Results 231 to 240 of about 1,287 (264)
Doping at sp<sup>2</sup>-Site in Graphene+ Monolayers as High-Capacity Nodal-Line Semimetal Anodes for Na-Ion Batteries: A DFT Study. [PDF]
Surila, Lv X, Su S, Zhang B, Gong J.
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Ghosting in the Job Market: The Principle of Communicative Reciprocity and the Duty of Transparency
Journal of Social Philosophy, EarlyView.
Niels de Haan
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Mixed Hodge structures on character varieties of nilpotent groups. [PDF]
Florentino C, Lawton S, Silva J.
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The Eisenstein ideal at prime-square level has constant rank. [PDF]
Lang J, Wake P.
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Odd-degree Rational Irreducible Characters
Acta Mathematica Vietnamica, 2021A character of a finite group is called \textit{rational} if its values are rational numbers. The authors prove the following theorem, while conjecturing that the assumption about the non-involvement of \(L_2(3^{2f+1})\) is superfluous. Theorem. Let \(G\) be a finite group.
Hung P Tong-Viet +2 more
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Irreducible products of characters inA n
Israel Journal of Mathematics, 1993The author continues his work on the decomposition of products of ordinary irreducible characters. In the present paper he focuses attention on characters of alternating groups, looking for products that are irreducible. He shows that such a product \(\chi\psi\), being irreducible, occurs if and only if the degree \(n \geq 5\) of the alternating group \
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The Irreducibly Clinical Character of Bioethics
Journal of Medicine and Philosophy, 1991Current bioethics scholarship and pedagogy suffers from an insufficient correlation with the realities and variables of clinical medicine, particularly in its dominant paradigm of patient autonomy. Reference to various basic clinical factors will be made here toward proposing certain conceptual, tactical and pedagogical modifications to this paradigm.
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Irreducible products of characters
Journal of Algebra and Its Applications, 2019We introduce the notion of Fitting characters for arbitrary finite groups, and prove that under some conditions the product of these characters is irreducible and the unique factorization of this form also holds. Moreover, we show that any nonlinear quasi-primitive character of solvable groups can be uniquely factored (up to multiplication by linear ...
Chang, Huimin, Jin, Ping
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Irreducible extensions of characters
Israel Journal of Mathematics, 2019Suppose that H is a finite group and ξ is a not necessarily irreducible character of H. In this note, we study the question of whether or not there exist a finite group G containing H and an irreducible character χ of G such that the restriction of χ to H is ξ. We also investigate some related questions.
I. M. Isaacs +2 more
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