Results 11 to 20 of about 1,045,600 (317)

Cohomology of Jordan triples via Lie algebras [PDF]

, 2015
We develop a cohomology theory for Jordan triples, including the infinite dimensional ones, by means of the cohomology of TKK Lie algebras. This enables us to apply Lie cohomological results to the setting of Jordan triples.
Chu, Cho-Ho, Russo, Bernard
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Entropic Projections and Dominating Points [PDF]

, 2010
Generalized entropic projections and dominating points are solutions to convex minimization problems related to conditional laws of large numbers.
Borwein, Boucher, Christian Léonard, Convexity, Csiszár, Csiszár, Csiszár, Csiszár, Dacunha-Castelle, Dominating, Einmahl, Ellis, Gamboa, Kuelbs, Léonard, Léonard, Léonard, Léonard, Léonard, Léonard, Najim, Rockafellar, Schied   +22 more
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Universal arrows to forgetful functors from categories of topological algebra [PDF]

, 1992
We survey the present trends in theory of universal arrows to forgetful functors from various categories of topological algebra and functional analysis to categories of topology and topological algebra.
Pestov, Vladimir G.
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Compactness in Metric Spaces [PDF]

, 2016
In this article, we mainly formalize in Mizar [2] the equivalence among a few compactness definitions of metric spaces, norm spaces, and the real line. In the first section, we formalized general topological properties of metric spaces.
Grzegorz Bancerek, Kazuhisa Nakasho, Keiko Narita, Nicolas Bourbaki, Yasunari Shidama   +4 more
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Special Mathematics Lecture (Introduction to functional analysis) [PDF]

, 2023
Mathematics play a central role in all natural and social sciences. It is a universal language which can be learned, enjoyed, and shared by everybody. The goal of this course is to provide a solid knowledge on various mathematical topics.
RICHARD, Serge
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Quantum theta functions and Gabor frames for modulation spaces [PDF]

, 2008
Representations of the celebrated Heisenberg commutation relations in quantum mechanics and their exponentiated versions form the starting point for a number of basic constructions, both in mathematics and mathematical physics (geometric quantization ...
A. Connes, A. Connes, A. Connes, A. Ron, A. Weil, A.J.E.M. Janssen, A.J.E.M. Janssen, A.J.E.M. Janssen, A.J.E.M. Janssen, D. Gabor, D.C. Farden, E.C. Young, F. Boca, Franz luef, G.B. Folland, H. Reiter, H.G. Feichtinger, H.G. Feichtinger, H.G. Feichtinger, H.G. Feichtinger, I. Daubechies, I. Daubechies, I. Daubechies, J.-i. Igusa, K. Gröchenig, K. Gröchenig, K. Gröchenig, K. Seip, M. Frank, M. Reiter, M. Reiter, M.A. Rieffel, M.A. Rieffel, M.A. Rieffel, M.A. Rieffel, M.J. Bastiaans, R. Howe, R.G. Littlejohn, R.J. Duffin, S.M. Sussman, W. Schempp, Yuri I. Manin   +41 more
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Pregeometric Concepts on Graphs and Cellular Networks as Possible Models of Space-Time at the Planck-Scale [PDF]

, 1998
Starting from the working hypothesis that both physics and the corresponding mathematics have to be described by means of discrete concepts on the Planck-scale, one of the many problems one has to face is to find the discrete protoforms of the building ...
Balachandran, Bollobás, Bollobás, Connes, Dimakis, Edgar, Falconer, Graham, Isham, Manfred Requardt, Nottale, Nowotny, Sorkin, Thomas Nowotny, Toffoli   +14 more
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Test of an Analytic, Finite, Non-Perturbative, Gauge-Invariant QCD formulation against elastic pp scattering at the ISR energies

, 2017
A recent QCD formulation that is non-perturbative, finite, gauge-invariant, exact emerged from Schwinger's Generating Functional. A first test of the validity of this formulation is provided here against elastic proton-proton scattering at the ...
Tsang, Peter H.
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Mathematics at the eve of a historic transition in biology

, 2017
A century ago physicists and mathematicians worked in tandem and established quantum mechanism. Indeed, algebras, partial differential equations, group theory, and functional analysis underpin the foundation of quantum mechanism.
Wei, Guo-Wei
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Locating mathematics within post-16 vocational education in England [PDF]

, 2015
The political importance of mathematics in post-16 education is clear. Far less clear is how mathematics does and should relate to vocational education. Successive mathematics curricula (e.g.
Andrew Noyes, City &, Cockcroft W. H., Confederation of British Industry, Dearing R., DfES, DfES (Department for Education and Skills), Diane Dalby, Education and Training Foundation, Eldred J., Ernest P., Fieldhouse R., Hodgson A., Hoyles C., Hyland T., Lucas N., Moser C., Parsons S., Pring R., QCA, QCA, Roberts C., Smith A., Tomlinson M., Turner G., Wake G., Wolf A.   +26 more
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