Results 231 to 240 of about 13,576 (266)

Excitatory and inhibitory networks diverge following early blindness. [PDF]

Cereb Cortex
Laliberté G, Boire D.
europepmc   +1 more source

An Efficient Computing Theory of Prefrontal Structured Working Memory Representations

Dorrell W, Latham PE, Behrens TEJ, Whittington JCR.   +3 more
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The Newton-X platform for mixed quantum-classical dynamics.

Phys Chem Chem Phys
Barbatti M, Mattos RS, Demoulin B, de O Bispo M, Bondanza M, Brady M, Crespo-Otero R, de Miranda EGF, Dral PO, Granucci G, Hehn A, Hernández FJ, Iuzzolino G, Kar R, Kossoski F, Lischka H, Mennucci B, Mukherjee S, Mukhopadhyay A, Perrella F, Persico M, Pinheiro M, Pittner J, Plasser F, Rega N, Sangiogo-Gil E, Thorat T, Toldo JM, Tomaz AA, Varella MTDN, Vasquez L.   +30 more
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A remark on conjectures in modular representation theory

Archiv Der Mathematik, 1987
Let p be a prime, let B be a p-block of some finite group G with defect group D, and let \(k_ 0(B)\) denote the number of irreducible ordinary characters of height zero in B. In [Math. Z. 186, 41-47 (1984; Zbl 0534.20006)] \textit{J. Olsson} conjectured that \(k_ 0(B)\leq | D/D'|\) where D' denotes the commutator subgroup of D.
Burkhard Külshammer
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Modular Representation Theory of Lie Algebras

American Journal of Mathematics, 1988
The paper under review investigates finite dimensional representations of Lie algebras over algebraically closed fields of characteristic \(p>0\). The Lie algebras are assumed to be restricted. The most essential results concern Lie algebras of the form \({\mathfrak g}=Lie(G)\) where G is a semisimple algebraic group.
Friedlander, Eric M., Parshall, Brian J.
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Modular Representation Theory

1984
exaly   +2 more sources

Modular representation theory and pi-algebras

Communications in Algebra, 1988
(1988). Modular representation theory and pi-algebras. Communications in Algebra: Vol. 16, No. 10, pp. 2043-2067.
O.M. Di Vincenzo, A. Giambruno
openaire   +1 more source