Analytical solution of time-fractional Emden-Fowler equations arising in astronomy and mathematical physics. [PDF]
Luo X.
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An Inverse Problem for a Fractional Space-Time Diffusion Equation with Fractional Boundary Condition. [PDF]
Brociek R +4 more
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Large-<i>n</i> asymptotics for Weil-Petersson volumes of moduli spaces of bordered hyperbolic surfaces. [PDF]
Hide W, Thomas J.
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A hybrid computational framework for fractional cancer diffusion models in uncertain settings. [PDF]
Qayyum M +4 more
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Relative assembly maps and the K-theory of Hecke algebras in prime characteristic. [PDF]
Lück W.
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A Hölder-type inequality for the Hausdorff distance between Lagrangians. [PDF]
Chassé JP, Leclercq R.
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Thermophysical analysis of time-dependent magnetized Casson hybrid nanofluid flow (Cu + GO/Kerosene Oil) using Darcy-Forchheimer and thermal radiative models for industrial cooling applications. [PDF]
Alharbi AF +4 more
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From the introduction: In this article, we give a survey of the stable part of the homotopy groups of spheres. We will first recall the notion of stable homotopy, and then discuss an interpretation in terms of the framed cobordism and an application to the classification of exotic spheres.
Wang, Guozhen, Xu, Zhouli
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Homotopy Groups and Torus Homotopy Groups
The Annals of Mathematics, 1948In recent years it has been found that the homotopy groups [9] can be made into a more powerful tool by the introduction of new operations. Two such have been defined and utilized: (i) every element of the fundamental group 7r, induces an automorphism of the n-dimensional homotopy group 7rX, so that 7rn becomes a group with operators; (ii) to every ...
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Fix a prime p. A simply connected space X has exponent pr at the prime p if pr annihilates the p-primary torsion of wc*(X). The basic example showing that such spaces exist is the fact that S2I'+' has exponent p2f` at p. This result was first obtained in the case p equals 2 by I. M. James [17] and later in the case of an odd prime by H. Toda [41].
Cohen, F. R. +2 more
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