EQUIVARIANT K-THEORY OF COMPACT LIE GROUP ACTIONS WITH MAXIMAL RANK ISOTROPY ´ MANUEL GOMEZ ´ ALEJANDRO ADEM AND JOSE Abstract. Let G denote a compact connected Lie group with torsion–free fundamental group

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Representation theory Number Theory Representations of locally compact p-adic groups and Number Theory Shaun Stevens

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PhD position Exploration of wiring diagnostics via compressive sensing: Algorithms and ultra-compact Analog-to-Information (A2I) architectures keywords: wiring diagnostics, reflectometry, fault detection, compressive se

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• Mathematics
• Digital signal processing
• Applied mathematics
• Compressed sensing
• Linear algebra
• Regression analysis
• Fault detection and isolation
• Analog signal
• Signal
• Signal processing
• Information theory
• Electronic engineering

Computable Real Analysis without Set Theory or Turing Machines Paul Taylor Department of Computer Science University of Manchester UK EPSRC GR/S58522

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• Theory of computation
• Computability theory
• Functions and mappings
• Recursion
• Function
• Computable number
• Compact space
• Subspace topology
• Sierpiński space
• Topology
• Mathematics
• General topology

Tychonov’s Theorem in Abstract Stone Duality Paul Taylor 24 September 2006 Abstract New constructive definition of compactness in the form of the existence of a continuous ”universal quantifier”. Construction and c

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• Model theory
• Operator theory
• Spectral theory
• Orbifold
• Topology
• General topology
• Compact space

In defence of Dedekind and Heine–Borel Paul Taylor Third Workshop on Formal Topology Padova, mercoled`ı, il 9 Maggio 2007

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• Metric geometry
• Real analysis
• Least-upper-bound property
• Order theory
• Cauchy sequence
• Real number
• Mathematical logic
• Complete metric space
• Compact space
• Mathematics
• Mathematical analysis
• Topology

The Dedekind Reals in Abstract Stone Duality Andrej Bauer and Paul Taylor 3 June 2009 Abstract Abstract Stone Duality (ASD) is a direct axiomatisation of general topology, in contrast to the traditional and all other con

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• General topology
• Order theory
• Real analysis
• Calculus
• Measure theory
• Least-upper-bound property
• Compact space
• Intermediate value theorem
• Continuous function
• Mathematical analysis
• Topology
• Mathematics

LATTICES IN PRODUCTS (AFTER U. BADER AND Y. SHALOM) Abstract. These notes discuss U. Bader and Y. Shalom’s “Normal subgroup Theorem” for lattices in products of locally compact groups. No originality is claimed.

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• Geometric group theory
• Abstract algebra
• Probability space
• Siméon Denis Poisson
• Operator theory
• Spectral theory of ordinary differential equations
• Symbol
• Mathematical analysis
• Mathematics
• Amenable group

Positive Energy Representations and K-Theory Nigel Higson Penn State University Abstract Let G be a compact Lie group. Its loop group LG is the infinitedimensional space of smooth maps from the circle into G (the group

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SUBADDITIVE QUASI-MEASURES IN LOCALLY COMPACT SPACES LAURENT MOONENS Abstract. This note yields a contribution to the “Quasi-measure Theory” introduced by J.F. Aarnes in [1] to answer a question rising from the study

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