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theory of computation



Outline of a mathematical theory of computation
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The motivation for trying to formula to a mathematical theory of computation is to give mathematical semantics for high-level computer languages. The word" mathematical" is to be contrasted in this context with some such term as" operational." Thus the mathematical

Introduction to Languages and the Theory of Computation
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This book is an introduction to the theory of computation. After a chapter presenting the mathematical tools that will be used, the book examines models of computation and the associated languages, from the most elementary to the most general: finite automata and

Theory of Computation
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Complexity: How do we measure and compare the complexity of algorithms By complexity we mean the time and memory space the algorithms consume. What is the inherent complexity of a problem In other words, what are the minimum resources required to

Theory of Computation
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Students of computer science in IIT Delhi usually take a course on Theory of Computation as an elective some time after they have finished courses on programming, data structures, discrete mathematical structures (whatever that means), computer architecture,

An introduction to the theory of computation
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Computations are designed to solve problems. Programs are descriptions of computations written for execution on computers. The field of computer science is concerned with the development of methodologies for designing programs, and with the development of

The computation and theory of optimal control
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Page 1. THE COMPUTATION AND THEORYOF OPTIMAL CONTROL PETER DYER Central Instrument Research Laboratory Imperial Chemical Industries, Ltd. Nr. Reading, Berkshire, England STEPHEN R. McREYNOLDS

A theory of emergent computation based on cooperative self-organization for adaptive artificial systems
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Abstract: In this paper, we propose a new theoretical and practical approach for designing artificial adaptive software plunged in a dynamic environment. It is based on a selforganization method without any evaluation of the global function realized by the

Exorciser: Automatic Generation and Interactive Grading of Structured Exercises in theTheory of Computation
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Abstract For almost two centuries educators and technicians have been designing and evaluating teaching devices having the capability to coach, support learning processes and to asses the student's mastery of new skills by means of tests and exercises. Without a The aim here is to extend into the reverse flow region an earlier computation in the asymptotic theory of self-induced separation . This theory is concerned with the classical problem, represented schematically in

Theory of computation as a vehicle for teaching fundamental concepts of computer science
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Abstract In today's Information Society, knowledge of the fundamentals of information and communication technology (ICT) is a key qualification and must become part of general education. The concepts of formalization and programming are at the heart of computer

Integrating connectionist and symbolic computation for the theory of language
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In this article we present some of the fundamental principles of a research program -the Sub-Symbolic Paradigm (SSP) -based on a particular approach to unifying connectionist and symbolic computation. SSP has been developed primarily for the study of higher

On the computation of some quantities in the theory of Fredholm operators
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Although the theory of Fredholm operators is usually approached with Banach algebra techniques (eg [6],[4]) there has been some interest in" measures of non-compactness"(eg [19],[28]). Roughly speaking, they may be used as a substitute for the operator norm if one

A theory of neural computation with Clifford algebras.
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Abstract The present thesis introduces Clifford Algebra as a framework for neural computation. Clifford Algebra subsumes, for example, the reals, complex numbers and quaternions. Neural computation with Clifford algebras is model based. This principle is

A Theory of Computation and Complexity over the real numbers
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ABSTRACT The classical theory of computation and complexity presupposes all underlying spaces are countable and hence ipso facto cannot handle arbitrary sets of real or complex numbers. acknowledges the difficulty of formulating classically

Enhancing Theory of Computation Teaching Through Integration with other Courses
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Abstract:-Teaching and learning, theory of computation is a challenging task from both the perspective since it involves the abstract notions and mathematical background. Moreover, representation of its relevance to other computer science courses is inadequate. Due to

Toward a theory of phantasmal media: An imaginative cognition-and computation-based approach to digital media
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Abstract Computing is no longer about technology. Computational systems for expressing imaginative concepts here called phantasmal media, can reveal human creativity and expression. Algorithmic and data structural techniques can delve into the pains, joys, and

Computation of high frequency wave diffraction by a half plane via the Liouville equation and geometric theory of diffraction
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Abstract. We construct a numerical scheme based on the Liouville equation of geometric optics coupled with the Geometric Theory of Diffraction (GTD) to simulate the high frequency linear waves diffracted by a half plane. We first introduce a condition, based on the GTD

Symbols and Computation A Critique of the Computational Theory of Mind
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Over the past several decades, the philosophical community has witnessed the emergence of an important new paradigm for understanding the mind. 1 The paradigm is that of machine computation, and its influence has been felt not only in philosophy, but also in all


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