Warehouse Stock Clearance Sale

Grab a bargain today!


Category Theory Applied to Computation and Control
By

Rating

Product Description
Product Details

Promotional Information

Springer Book Archives

Table of Contents

Basic concepts of category theory applicable to computation and control.- A control theorist looks at abstract nonsense.- A Categorist's view of automata and systems.- Categorical theory of tree processing.- Realization of multilinear and multidecomposable machines.- Fuzzy morphishms in automata theory.- Time-varying systems.- Addressed machines and duality.- Factorization of scott-style automata.- An abstract machine theory for formal language parsers.- Some structural properties of automata defined on groups.- Automata in additive categories with applications to stochastic linear automata.- The algebraic theory of recursive program schemes.- Realization is continuously universal.- Diagram-characterization of recursion.- Power and initial automata in pseudoclosed categories.- Semantics of computation.- Scattering theory and non linear systems.- Synthesis and complexity of logical systems.- Strukturelle verwandtschaften von Semi-Thue-Systemen.- Control of linear continuous-time systems defined over rings of distributions.- Cellular automata with additive local transition.- Automata in semimodule categories.- Representation of a class of nonlinear systems.- Duals of input/output maps.- An algebraic formulation of the Chomsky hierarchy.- On the recursive specification of data types.- Linear systems over rings of operators.- The tricotyledon theory of system design.

Ask a Question About this Product More...
 
Look for similar items by category
Home » Books » Science » Mathematics » Topology
Home » Books » Science » Mathematics » Algebra » General
Home » Books » Science » Mathematics » Algebra » Abstract
People also searched for
Item ships from and is sold by Fishpond.com, Inc.

Back to top
We use essential and some optional cookies to provide you the best shopping experience. Visit our cookies policy page for more information.