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Extension Problems and Stable Ranks

Raymond Mortini () and Rudolf Rupp ()
Additional contact information
Raymond Mortini: Université de Lorraine, CNRS, IECL
Rudolf Rupp: Technische Hochschule Nürnberg, Georg Simon Ohm, Fakultät für Angewandte Mathematik, Physik und Allgemeinwissenschaften

in Springer Books from Springer

Date: 2021
ISBN: 978-3-030-73872-3
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Chapters in this book:

Ch Chapter 1 A short introduction into point-set topology
Raymond Mortini and Rudolf Rupp
Ch Chapter 10 Brouwer’s fixed point theorem
Raymond Mortini and Rudolf Rupp
Ch Chapter 11 Extension problems in $$\mathbb{R}^{n}$$ and mappings into the sphere
Raymond Mortini and Rudolf Rupp
Ch Chapter 12 Topology in the plane: a function theoretic approach
Raymond Mortini and Rudolf Rupp
Ch Chapter 13 Local and simple connectedness, curves, arcs, and continua
Raymond Mortini and Rudolf Rupp
Ch Chapter 14 Continuous extensions of conformal maps and homeomorphisms
Raymond Mortini and Rudolf Rupp
Ch Chapter 15 Advanced function-theoretic tools
Raymond Mortini and Rudolf Rupp
Ch Chapter 16 Borsuk’s extension theorem
Raymond Mortini and Rudolf Rupp
Ch Chapter 17 Dimension theory
Raymond Mortini and Rudolf Rupp
Ch Chapter 18 Michael’s selection theorem
Raymond Mortini and Rudolf Rupp
Ch Chapter 19 Algebraic preliminaries
Raymond Mortini and Rudolf Rupp
Ch Chapter 2 The Tietze extension theorem
Raymond Mortini and Rudolf Rupp
Ch Chapter 20 The Bézout equation
Raymond Mortini and Rudolf Rupp
Ch Chapter 21 The algebras Cb(X, $$ \mathbb{K} $$ ) and C(X, $$ \mathbb{K} $$ ) on non-compact spaces
Raymond Mortini and Rudolf Rupp
Ch Chapter 22 Polynomial, Noetherian, and von Neumann regular rings
Raymond Mortini and Rudolf Rupp
Ch Chapter 23 The Bass and topological stable ranks
Raymond Mortini and Rudolf Rupp
Ch Chapter 24 The stable ranks for algebras of polynomials and entire functions
Raymond Mortini and Rudolf Rupp
Ch Chapter 25 The Bass and topological stable ranks of C(X, $$ \mathbb{K} $$ )
Raymond Mortini and Rudolf Rupp
Ch Chapter 26 The planar algebras P(K), R(K), A(K), C(K), and their siblings
Raymond Mortini and Rudolf Rupp
Ch Chapter 27 The algebra of bounded analytic functions
Raymond Mortini and Rudolf Rupp
Ch Chapter 28 Peak sets in function algebras
Raymond Mortini and Rudolf Rupp
Ch Chapter 29 Lipschitz algebras
Raymond Mortini and Rudolf Rupp
Ch Chapter 3 Smooth functions and Lebesgue measurable sets
Raymond Mortini and Rudolf Rupp
Ch Chapter 30 Regular and normal Banach algebras
Raymond Mortini and Rudolf Rupp
Ch Chapter 31 The stable ranks for a zoo of algebras
Raymond Mortini and Rudolf Rupp
Ch Chapter 32 Various notions of reducibility and stable ranks
Raymond Mortini and Rudolf Rupp
Ch Chapter 33 Stable ranks of holomorphic function algebras in $$ \mathbb{C}^{n} $$
Raymond Mortini and Rudolf Rupp
Ch Chapter 34 Real-symmetric function algebras
Raymond Mortini and Rudolf Rupp
Ch Chapter 35 The algebra of almost periodic functions
Raymond Mortini and Rudolf Rupp
Ch Chapter 36 Matricial stable ranks
Raymond Mortini and Rudolf Rupp
Ch Chapter 4 The $$ \overline{\partial} $$ -calculus
Raymond Mortini and Rudolf Rupp
Ch Chapter 5 Approximation theorems
Raymond Mortini and Rudolf Rupp
Ch Chapter 6 Maximum principles, integral formulas, and Blaschke products
Raymond Mortini and Rudolf Rupp
Ch Chapter 7 Banach algebra techniques
Raymond Mortini and Rudolf Rupp
Ch Chapter 8 The Stone-Čech compactification and extension of maps
Raymond Mortini and Rudolf Rupp
Ch Chapter 9 Nonunital Banach algebras
Raymond Mortini and Rudolf Rupp

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Persistent link: https://EconPapers.repec.org/RePEc:spr:sprbok:978-3-030-73872-3

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DOI: 10.1007/978-3-030-73872-3

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