Titlebook: Differential Equations on Manifolds and Mathematical Physics; Dedicated to the Mem Vladimir M. Manuilov,Alexander S. Mishchenko,Weipi Book

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The Patrick Moore Practical Astronomy Seriesrogramming methods. The estimate for the multiplicity of multi-tours appearing in the weight formula for minimal fillings is improved, an alternative proof of this formula is obtained, and also explicit formulas for finite spaces consisting of 5 and 6 points are derived.

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The Bipolar Transistor at High Frequencies,ffeomorphism of this surface. The elements of this algebra are considered as operators in the scale of Sobolev spaces, and the aim of this paper is to describe how the Fredholm property depends on the Sobolev smoothness exponent.

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Walther von La Roche,Axel Buchholzes induced by a nondegenerate periodic orbit γ0 of semihyperbolic type contained in the noncritical energy surface {H0 = 0}. By semi-hyperbolic, we mean that the linearized Poincar´e map dP0 associated with γ0 has at least one eigenvalue of modulus greater (or less) than 1 and one eigenvalue of modu

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https://doi.org/10.1007/978-3-658-10796-32018). The Hochschild homology and cohomology of a group algebra can be described via the homology and cohomology of the classifying space of the adjoint action groupoid of the group under a suitable assumption on the finiteness of supports of the cohomology groups. The difference between homology a

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Walther von La Roche,Axel Buchholzterior layer type asymptotics and a modification procedure to obtain asymptotic lower and upper solutions are proposed. By using such lower and upper solutions, we prove the existence of a periodic solution with an interior layer, estimate the accuracy of its asymptotics, and establish the asymptoti

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https://doi.org/10.1007/978-3-030-37326-9partial differential equations; elliptic theory; noncommutative geometry; asymptotic methods; mathematic

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978-3-030-37328-3Springer Nature Switzerland AG 2021

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Differential Equations on Manifolds and Mathematical Physics978-3-030-37326-9Series ISSN 2297-0215 Series E-ISSN 2297-024X