Harmonic Analysis and Partial Differential Equations

In Honor of Vladimir Maz'ya

Inbunden, Engelska, 2023

Av Anatoly Golberg, Peter Kuchment, David Shoikhet

2 209 kr

Beställningsvara. Skickas inom 10-15 vardagar

Fri frakt för medlemmar vid köp för minst 249 kr.

Over the course of his distinguished career, Vladimir Maz'ya has made a number of groundbreaking contributions to numerous areas of mathematics, including partial differential equations, function theory, and harmonic analysis.

Produktinformation

Utgivningsdatum2023-03-26
Mått155 x 235 x 24 mm
Vikt664 g
FormatInbunden
SpråkEngelska
Antal sidor315
FörlagBirkhauser Verlag AG
ISBN9783031254239

Tillhör följande kategorier

A. Cialdea, The scientific work of Vladimir Maz’ya.- E. Afanas’eva and A. Golberg, Topological mappings of finite area distortion.- A. Alberico, A. Cianchi, L. Pick, and L. Slavíková, On fractional Orlicz–Sobolev spaces.- C. De Filippis and G. Mingione, Interpolative gap bounds for nonautonomous integrals.- R. Kr. Giri and Y. Pinchover, Positive Liouville theorem and asymptotic behaviour for (p, A)-Laplacian type elliptic equations with Fuchsian potentials in Morrey space.- V. Gol’dshtein, R. Hurri-Syrjänen, V. Pchelintsev, and A. Ukhlov, Space quasiconformal composition operators with applications to Neumann eigenvalues.- S. L. Krushkai, Teichmüller spaces and coefficient problems for univalent holomorphic functions.- N. V. Krylov, A review of some new results in the theory of linear elliptic equations with drift in L_d.- F. Lanzara, V. Maz’ya, and G. Schmidt, Fast computation of elastic and hydrodynamic potentials using approximate approximations.- A. Laptev and T. Weth, SpectralProperties of the logarithmic Laplacian.- E. Liflyand, L^1 Convergence of Fourier transforms.- D. Mitrea, I. Mitrea, and M. Mitrea, Failure of Fredholm solvability for the Dirichlet problem corresponding to weakly elliptic systems.- G. Seregin, Local regularity of axisymmetric solutions to the Navier–Stokes equations.- D. Shoikhet, Nonlinear resolvent and rigidity of holomorphic mappings.- Y. Yomdin, "Smooth rigidity" and Remez-type inequalities.