Results 221 to 230 of about 10,185 (265)

Benchmarking Quantum Gates and Circuits. [PDF]

Chem Rev
Tripathi V, Kowsari D, Saurav K, Zhang H, Levenson-Falk EM, Lidar DA.   +5 more
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Extracellular vesicles and microRNAs in metabolic dysfunction-associated steatotic liver disease: from steatosis to hepatocellular carcinoma. [PDF]

EXCLI J
Keingeski MB, Longo L, da Silva Pinto A, de Souza Basso B, Vier Schmitz TM, Brum da Silva Nunes V, Scholl JN, Kehl Dias C, Figueiró F, Dallemole DR, Raffin Pohlmann A, Veloso Pereira I, Stefano JT, Vargas JE, da Costa Lopez PL, Oliveira CP, Arab JP, Reis Álvares-da-Silva M, Uribe-Cruz C.   +18 more
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Preferential normal fuzzy subgroups

Information Sciences, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Makamba, B. B., Murali, V.
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Closed Normal Subgroups

MLQ, 2001
The paper gives a new, shorter proof of an important theorem of Richard Kaye: closed normal subgroups of the automorphism group of a countable recursively saturated model of Peano Arithmetic are exactly the pointwise stabilizers of invariant initial segments which are closed under exponentiation [\textit{R.
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On nilpotent subgroups containing non-trivial normal subgroups

Journal of Group Theory, 2010
Let \(G\) be a non-trivial finite group and let \(A\) be a nilpotent subgroup of \(G\). The author proves that if \(|G:A|\leq\exp(A)\), the exponent of \(A\), then \(A\) contains a non-trivial normal subgroup of \(G\). This extends an earlier result by \textit{I. M. Isaacs} [Proc. Am. Math. Soc. 130, No. 7, 1923-1925 (2002; Zbl 0993.20001)], who proved
Jamali, A. R., Viseh, M.
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Normality for elementary subgroup functors

Mathematical Proceedings of the Cambridge Philosophical Society, 1995
AbstractWe define a notion of group functor G on categories of graded modules, which unifies previous concepts of a group functor G possessing a notion of elementary subfunctor E. We show under a general condition which is easily checked in practice that the elementary subgroup E(M) of G(M) is normal for all quasi-weak Noetherian objects M in the ...
Bak, Anthony, Vavilov, N.
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Solvable subgroups in groups with self-normalizing subgroup

Ukrainian Mathematical Journal, 2008
Summary: We study the structure of some solvable finite subgroups in groups with self-normalizing subgroup.
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NORMAL SUBGROUPS OF FUCHSIAN GROUPS

The Quarterly Journal of Mathematics, 1985
It is well-known that all finitely-generated Fuchsian groups contain torsion-free normal subgroups of finite index and the particular case of the (2,3,7)-triangle group has been much studied as the corresponding quotient groups are maximal groups of automorphisms of compact Riemann surfaces.
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