Last edited by Julrajas
Wednesday, December 2, 2020 | History

6 edition of Mathematical models for the semantics of parallelism found in the catalog.

Mathematical models for the semantics of parallelism

Advanced School, Rome, Italy, September 24-October 1, 1986 : proceedings

by

  • 269 Want to read
  • 37 Currently reading

Published by Springer-Verlag in Berlin, New York .
Written in English

    Subjects:
  • Formal languages -- Semantics -- Congresses,
  • Parallel programming (Computer science) -- Congresses,
  • Parallel processing (Electronic computers) -- Congresses

  • Edition Notes

    StatementMarisa Venturini Zilli (ed.).
    SeriesLecture notes in computer science ;, 280
    ContributionsZilli, Marisa Venturini., Advanced School on Mathematical Models for Semantics of Parallelism (1986 : Istituto per le applicazioni del calcolo "Mauro Picone")
    Classifications
    LC ClassificationsQA76.6 .M36432 1987
    The Physical Object
    Paginationiv, 230 p. :
    Number of Pages230
    ID Numbers
    Open LibraryOL2476531M
    ISBN 103540184198, 0387184198
    LC Control Number87208615

    I am in a software development degree and the uni I go to only requires algebra and discrete math. Since I screwed up a lot in math classes in high school (so bad I basically was told to restart math from the beginning), so they shoved me into remedial classes and failed 1 (was a bad semester), but college algebra wasn't bad at all and passed it without too much of a problem.


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Mathematical Models for the Semantics of Parallelism: Advanced School. Rome, Italy, September 24 - October 1, Proceedings (Lecture Notes in Computer Science ()) [Zilli, Marisa Venturini] on *FREE* shipping on qualifying offers. Mathematical Models for the Semantics of Parallelism: Advanced School.

Rome, Italy, September 24 - October 1Author: Marisa Venturini Zilli. The papers collected in this volume are most of the material presented at the Advanced School on Mathematical Models for the Semantics of Parallelism, held in Rome, September. The papers collected in this volume are most of the material presented at the Advanced School on Mathematical Models for the Semantics of Parallelism, held in Rome, September October 1, The need for a comprehensive and clear presentation of the several semantical approaches.

Get this from a library. Mathematical models for the semantics of Mathematical models for the semantics of parallelism book an Advanced School, Rome, Italy, Sept. 24 - Oct. 1, proceedings. [Marisa Venturini Zilli; Advanced School on Mathematical Models for the Semantics of Parallelism (, Roma);].

Marisa Venturini Zilli: Mathematical Models for the Semantics of Parallelism, Advanced School, Rome, Italy, September 24 - October 1,Proceedings. Lecture Notes in Computer ScienceSpringerISBN electronic edition via DOI. Semantics of Parallelism is the only book which provides a unified treatment of the non-interleaving approach to process semantics (as opposed to the interleaving approach of the process algebraists).

Many results found in this book are collected for the first time outside conference and journal articles on the mathematics of non-interleaving semantics.

Semantics of Parallelism is the only book which provides a unified treatment of the non-interleaving approach to process semantics (as opposed to the interleaving approach of the process algebraists).

Many results found in this book are collected for the first time outside conference and journal. In computer science, denotational semantics (initially known as mathematical semantics or Scott–Strachey semantics) is an approach of formalizing the meanings of programming languages by constructing mathematical objects (called denotations) that describe the meanings of expressions from the approaches provide formal semantics of programming languages including.

Canonical parallelism draws on the tendency involved in the common use of recurrent, parallel phrasing but it defines what terms and phrases may form pairs. This culturally defined, more obligatory aspect of parallelism constitutes what I refer to as ‘canonical parallelism’.

In Robert Lowth adopted the term ‘parallelism’ (or in Latin. A theory for nondeterminism, parallelism, communication, and concurrency: An applicative language is introduced for representing concurrent programs and communicating systems in the form of mutually recursive systems of nondeterministic equations for functions and streams.

Mathematical semantics is defined by associating particular fixed points with such systems. The logical parallelism of propositional connectives and type constructors extends beyond the static realm of predicates, to the dynamic realm of processes.

Understanding the logical parallelism of process propositions and dynamic types was one of the central problems of the semantics of computation, albeit not always clear or explicit.

It sprung into clarity through the early work of Samson. Principles of denotational semantics (mathematical or. and in which the parallel composition operator is designed semantically according to the maximal parallelism model of non-interleaved.

The reader is Mathematical models for the semantics of parallelism book introduced to a semantics of visibility; a mathematical semantics of rendering, developed using the very basic notion of measure; and a mathematical formalization of bit-mapped graphics.

A framework for specifying illumination models is also described, along with the complexity of abstract ray tracing. 14 N ondeterminism and parallelism Introduction Guarded commands Communicating processes Not only is a mathematical model useful for various kinds of analysis and verification, but also, at a more fundamental level, because simply the At one time called "mathematical semantics," it uses.

of number of great ideas, theories, mathematical models, and practical systems in diversified domains. The book has been divided into two volumes. The current one is the first volume which highlights the advances in theories and mathematical models in the domain of Semantics.

This volume has been divided into four sections and ten chapters. The. Summary: The papers collected in this volume are most of the material presented at the Advanced School on Mathematical Models for the Semantics of Parallelism, held in Rome, September October 1, Elementary set theory accustoms the students to mathematical abstraction, includes the standard constructions of relations, functions, and orderings, and leads to a discussion of the various orders of infinity.

The material on logic covers not only the standard statement logic and first-order predicate logic but includes an introduction to formal systems, axiomatization, and model theory/5(2).

Mathematical models in muscle contraction We have seen that the most important steps, in terms of the computation cost, can be safely implemented in parallel; furthermore, the single processor can execute in parallel the same program (SIMD, MIMD machines [e.g. 28]). Semantics (from Ancient Greek: σημαντικός sēmantikós, "significant") is the linguistic and philosophical study of meaning in language, programming languages, formal logic, and is concerned with the relationship between signifiers—like words, phrases, signs, and symbols—and what they stand for in reality, their denotation.

In the international scientific vocabulary. The mathematics, techniques, and concepts of operational, denotational, and axiomatic semantics are presented. This introductory book is primarily addressed to undergraduate and graduate students, so it starts with basic material.

But more advanced material on topics of recent research is also provided. The book comprises 14 chapters. usual semantics for quanti cational logic. We then add a brief introduction to model theory, and a discussion of several forms of the L owenheim-Skolem theorem.

More than half of this chapter is devoted to standard material: for example, Lindenbaum’s theorem concerning charac In book: The Handbook of Graph Grammars and Computing by Graph Transformations, Volume 3: Concurrency, Parallelism and Distribution, Publisher: World Scientific, Editors: Rozenberg, G, pp A mathematical model for communicating sequential processes is given, and a number of its interesting and useful properties are stated and proved.

The possibilities of nondetermimsm are fully taken. Models for semantics have not caught-on to the same extent that BNF and its descendants have in syntax. This may be because semantics does seem to be just plain harder than syntax. The most successful system is denotational semantics which describes all the features found in imperative programming languages and has a sound mathematical basis.

“The book deals with mathematics inspired by linguistics than with applications of mathematics in linguistics. A large part of the book deals with mathematical models of signal, speech, and handwriting recognition.

The book consists of ten s: 2. The current book is a nice blend of number of great ideas, theories, mathematical models, and practical systems in the domain of Semantics. The book has been divided into two volumes. The current one is the first volume which highlights the advances in theories and mathematical models in the domain of Semantics.

This volume has been divided into four sections and ten. These procedures are given an operational semantics via an evaluation mechanism. We define a denotational semantics using so-called nondeterministic domains, which are function spaces endowed with two partial orders.

An operational characterization of equality of procedures under this denotational semantics is then given. The authors' monograph “Control Flow Semantics” (MIT Press ) gives an extensive exposition of comparative programming language semantics using techniques from metric topology.

In the book Banach's fixed‐point theorem for complete metric spaces plays a prominent role in the construction and comparison of semantical models. Semantics of Programming Languages exposes the basic motivations and philosophy underlying the applications of semantic techniques in computer science.

It introduces the mathematical theory of programming languages with an emphasis on higher-order functions and type systems. Designed as a text for upper-level and graduate-level students, the mathematically sophisticated approach will also.

The pursuit of mathematics is part of our culture and it has met with many successes. Associated with mathematics is a belief system, its semantics.

But the success of what mathematicians actually do is no evidence at all for the validity of the associated belief system. Let me rst discuss mathematics psychologically and then logically. Z notation have been based on the examples in the book \Speci cation Case Studies" edited by Hayes [2][3].

Early de nitions of the notation were made by Sufrin [13] and by King et al [7]. Spivey’s doctoral thesis showed that the semantics of the notation could be de ned in terms of sets of models in ZF set theory [10].

His book. In the resulting semantic model, there is a complete partial order on algorithms and standard operations such as composition, application, and currying are continuous; thus, one may define algorithms recursively and use the standard techniques of denotational semantics (least fixed points) to reason about recursive programs, even at this.

Brief Course Description The class will cover mathematical and computational models of acquisition and evolution of natural languages.

We will discuss learnability questions, Markov chain models, population dynamics models, evolutionary behavior, communicative efficiency and fitness, We will focus in particular on the Principles and Parameters model of linguistics and we will discuss the use. Control Flow Semantics presents a unified, formal treatment of the semantics of a wide spectrum of control flow notions as found in sequential, concurrent, logic, object-oriented, and functional programming languages.

Control Flow Semantics presents a unified, formal treatment of the semantics of a wide spectrum of control flow notions as found in sequential, concurrent, logic, object-oriented.

Proof theory has been central in (1) the logical analysis of fundamental mathematical theories like Peano arithmetic and analysis; (2) the development of profound and deep connections between the structure of proofs and the analysis of functions and computation in the lambda calculus, with applications into the semantics of programming.

The 34th Conference on the Mathematical Foundations of Programming Semantics (MFPS ) took place at Dalhousie University in Halifax, Canada, from June 6–9, MFPS conferences are dedicated to the areas of mathematics, logic, and computer science that are related to models of computation in general, and to semantics of programming languages in particular.

Semantics: Advances in Theories and Mathematical Models by Muhammad Tanvir Afzal (ed.). Publisher: InTech ISBN Number of pages: Description: The current book is a nice blend of number of great ideas, theories, mathematical models, and practical systems in the domain of Semantics.

A book on OBJ and its applications. The Introduction and the papers Introducing OBJ and More Higher Order Programming with OBJ3, are available; Introducing OBJ is essentially a user manual for OBJ3. A Categorical Manifesto, by Joseph Goguen, in Mathematical Structures in Computer Science, Volume 1, Number 1, Marchpages   Savina Raynaud (April 25th ).

Queries and Predicate - Argument Relationship, Semantics - Advances in Theories and Mathematical Models, Muhammad Tanvir Afzal, IntechOpen, DOI: / Available from. Semantics-Oriented Natural Language Processing: Mathematical Models and Algorithms: Fomichov A., Vladimir: Books.

Based on the ontology and semantics of algebra, the computer algebra system Magma enables users to rapidly formulate and perform calculations in abstract parts of mathematics.

Edited by the principal designers of the program, this book explores Magma. Coverage ranges from number theory and algebraic geometry, through representation theory and.The mathematical foundations of the failures model were explored more deeply in the theses of Bill Roscoe and myself [1,27].

A more readily ac-cessible account, which also discusses a variety of related semantic models, is obtainable in Roscoe’s book [28]. The failures model, like the communication traces model from. A major step in reforming the foundations of mathematics was the development of what is now called non-Euclidean geometry.

This developed from what was perceived to a major flaw in The ly, as we've mentioned earlier, The Elements has quite a few flaws both major and minor, discovered in hindsight.