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Novel closed-form travelling wave solutions for space-time fractional coupled Boussinesq-Burger model using extended direct algebraic method. [PDF]
Sci RepRadwan T +4 more
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The detection of algebraic auditory structures emerges with self-supervised learning. [PDF]
PLoS Comput BiolOrhan P, Boubenec Y, King JR.
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A novel hesitant fuzzy tensor-based group decision-making approach with application to heterogeneous wireless network evaluation. [PDF]
Sci RepBilal M, Lucian-Popa I.
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Oberwolfach Reports, 2010
The workshop dealt with a broad range of topics from the structure theory and the representation theory of algebraic groups (in the widest sense). There was emphasis on the following areas:• classical and quantum cohomology of homogeneous varieties,• representation theory and its connections to orbits and flag varieties.
Michel Brion, Jens Carsten Jantzen
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The workshop dealt with a broad range of topics from the structure theory and the representation theory of algebraic groups (in the widest sense). There was emphasis on the following areas:• classical and quantum cohomology of homogeneous varieties,• representation theory and its connections to orbits and flag varieties.
Michel Brion, Jens Carsten Jantzen
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Mathematical Notes, 2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Oberwolfach Reports, 2022
Linear algebraic groups is an active research area in contemporary mathematics. It has rich connections to algebraic geometry, representation theory, algebraic combinatorics, number theory, algebraic topology, and differential equations. The foundations of this theory were laid by A. Borel, C. Chevalley, J.-P. Serre, T. A. Springer and J.
Corrado De Concini +2 more
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Linear algebraic groups is an active research area in contemporary mathematics. It has rich connections to algebraic geometry, representation theory, algebraic combinatorics, number theory, algebraic topology, and differential equations. The foundations of this theory were laid by A. Borel, C. Chevalley, J.-P. Serre, T. A. Springer and J.
Corrado De Concini +2 more
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2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
EBADIAN, A., MEDGHALCHI, A. R.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
EBADIAN, A., MEDGHALCHI, A. R.
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Derivation Algebra in Noncommutative Group Algebras
Proceedings of the Steklov Institute of Mathematics, 2020The paper udner review deals with the study, for a generally infinite non-commutative discrete group \(G\), of the derivation algebras in the group algebra of \(G\) in terms of characters on a groupoid associated with the group. Necessary conditions are obtained for a character to define a derivation.
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Stable Groups and Algebraic Groups
Journal of the London Mathematical Society, 2000Let \(G\) be a stable, saturated group, \(p\) be the strong type of an element of \(G\), and \(\langle p\rangle\) be the smallest type-definable (over \(\text{acl}(\emptyset)\)) subgroup of \(G\) containing \(p^G\). By \textit{L. Newelski}'s theorem [Notre Dame J. Formal Logic 32, No.
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