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Two types of seemingly unrelated extension problems are discussed in this book. Their common focus is a long-standing problem of Johannes de Groot, the main conjecture of which was recently resolved. As is true of many important conjectures, a wide range of mathematical investigations had developed, which have been grouped into the two extension problems. The first concerns the extending of spaces, the second concerns extending the theory of dimension by replacing the empty space with other spaces. The problem of de Groot concerned compactifications of spaces by means of an adjunction of a s
Dimension theory (Topology) --- Mappings (Mathematics) --- Compactifications.
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A complete and self-contained account of the dimension theory of general topological spaces, with particular emphasis on the dimensional properties of non-metrizable spaces. It makes the subject accessible to beginning graduate students and will also serve as a reference work for general topologists. Two introductory chapters summarize standard results in general topology, and cover material on paracompactness and metrization. The principal definitions of dimension follow and their general properties are deduced. Many examples are analysed to show some of the more surprising or pathological aspects of dimension theory. Wherever it is useful to do so, proofs are given in detail.
Topology --- Dimension theory (Topology) --- Topological spaces. --- Dimension theory (Topology). --- Topologie generale --- Dimension
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Ordered algebraic structures --- Associative rings --- Dimension theory (Algebra) --- Injective modules (Algebra) --- Modules (Algebra) --- Associative algebras --- Commutative algebra --- Rings (Algebra) --- Associative rings. --- Injective modules (Algebra). --- Dimension theory (Algebra). --- Anneaux associatifs --- Modules injectifs (algèbre) --- Dimension, Théorie de la (algèbre) --- Anneaux associatifs.
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Algebraic topology --- Topology --- Dimension theory (Topology) --- Infinite dimensional manifolds. --- 515.127.1 --- Infinite dimensional manifolds --- Analysis situs --- Position analysis --- Rubber-sheet geometry --- Geometry --- Polyhedra --- Set theory --- Algebras, Linear --- Manifolds, Infinite-dimensional --- Global analysis (Mathematics) --- Topological manifolds --- Dimension theory --- 515.127.1 Dimension theory --- Topologie. --- Topology. --- Retracts, Theory of --- Rétractes, Théorie des --- Rétractes, Théorie des. --- Topologie --- Point fixe, Théorème du --- Topologie combinatoire
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Ordered algebraic structures --- 512.71 --- Commutative rings --- Dimension theory (Algebra) --- Homology theory --- Cohomology theory --- Contrahomology theory --- Algebraic topology --- Associative algebras --- Commutative algebra --- Rings (Algebra) --- Commutative rings and algebras. Local theory. Foundations of algebraic geometry --- Commutative rings. --- Homology theory. --- Dimension theory (Algebra). --- 512.71 Commutative rings and algebras. Local theory. Foundations of algebraic geometry
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Ordered algebraic structures --- RINGS (Algebra) --- Dimension theory (Algebra) --- 512.55 --- Rings (Algebra) --- Algebraic rings --- Ring theory --- Algebraic fields --- Associative algebras --- Commutative algebra --- Rings and modules --- 512.55 Rings and modules
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Statistical physics --- Geometry --- 536.75 --- Entropy. Statistical thermodynamics. Irreversible processes --- 536.75 Entropy. Statistical thermodynamics. Irreversible processes --- Fractals --- Fractal geometry --- Fractal sets --- Geometry, Fractal --- Sets, Fractal --- Sets of fractional dimension --- Dimension theory (Topology) --- Fractals.
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Differential geometry. Global analysis --- Fractals --- Fractales --- Fractals. --- 517.542 --- #WPLT:dd.Prof.F.Symons --- Fractal geometry --- Fractal sets --- Geometry, Fractal --- Sets, Fractal --- Sets of fractional dimension --- Dimension theory (Topology) --- Mappings of special domains --- 517.542 Mappings of special domains
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Tilting theory originates in the representation theory of finite dimensional algebras. Today the subject is of much interest in various areas of mathematics, such as finite and algebraic group theory, commutative and non-commutative algebraic geometry, and algebraic topology. The aim of this book is to present the basic concepts of tilting theory as well as the variety of applications. It contains a collection of key articles, which together form a handbook of the subject, and provide both an introduction and reference for newcomers and experts alike.
Associative algebras. --- Modules (Algebra) --- Representations of algebras. --- Dimension theory (Algebra) --- Finite groups. --- Groups, Finite --- Group theory --- Associative algebras --- Commutative algebra --- Algebra --- Finite number systems --- Modular systems (Algebra) --- Finite groups --- Rings (Algebra) --- Algebras, Associative
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Stochastic processes --- Measure theory. Mathematical integration --- 519.1 --- Combinatorics. Graph theory --- Dimension theory (Algebra) --- Probabilistic number theory. --- Dimension theory (Algebra). --- 519.1 Combinatorics. Graph theory --- Central limit theorem --- Théorème de la limite centrale --- Théorème de la limite centrale. --- Probabilités. --- Markov, Processus de --- Markov processes --- Probabilities --- Central limit theorem. --- Théorème de la limite centrale --- Probabilités --- Markov processes. --- Probabilities. --- Theorie des nombres --- Theorie probabiliste
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