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SM ISO690:2012 GOK, Omer. Extension of orthosymmetric multilinear operators. In: Mathematics and Information Technologies: Research and Education, Ed. 2021, 1-3 iulie 2021, Chişinău. Chișinău, Republica Moldova: 2021, p. 36. |
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Mathematics and Information Technologies: Research and Education 2021 | ||||||
Conferința "Mathematics and Information Technologies: Research and Education" 2021, Chişinău, Moldova, 1-3 iulie 2021 | ||||||
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Pag. 36-36 | ||||||
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Rezumat | ||||||
Let E; F be vector lattices. We say that a multilinear operatorformulais an orthosymmetric multilinear operator if T(x1; :::; xn) = 0 for all x1; x2; :::; xn 2 E such that jxij ^ jxj j = 0 for some pair of indices 1 · i; j · n. Theorem. n-th order adjoint of an orthosymmetric multilinear mapping on n-th product of a vector lattice is an orthosymmetric multilinear mapping. In this talk, we present n-th order adjoint of a multilinear mapping on product of vector lattices and by using this construction we prove the theorem. |
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