In this paper, the solution of a class of fractional Kinetic equation involving generalized I-function has been discussed. Special cases involving the Ifunction, H-function, generalized M-series, generalized Mittag-Leffler functions are also discussed. Results obtained are related to recent investigations of possible astrophysical solutions of the solar neutrino problem.

Let A be the coordinate ring of an affine elliptic curve (over an infinite field k) of the form X − {p}, where X is projective and p is a closed point on X. Denote by F the function field of X. We show that the image of H•(GL2(A), Z) in H•(GL2(F ), Z) coincides with the image of H•(GL2(k), Z). As a consequence, we obtain numerous results about the K-theory of A and X. For example, if k is a num...

We calculate the rational toral ranks of two spaces whose cohomologies are isomorphic and note that rational toral rank is a rational homotopy invariant but not a cohomology invariant.

We give a functorial characterization of Mittag-Leffler modules and strict Mittag-Leffler modules.

Livia Civitelli, Linnea Sandin, Erin Nelson, Sikander Iqbal Khattak, Ann-Christin Brorsson and Katarina Kågedal, The Luminescent Oligothiophene p-FTAA Converts Toxic A beta(142) Species into Nontoxic Amyloid Fibers with Altered Properties, 2016, Journal of Biological Chemistry, (291), 17, 9233-9243. http://dx.doi.org/10.1074/jbc.M115.696229 Copyright: American Society for Biochemistry and Molec...

We deal with the following fractional generalization of the Laplace equation for rectangular domains x, y ∈ x0, X0 × y0, Y0 ⊂ R × R , which is associated with the Riemann-Liouville fractional derivativesΔu x, y λu x, y ,Δ : D1 α x0 D 1 β y0 , where λ ∈ C, α, β ∈ 0, 1 × 0, 1 . Reducing the left-hand side of this equation to the sum of fractional integrals by x and y, we then use the operational ...

M. Kohda, 2 V. Lechner, Y. Kunihashi, T. Dollinger, P. Olbrich, C. Schönhuber, I. Caspers, V.V. Bel’kov, L.E. Golub, D. Weiss, K. Richter, J. Nitta, and S.D. Ganichev ∗ Department of Materials Science, Tohoku University, Sendai 980-8579, Japan PRESTO, Japan Science and Technology Agency, Saitama 332-0012, Japan Institut für Experimentelle und Angewandte Physik, Universität Regensburg, D-93040 R...