steps in Fourier imaging by using a very large number of receivers. Kwiat et al. (4) proposed a similar concept in 1991. In 1989 Kelton et al. In all contributions procedures for image reconstruction were derived. However, applications of the concepts noted have not been reported, reflecting

Let G denote a locally compact (not necessarily abelian) group and M(G) the collection of finite regular Borel measures on G. The set M(G) is a semisimple Banach algebra with identity under convolution *. It can be identified with the dml space of CO(G), the space of continuous complex

The expressive power of process algebras is investigated in a general setting of structural operational semantics. The notion of an effective operational semantics is introduced and it is observed that no effective operational semantics for an enumerable language can specify all effective

We use filters of open sets to provide a semantics justifying the use of infinity in informal limit calculations in calculus, and in the same kind of calculations in computer algebra. We compare the behavior of these filters to the way Mathematica behaves when calculating with infinity. We stress

of the objective performance metrics. This paper exposes a new non-asymptotic framework that allows the characterization of many canonical MIMO system performance metrics to within a narrow interval under moderate-to-large channel dimensionality, provided that these metrics can be expressed as a separable function

This is a preliminary version of a Chapter on Algebraic Algorithms in the up-

in nite-dimensional transformation groups and

nonsquare matrices are the principal motivation, there are many other useful interpretations: traces, binary relations, Kleene algebra with tests. We give a set of typing rules and show that every expression has a unique most general typing (mgt). Then we prove the following metatheorem that incorporates

. We present an algebraic formalization of the notion of mixin module, i.e. a module where the definition of some components is deferred . Moreover, we define a set of basic operators for composing mixin modules, intended to be a kernel language with clean semantics in which to express more

ABSTRACT. The purpose of this paper is to define and investigate a new (equational) class of algebras called “Semi-Heyting Algebras ” as an abstraction from Heyting algebras. We show that semi-Heyting algebras are distributive pseudocomplemented lattices, the congru-ences on these algebras