and two-variable distributed-order fractional differential equations. The concept of fractional derivative is utilized in the Caputo sense. The
P. Rahimkhani, Y. Ordokhani, P. Lima
semanticscholar   +1 more source

Numerical approach for a class of distributed order time fractional partial differential equations

Applied Numerical Mathematics, 2019
The numerical solution of distributed order time fractional partial differential equations based on the midpoint quadrature rule and linear B-spline interpolation is studied. The proposed discretization algorithm follows the Du Fort–Frankel method.
Behrouz Parsa Moghaddam   +2 more
semanticscholar   +1 more source

ORDERING ORDINAL PROBABILITY DISTRIBUTIONS

FUZZY ECONOMIC REVIEW, 2001
We consider the problem of ordering probability distributions which take the values in a set having only an ordering. Using the cumulative distribution function we are able to introduce some fundamental proper-ties required of such procedures. We then consider ordering procedures that are based on the mapping of a probability distribution into a single
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On boundedness and projective synchronization of distributed order neural networks

Applied Mathematics and Computation, 2021
G. Mahmoud   +3 more
semanticscholar   +1 more source

Dispersive ordering of distributions

Journal of Applied Probability, 1982
Two distributions, F and G, are said be ordered in dispersion if F-1(β)-F-1(α)≦G-1(β)-G-1(α) whenever 0<α <β <1. This relation has been studied by Saunders and Moran (1978). The purpose of this paper is to study this partial ordering in detail. Few characterizations of this concept are given.
openaire   +1 more source

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