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Turing Computability: Theory and Applications, Soare Robert I.


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Автор: Soare Robert I.
Название:  Turing Computability: Theory and Applications
ISBN: 9783662568583
Издательство: Springer
Классификация:

ISBN-10: 3662568586
Обложка/Формат: Paperback
Страницы: 263
Вес: 0.42 кг.
Дата издания: 07.06.2018
Серия: Theory and applications of computability
Язык: English
Издание: Softcover reprint of
Иллюстрации: 4 illustrations, black and white; xxxvi, 263 p. 4 illus.
Размер: 23.39 x 15.60 x 1.60 cm
Читательская аудитория: General (us: trade)
Подзаголовок: Theory and applications
Ссылка на Издательство: Link
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Поставляется из: Германии
Описание: Turing`s famous 1936 paper introduced a formal definition of a computing machine, a Turing machine. This book presents classical computability theory from Turing and Post to current results and methods, and their use in studying the information content of algebraic structures, models, and their relation to Peano arithmetic.


Turing`s Revolution: The Impact of His Ideas about Computability

Автор: Sommaruga Giovanni, Strahm Thomas
Название: Turing`s Revolution: The Impact of His Ideas about Computability
ISBN: 3319793802 ISBN-13(EAN): 9783319793801
Издательство: Springer
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Цена: 16769.00 р.
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Описание: This book provides an overview of the confluence of ideas in Turing`s era and work and examines the impact of his work on mathematical logic and theoretical computer science.

Algebraic Computability and Enumeration Models

Автор: Nourani
Название: Algebraic Computability and Enumeration Models
ISBN: 1771882476 ISBN-13(EAN): 9781771882477
Издательство: Taylor&Francis
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Цена: 21437.00 р.
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Описание:

This book, Algebraic Computability and Enumeration Models: Recursion Theory and Descriptive Complexity, presents new techniques with functorial models to address important areas on pure mathematics and computability theory from the algebraic viewpoint. The reader is first introduced to categories and functorial models, with Kleene algebra examples for languages. Functorial models for Peano arithmetic are described toward important computational complexity areas on a Hilbert program, leading to computability with initial models. Infinite language categories are also introduced to explain descriptive complexity with recursive computability with admissible sets and urelements.

Algebraic and categorical realizability is staged on several levels, addressing new computability questions with omitting types realizably. Further applications to computing with ultrafilters on sets and Turing degree computability are examined. Functorial models computability is presented with algebraic trees realizing intuitionistic types of models. New homotopy techniques are applied to Marin Lof types of computations with model categories. Functorial computability, induction, and recursion are examined in view of the above, presenting new computability techniques with monad transformations and projective sets.

This informative volume will give readers a complete new feel for models, computability, recursion sets, complexity, and realizability. This book pulls together functorial thoughts, models, computability, sets, recursion, arithmetic hierarchy, filters, with real tree computing areas, presented in a very intuitive manner for university teaching, with exercises for every chapter. The book will also prove valuable for faculty in computer science and mathematics.

Computability and logic

Автор: George S. Boolos
Название: Computability and logic
ISBN: 0521701465 ISBN-13(EAN): 9780521701464
Издательство: Cambridge Academ
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Цена: 5069.00 р.
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Описание: Computability and Logic has become a classic because of its accessibility to students without a mathematical background and because it covers not simply the staple topics of an intermediate logic course, but also a large number of optional topics, from Turing`s theory of computability to Ramsey`s theorem. This fifth edition was first published in 2007.

Simply Turing

Автор: Olinick Michael
Название: Simply Turing
ISBN: 1943657378 ISBN-13(EAN): 9781943657377
Издательство: Неизвестно
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Цена: 1162.00 р.
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Описание: Alan Turing`s (1912-1954) belief that computers would one day be able to learn has not yet been proven, but this English mathematician, logician, and code breaker was a pioneer in the field of computer science and artificial intelligence.

Turing Computability

Автор: Soare
Название: Turing Computability
ISBN: 3642319327 ISBN-13(EAN): 9783642319327
Издательство: Springer
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Цена: 10480.00 р.
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Описание: Turing`s famous 1936 paper introduced a formal definition of a computing machine, a Turing machine. This book presents classical computability theory from Turing and Post to current results and methods, and their use in studying the information content of algebraic structures, models, and their relation to Peano arithmetic.

Theories of Computability

Автор: Pippenger
Название: Theories of Computability
ISBN: 0521553806 ISBN-13(EAN): 9780521553803
Издательство: Cambridge Academ
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Цена: 14731.00 р.
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Описание: This book gives an introduction to theories of computability from a mathematically sophisticated point of view. It treats not only `the` theory of computability, but also a variety of other theories. Each topic is taken from the beginning and developed to a point at which the results can be appreciated.

Combinatorics, Computability and Logic

Автор: C.S. Calude; M.J. Dinneen; S. Sburlan
Название: Combinatorics, Computability and Logic
ISBN: 1852335262 ISBN-13(EAN): 9781852335267
Издательство: Springer
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Цена: 18167.00 р.
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Описание: This volume contains the papers presented at the Third Combinatorics, Computability and Logic (DMTCS`01) conference, These papers cover topics such as abstract data types and specifications algorithms and data structures automata and formal languages computability among others.

Theory of recursive functions and effective computability /

Автор: Rogers, H.
Название: Theory of recursive functions and effective computability /
ISBN: 0262680521 ISBN-13(EAN): 9780262680523
Издательство: MIT Press
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Цена: 8465.00 р.
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Описание: (Reprint of the 1967 edition)

A Mathematical Primer on Computability

Автор: Sernadas Amilcar, Sernadas Cristina, Rasga Joao
Название: A Mathematical Primer on Computability
ISBN: 1848902964 ISBN-13(EAN): 9781848902961
Издательство: Неизвестно
Цена: 3954.00 р.
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Описание:

The book provides a self-contained introduction to computability theory for advanced undergraduate or early graduate students of mathematics and computer science. The technical material is illustrated with plenty of examples, problems with fully worked solutions as well as a range of proposed exercises.

Part I is centered around fundamental computability notions and results, starting with the pillar concepts of computational model (an abstract high-level programming language), computable function, decidable and listable set, proper universal function, decision problem and the reduction technique for transferring decidability and listability properties. The essential results namely Rice's Theorem, Rice-Shapiro's Theorem, Rice-Shapiro-McNaughton-Myhill's Theorem as well as Rogers' Theorem and the Recursion Theorem are presented and illustrated. Many-to-one reducibility and many-to-one degrees are investigated. A short introduction to computation with oracles is also included. Computable as well as non-computable operators are introduced as well as monotonic and finitary operators. The relationship between them is discussed, in particular via Myhill-Shepherdson's Theorem. Kleene's Least Fixed Point Theorem is also presented. Finally, Part I terminates with a briefi ng on the Turing computational model, Turing reducibility and Turing degrees.

Part II of the book concentrates on applications of computability in several areas namely in logic (undecidability of arithmetic, satisfiability in propositional logic, decidability in modal logic), Euclidean geometry, graphs and Kolmogorov complexity. Nevertheless no previous knowledge of these subjects is required. The essential details for understanding the applications are provided.

Martin Davis on Computability, Computational Logic, and Mathematical Foundations

Автор: Eugenio G. Omodeo; Alberto Policriti
Название: Martin Davis on Computability, Computational Logic, and Mathematical Foundations
ISBN: 3319418416 ISBN-13(EAN): 9783319418414
Издательство: Springer
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Цена: 16769.00 р.
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Описание: This book presents a set of historical recollections on the work of Martin Davis and his role in advancing our understanding of the connections between logic, computing, and unsolvability.

Forcing, Iterated Ultrapowers, And Turing Degrees

Автор: Chong Chitat Et Al
Название: Forcing, Iterated Ultrapowers, And Turing Degrees
ISBN: 9814699942 ISBN-13(EAN): 9789814699945
Издательство: World Scientific Publishing
Цена: 11880.00 р.
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Описание: The Aim Of This Book Is To Introduce A Graduate Student To Selected Concepts In Condensed Matter Physics For Which The Language Of Field Theory Is Ideally Suited. The Examples Considered In This Book Are Those Of Superfluidity For Weakly Interacting Bosons, Collinear Magnetism, And Superconductivity. Quantum Phase Transitions Are Also Treated In The Context Of Quantum Dissipative Junctions And Interacting Fermions Constrained To One-Dimensional Position Space. The Style Of Presentation Is Sufficiently Detailed And Comprehensive That It Only Presumes Familiarity With Undergraduate Physics.

A Hierarchy of Turing Degrees: A Transfinite Hierarchy of Lowness Notions in the Computably Enumerable Degrees, Unifying Classes, and Natural Definab

Автор: Downey Rod, Greenberg Noam
Название: A Hierarchy of Turing Degrees: A Transfinite Hierarchy of Lowness Notions in the Computably Enumerable Degrees, Unifying Classes, and Natural Definab
ISBN: 0691199655 ISBN-13(EAN): 9780691199658
Издательство: Wiley
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Цена: 25819.00 р.
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Описание:

Computability theory is a branch of mathematical logic and computer science that has become increasingly relevant in recent years. The field has developed growing connections in diverse areas of mathematics, with applications suitable to topology, group theory, and other subfields.

In A Hierarchy of Turing Degrees, Rod Downey and Noam Greenberg introduce a new hierarchy that allows them to classify the combinatorics of constructions from many areas of computability theory, including algorithmic randomness, Turing degrees, effectively closed sets, and effective structure theory. This unifying hierarchy gives rise to new natural definability results for Turing degree classes, demonstrating how dynamic constructions become reflected in definability. Downey and Greenberg present numerous construction techniques involving high-level nonuniform arguments, and their self-contained work is appropriate for graduate students and researchers.

Blending traditional and modern research results in computability theory, A Hierarchy of Turing Degrees establishes novel directions in the field.


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