Custom cover image
Custom cover image

Modern Analysis and Applications : The Mark Krein Centenary Conference Volume 2: Differential Operators and Mechanics / edited by Vadim M. Adamyan, Israel Gohberg, Anatoly Kochubei, Gennadiy Popov, Yurij Berezansky, Myroslav Gorbachuk, Valentyna Gorbachuk, Heinz Langer

By: Contributor(s): Resource type: Ressourcentyp: Buch (Online)Book (Online)Language: English Series: Operator Theory: Advances and Applications ; 191 | SpringerLink BücherPublisher: Basel : Birkhäuser Basel, 2009Description: Online-Ressource (XV, 520 p, digital)ISBN:
  • 9783764399214
Subject(s): Additional physical formats: 9783764399207 | Buchausg. u.d.T.: Modern analysis and applications ; 2: Differential operators and mechanics. Basel : Birkhäuser, 2009. XV, 520 S.DDC classification:
  • 515
MSC: MSC: *47-06 | 35-06 | 70-06 | 74-06 | 76-06 | 81Qxx | 00B25 | 00B30LOC classification:
  • QA299.6-433
  • QA319
DOI: DOI: 10.1007/978-3-7643-9921-4Online resources: Summary: The World Dimension of the Heritage of a Ukrainian Mathematician -- The World Dimension of the Heritage of a Ukrainian Mathematician -- Plenary Talks -- Bilateral Asymptotic Solution of One Class of Dual Integral Equations of the Static Contact Problems for the Foundations Inhomogeneous in Depth -- Krein Systems -- Spectral Theory of the Infinite Block Jacobi Type Normal Matrices, Orthogonal Polynomials on a Complex Domain, and the Complex Moment Problem -- On Geometrical and Analytical Aspects in Formulations of Problems of Classic and Non-classic Continuum Mechanics -- Robin-to-Robin Maps and Krein-Type Resolvent Formulas for Schrödinger Operators on Bounded Lipschitz Domains -- On Behavior of Weak Solutions of Operator Differential Equations on (0, ?) -- Some Modern Methods in Mechanics of Cracks -- A Method of the Green’s Functions for Quasistatic Thermoelasticity Problems in Layered Thermosensitive Bodies under Complex Heat Exchange -- On the Application of the M.G. Krein Method for the Solution of Integral Equations in Contact Problems in Elasticity Theory -- The Stress Concentration in the Neighborhood of the Spherical Crack Inside the Infinite Elastic Cone -- Pseudospectral Functions for Canonical Differential Systems -- On Wave Hyperbolic Model for Disturbance Propagation in Magnetic Fluid -- Research Papers -- High-accuracy Stable Difference Schemes for Well-posed NBVP -- The Factorization of the Flow, Defined by the Euler-Poisson’s Equations -- On a Moment Problem on a Curve Connected with Ill-posed Boundary Value Problems for a PDE and Some Other Problems -- The Construction and Analysis of a Posteriori Error Estimators for Piezoelectricity Stationary Problems -- Remarks about Observables for the Quantum Mechanical Harmonic Oscillator -- Remark on Spectral Rigidity for Magnetic Schrödinger Operators -- On Holomorphic Solutions of Some Implicit Linear Differential Equations in a Banach Space -- Groups of Operators for Evolution Equations of Quantum Many-particle Systems -- Box-like Shells with Longitudinal Cracks -- Lax Integrable Supersymmetric Hierarchies on Extended Phase Spaces of Two Anticommuting Variables -- On the Modified Spectral Stefan Problem and Its Abstract Generalizations -- The Discontinuous Solution for the Piece-homogeneous Transversal Isotropic Medium -- On the Carleman Ultradifferentiability of Weak Solutions of an Abstract Evolution Equation -- On the Equivalence of Different Lax Pairs for the Kac-van Moerbeke Hierarchy -- Elliptic Problems and Hörmander Spaces -- Connection of Solutions of Abstract Paired Equations in Rings with Factorization Pairs -- The Dynamic Problems About the Definition of Stress State Near Thin Elastic Inclusions Under the Conditions of Perfect Coupling -- Fourier Multipliers and Comparison of Linear Operators -- Forced Vibrations of the Infinite Shell of the Square Cross Section.PPN: PPN: 1648485677Package identifier: Produktsigel: ZDB-2-SEB | ZDB-2-SXMS | ZDB-2-SMA
No physical items for this record
KIT – The University in the Helmholtz Association                         Home | Impressum | Datenschutz | Barrierefreiheit | KIT