TITULO: The Shape of the Unitary Dual RESUMEN: The classification of hte unitary dual of a locally compact group is a central problem in representation theory. Unitary representations play an essential role in harmonic

Source URL: www2.famaf.unc.edu.ar

Characterizing algebras and varieties by weak congruence lattices and open problems ˇ selja Andreja Tepavˇcevi´c and Branimir Seˇ Department of Mathematics and Informatics, Faculty of Sciences

Source URL: spot.colorado.edu

• Lie groups
• Algebra
• Lattice theory
• Congruence relation
• Modular arithmetic
• Compact element
• Quotient algebra
• Congruence
• Lattice
• Congruence lattice problem
• Distributive homomorphism

cvec Compact vectors over finite fields Max Neunhöffer

Source URL: www.gap-system.org

• Algebra
• Abstract algebra
• Mathematics
• Field theory
• Computer algebra
• Polynomials
• Finite field
• Field
• Matrix
• Vector space
• Characteristic
• Prime number

Banach spaces with the “scalar-plus-compact” and “invariant subspace” properties. Spiros Argyros (NTUA) We will discuss two structural properties of the space of boundedlinear operators L(X) of a Banach space X.

Source URL: www.7ecm.de

• Mathematical analysis
• Mathematics
• Operator theory
• Functional analysis
• Invariant subspace problem
• Invariant subspace
• Reflexive space
• Banach space
• Per Enflo
• Compact operator
• Tsirelson space
• Approximation property

Uniform Interpolation and Compact Congruences Samuel J. van Gool1 , George Metcalfe2 , and Constantine Tsinakis3 1 Department of Mathematics, University of Milan

Source URL: logica.dmi.unisa.it

• Algebra
• Mathematics
• Abstract algebra
• Algebraic logic
• Lattice theory
• Algebraic structures
• Fuzzy logic
• Adjoint functors
• Boolean algebra
• Heyting algebra
• Universal property
• MV-algebra

TITLE: Microlocalization of Iwasawa algebras ABSTRACT: Iwasawa algebras are the completed group rings of compact p-adic Lie groups. Such Lie groups arise in noncommutative Iwasawa theory as Galois groups of global field

Source URL: www.math.columbia.edu

Varghese Mathai (University of Adelaide) Fractional index theory Abstract In 1962, Atiyah and Singer defined the Dirac operator D, on any compact spin manifold M of even dimension. Recall that the analytic index of the D

Source URL: hkumath.hku.hk

Bibliography of Igor Kriz [1] I.Kriz, Y.Xiu: Tree field algebras, preprint (preliminary version), I.Kriz, M.Loebl, P.Somberg: Fermions on a compact Riemann surface and limits of dimer models, preprint (prelimin

Source URL: www.math.lsa.umich.edu

• Topology
• Homotopy theory
• Mathematics
• Abstract algebra
• Cohomology
• Cobordism
• Homotopy category
• Equivariant stable homotopy theory
• Adams spectral sequence
• Algebraic topology
• K-theory
• Stable homotopy theory

EQUIVARIANT K-THEORY OF COMPACT LIE GROUPS WITH INVOLUTION PO HU, IGOR KRIZ AND PETR SOMBERG Abstract. For a compact simply connected simple Lie group G with an involution α, we compute the GoZ/2-equivariant K-theory

Source URL: www.math.lsa.umich.edu

• Algebra
• Abstract algebra
• Mathematics
• Lie groups
• Lie algebras
• Group theory
• Non-associative algebras
• Representation theory
• Representation ring
• Mutation
• Weight
• Group action

EUROPEAN ORGANIZATION FOR NUCLEAR RESEARCH CERN-EPCERN-SLAP) CERN-THOptions for Future Colliders at CERN

Source URL: www.hep.princeton.edu

• Physics
• Particle physics
• Physics beyond the Standard Model
• Standard Model
• Accelerator physics
• Mass
• Quantum field theory
• Compact Linear Collider
• International Linear Collider
• Large Hadron Collider
• Large ElectronPositron Collider
• CERN