Results 31 to 40 of about 9,947 (289)
Symmetric units satisfying a group identity
Journal of Algebra, 2007 Let \(U(KG)\) be the group of units of the group algebra \(KG\) of a locally finite group \(G\) over a field \(K\) of \(\text{char}(K)\neq 2\). Let \(\varphi\colon KG\to KG\) be the \(K\)-linear extension of an anti-automorphism \(\varphi\) of order \(2\) on \(G\) and set \(S_\varphi(KG)=\{u\in U(KG)\mid\varphi(u)=u\}\).
Dooms, Ann, Ruiz, M.
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Minimal identities of symmetric matrices [PDF]
Transactions of the American Mathematical Society, 1990 Let H n (
Wen Xin Ma, Michel L. Racine
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A Note on Type 2 w-Daehee Polynomials
Mathematics, 2019 In the paper, by virtue of the p-adic invariant integral on Z p , the authors consider a type 2 w-Daehee polynomials and present some properties and identities of these polynomials related with well-known special polynomials.
Minyoung Ma, Dongkyu Lim
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Identities of symmetry for Bernoulli polynomials and power sums
Journal of Inequalities and Applications, 2020 Identities of symmetry in two variables for Bernoulli polynomials and power sums had been investigated by considering suitable symmetric identities. T.
Taekyun Kim +3 more
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Some Symmetric Identities involving a Sequence of Polynomials [PDF]
The Electronic Journal of Combinatorics, 2010 In this paper we establish some symmetric identities on a sequence of polynomials in an elementary way, and some known identities involving Bernoulli and Euler numbers and polynomials are obtained as particular cases.
Yuan He 0005, Wenpeng Zhang 0001
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Identities involving (doubly) symmetric polynomials and integrals over Grassmannians [PDF]
, 2019 We obtain identities involving symmetric and doubly symmetric polynomials. These identities provide a way of handling expressions appearing in the Atiyah–Bott–Berline–Vergne formula for Grassmannians. As corollaries, we obtain formulas for integrals over
Đặng, Tuấn Hiệp
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Identities involving elementary symmetric functions [PDF]
, 2000 A systematic procedure for generating certain identities involving elementary symmetric functions is proposed.
Gupta, V., Chaturvedi, S.
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A symmetrical q-Eulerian identity
, 2012 We find a $q$-analog of the following symmetrical identity involving binomial coefficients $\binom{n}{m}$ and Eulerian numbers $A_{n,m}$, due to Chung, Graham and Knuth [{\it J. Comb.}, {\bf 1} (2010), 29--38]: {equation*} \sum_{k\geq 0}\binom{a+b}{k}A_{k,a-1}=\sum_{k\geq 0}\binom{a+b}{k}A_{k,b-1}.
Han, Guo-Niu, Lin, Zhicong, Zeng, Jiang
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Theta function identities from optical neural network transformations
International Journal of Mathematics and Mathematical Sciences, 1993 We take a new approach to the generation of Jacobi theta function identities. It is complementary to the procedure which makes use of the evaluation of Parseval-like identities for elementary cylindrically-symmetric functions on computer holograms.
E. Elizalde, A. Romeo
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Identities on the Bernoulli and Genocchi Numbers and Polynomials
International Journal of Mathematics and Mathematical Sciences, 2012 We give some interesting identities on the Bernoulli numbers and polynomials, on the Genocchi numbers and polynomials by using symmetric properties of the Bernoulli and Genocchi polynomials.
Seog-Hoon Rim +2 more
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