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Classical Descriptive Set Theory

Descriptive set theory has been one of the main areas of research in set theory for almost a century. This text presents a largely balanced;

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Descriptive Set Theory and the Structure of Sets of Uniqueness

classical and modern theory of sets of uniqueness as well as the relevant parts of descriptive set theory. Thus the book is essentially self;

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Invariant Descriptive Set Theory

applications to other fields. After reviewing classical and effective descriptive set theory, the text studies Polish groups and their actions;

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Invariant Descriptive Set Theory

applications to other fields. After reviewing classical and effective descriptive set theory, the text studies Polish groups and their actions;

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Forcing Idealized

Descriptive set theory and definable proper forcing are two areas of set theory that developed quite independently of each other. This;

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Logic, Computation, Hierarchies

theory and its applications in computable analysis; descriptive set theory and topology; and the theory of omega-languages; as well as non;

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Lecture Notes in Logic

descriptive set theory. This book is the first modern introduction to the subject in forty years, and will bring students and researchers in all areas;

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Descriptive Set Theoretic Methods in Automata Theory

The book is based on the PhD thesis Descriptive Set Theoretic Methods in Automata Theory, awarded the E.W. Beth Prize in 2015 for;

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Trends in Set Theory

University, Piscataway, New Jersey. The topics covered showcase recent advances from a variety of main areas of set theory, including descriptive set;

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Frechet Differentiability Of Lipschitz Functions And Porous

bridge between descriptive set theory and the classical topic of existence of derivatives of vector-valued Lipschitz functions. The topic;

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Frechet Differentiability of Lipschitz Functions and Porous Sets in Banach Spaces (AM-179)

bridge between descriptive set theory and the classical topic of existence of derivatives of vector-valued Lipschitz functions. The topic;

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Effective Mathematics Of The Uncountable

Classical computable model theory is most naturally concerned with countable domains. There are, however, several methods - some old, some;

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The Economic Organisation of a Financial System

to reconcile different approaches, including neo-classical financial theory and managerial finance. It will be useful for anyone who wishes;

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Canonical Ramsey Theory On Polish Spaces

This book lays the foundations for an exciting new area of research in descriptive set theory. It develops a robust connection between two;

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Set Theory & Foundations Of Mathematics

This book provides an introduction to axiomatic set theory and descriptive set theory. It is written for the upper level undergraduate or;

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Set Theory

This textbook gives an introduction to axiomatic set theory and examines the prominent questions that are relevant in current research in a;

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Descriptive Set Theory and Forcing

in the Lecture Notes in Logic series, Miller develops the necessary features of the theory of descriptive sets in order to present a new proof;

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Logic Colloquium '99

present accessible expositions of current research in two active areas of logic, geometric model theory and descriptive set theory of group;

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Set Theory for the Working Mathematician

This text presents methods of modern set theory as tools that can be usefully applied to other areas of mathematics. The author describes;

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Set Theory for the Working Mathematician

This text presents methods of modern set theory as tools that can be usefully applied to other areas of mathematics. The author describes;

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Set Theory

This monograph covers the recent major advances in various areas of set theory. From the reviews: One of the classical;

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Recursion Theory

techniques and ideas from recursion theory, hyperarithmetic theory, and descriptive set theory. The emphasis is on the interplay between recursion;

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Introduction to Modern Set Theory

of set theory to their field. In particular, great care is taken to develop the intuitions that lie behind modern, as well as classical, set;

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Foundations of Mathematics

set theory and the continuum problem, as well as connections between set theory and Banach spaces, recursion theory, and philosophy, each;

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Applied Functional Analysis. Approximation Methods and Computers

directions of Kantorovich's research in approximate methods. The book covers descriptive set theory and functional analysis in semi-ordered vector;

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Stochastic Calculus For Finance II

excellent introduction for anyone studying the mathematics of the classical theory of finance. --SIAM;

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Geometry Of Time-spaces

, implying special and general relativity. With this model in mind, a general Quantum Theory is developed and shown to fit with the classical theory;

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