Contemporary mathematics; 535 (Providence, 2011). - ОГЛАВЛЕНИЕ / CONTENTS
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ОбложкаSpectral theory and geometric analysis: international conference in honor of Mikhail Shubin's 65th birthday: Spectral Theory and Geometric Analysis, July 29 - August 2, 2009, Northeastern University, Boston, MA / ed. by M.Braverman et al. - Providence: American Mathematical Society, 2011. - vii, 213 p.: ill. - (Contemporary mathematics; 535). - Incl. bibl. ref. - ISBN 978-0-8218-4948-4
 

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Оглавление / Contents
 
Preface ....................................................... vii
Resolution of Smooth Group Actions
   P. Albin, R. Melrose ......................................... 1
Geometric Methods in the Analysis of Non-linear Flows in
Porous Media
   E. Aulisa, A. Ibragimov, M. Toda ............................ 27
Artificial Black Holes
   G. Eskin .................................................... 43
Semiclassical Spectral Asymptotics for a Two-Dimensional
Magnetic Schrödinger Operator: The Case of Discrete Wells
   B. Helffer, Y.A. Kordyukov .................................. 55
Sobolev Mapping Properties of the Scattering Transform for 
the Schrödinger Equation
   R.O. Hryniv, Y.V. Mykytyuk, P.A. Perry ...................... 79
Local Spectral Asymptotics for 2D-Schrödinger Operators with
Strong Magnetic Field near the Boundary
   V. Ivrii .................................................... 95
On Normalized Differentials on Families of Curves of Infinite
Genus
   T. Kappeler, P. Lohrmann, P. Topalov ....................... 109
Characteristic Classes and Zeroth Order Pseudodifferential
Operators 
   A. Larrain-Hubach, S. Rosenberg, S. Scott, F. Torres-
   Ardila ..................................................... 141
Tropical Mathematics, Idempotent Analysis, Classical 
Mechanics and Geometry
   G.L. Litvinov .............................................. 159
A Transversal Fredholm Property for the fig.9-Neumann Problem on
G-bundles
   J.J. Perez ................................................. 187
Abrikosov Lattice Solutions of the Ginzburg-Landau Equations
   T. Tsaneteas, I.M. Sigal ................................... 195


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