On the density of sets in $(A/ℚ)^{n}$ defined by polynomials

Lawrence Corwin; Carolyn Pfeffer

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Mathematics Subject Class.: 33C10,33D60,26D15,33D05,33D15,33D90 In this paper we give the q-analogue of the higher-order Bessel operators studied by I. Dimovski [3],[4], I. Dimovski and V. Kiryakova [5],[6], M. I. Klyuchantsev [17], V. Kiryakova [15], [16], A. Fitouhi, N. H. Mahmoud and S. A. Ould Ahmed Mahmoud [8], and recently by many other authors. Our objective is twofold. First, using the q-Jackson integral and the q-derivative, we aim at establishing some properties...

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Displaying similar documents to “On the density of sets in ( A / ℚ ) n defined by polynomials”

Displaying similar documents to “On the density of sets in ${(A / ℚ)}^{n}$ defined by polynomials”