Results 201 to 210 of about 882 (253)

How often do you cheat? Dispositional influences and intrapersonal stability of dishonest behavior. [PDF]

Front Psychol
Leisge K, Kaczmarek C, Schaefer S.
europepmc   +1 more source

Fractional shot noise of an SU(<i>N</i>) Kondo system. [PDF]

Beilstein J Nanotechnol
Krychowski D, Lipiński S.
europepmc   +1 more source

A study of traveling wave solutions and modulation instability in the (3+1)-dimensional Sakovich equation employing advanced analytical techniques. [PDF]

Sci Rep
Ahmad J, Hameed M, Mustafa Z, Pervaiz F, Nadeem M, Alsayaad Y.   +5 more
europepmc   +1 more source

Input-driven circuit reconfiguration in critical recurrent neural networks. [PDF]

Proc Natl Acad Sci U S A
Magnasco MO.
europepmc   +1 more source

Human-Edited Generative AI-Assisted Multiple-Choice Questions in Postgraduate Family Medicine: Blinded Cross-Sectional Comparative Psychometric Study. [PDF]

JMIR Med Educ
Sze KP, Lim JQ, Loke YM, Ding TYG, Wee WC, Chen T, Wu JL, Bansal V, Fong QW, Chow M.   +9 more
europepmc   +1 more source

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Lie Solvable Group Rings

Canadian Journal of Mathematics, 1973
Let K[G] denote the group ring of G over the field K. One of the interesting problems which arises in the study of such rings is to find precisely when they satisfy polynomial identities. This has been solved for char K = 0 in [1] and for char K = p > 0 in [3]. The answer is as follows.
Passi, I. B. S., Passman, D. S., Sehgal, S. K.   +2 more
openaire   +2 more sources

On solvable Lie groups of negative Ricci curvature [PDF]

Mathematische Zeitschrift, 2015
We consider the question of whether a given solvable Lie group admits a left-invariant metric of strictly negative Ricci curvature. We give necessary and sufficient conditions of the existence of such a metric for the Lie groups the nilradical of whose Lie algebra is either abelian or Heisenberg or standard filiform, and discuss some open questions.
Yury Nikolayevsky, Yury Nikonorov
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Semigroups in Lattices of Solvable Lie Groups

Journal of Lie Theory, 1995
Summary: Let \(G\) be a solvable Lie group, \(\Gamma \subset G\) a lattice and \(S\subset \Gamma\) a semigroup. It is proved that \(S\) is a group provided it is not contained in a semigroup with non-empty interior of \(G\) and \(\Gamma\) satisfies a condition which is described by means of the complex weights of the adjoint representation of the Lie ...
do Rocio, Osvaldo Germano, San Martin, Luiz A. B.   +1 more
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On Surjectivity of the Power Maps of Solvable Lie Groups

Journal of Algebra, 2002
Let \(G\) be a connected solvable Lie group. The author finds conditions under which the power map \(P_n: G\to G\), \(P_ng=g^n\), is surjective. The most detailed results are obtained for the case where \(G\) is a semi-direct product of a compact torus and a simply connected solvable exponential group. If \(G\) is simply connected, the surjectivity of \
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On the Surjectivity of the Exponential Function of Solvable Lie Groups

Mathematische Nachrichten, 1998
AbstractFor a solvable Lie group G the surjectivity of the exponential function expG is equivalent to the connectedness of the near‐Cartan subgroups and to the connectedness of the centralizers in a Cartan subgroup of all nilpotent elements in its Lie algebra g.
Michael Wüstner
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