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1. The Maz'ya anniversary collection [1999]
 Basel ; Boston : Birkhäuser Verlag, c1999.
 Description
 Book — 2 v. : ill. ; 24 cm.
 Summary

 v. 1. On Maz'ya's work in functional analysis, partial differential equations and applications
 v. 2. Rostock conference on functional analysis, partial differential equations and applications.
(source: Nielsen Book Data)
This is a collection of articles dedicated to V.G. Maz'ya. The first volume shows the variety of his work, whilst the second presents problems of functional analysis, potential theory, linear and nonlinear partial differential equations, theory of function spaces and numerical analysis.
(source: Nielsen Book Data)
This the first volume of a collection of articles dedicated to V.G. Maz'ya on the occasion of his 60th birthday. This volume contains surveys that show his enormous productivity and the large variety of his work.
(source: Nielsen Book Data)
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QA319 .M38 1999 V.1  Available 
QA319 .M38 1999 V.2  Available 
 Rossmann, Jürgen.
 Basel : Birkhäuser Basel : Imprint : Birkhäuser, 1999.  Basel Birkhäuser Basel Imprint: Birkhäuser, 1999.
 Description
 Book — 1 online resource (352 pages). Digital: text file; PDF.
 Summary

 The biharmonic obstacle problem with varying obstacles and a related maximal operator
 Maximum and antimaximum principles for some systems involving Schrödinger operators
 Coupling of finite and boundary element methods for the timeharmonic Maxwell equations
 Perturbation of trajectory attractors for dissipative hyperbolic equations
 A review of Hardy inequalities
 Solutions of a class of semilinear differential equations: trace and singularities on the boundary
 Eigenfrequencies of fractal drums
 Approximate identities and stability of discrete convolution operators with flip
 The Dirac equation without spinors
 On symmetry and asymmetry of positive solutions of?u + f (u) = 0 where f is discontinuous
 Hybrid methods for boundary value problems via boundary energy
 Discreteness of spectrum for the Schrödinger operators on manifolds of bounded geometry
 On the LiebThirring conjecture for a class of potentials
 New results on wave diffraction by canonical obstacles
 Generalized Lucas polynomials matrix theory, and zero's distribution of orthogonal polynomials
 Lower bounds for the generalized counting function
 Pointwise multipliers of LizorkinTriebel spaces
 Nonlinear potentials and trace inequalities
 A remark on Hardy type inequalities for critical Schrödinger operators with magnetic fields.
 Rossmann, Jürgen, Author.
 Basel : Birkhäuser Basel : Imprint : Birkhäuser, 1999.  Basel Birkhäuser Basel Imprint: Birkhäuser, 1999.
 Description
 Book — 1 online resource (XII, 364 p.) Digital: text file; PDF.
 Summary

 Vladimir Maz'ya: Friend and mathematician. Recollections
 On Maz'ya's work in potential theory and the theory of function spaces
 1. Introduction
 2. Embeddings and isoperimetric inequalities
 3. Regularity of solutions
 4. Boundary regularity
 5. Nonlinear potential theory
 Maz'ya's works in the linear theory of water waves
 1. Introduction
 2. The unique solvability of the water wave problem
 3. The NeumannKelvin problem
 4. Asymptotic expansions for transient water waves due to brief and highfrequency disturbances
 Maz'ya's work on integral and pseudodifferential operators
 1. Nonelliptic operators
 2. Oblique derivative problem: breakthrough in the generic case of degeneration
 3. Estimates for differential operators in the halfspace
 4. The characteristic Cauchy problem for hyperbolic equations
 5. New methods for solving illposed boundary value problems
 6. Applications of multiplier theory to integral operators
 7. Integral equations of harmonic potential theory on general nonregular surfaces
 8. Boundary integral equations on piecewise smooth surfaces
 Contributions of V. Maz'ya to the theory of boundary value problems in nonsmooth domains
 1. Maz'ya's early work on boundary value problems in nonsmooth domains
 2. General elliptic boundary value problems in domains with point singularities
 3. Boundary value problems in domains with edges
 4. Spectral properties of operator pencils generated by elliptic boundary value problems in a cone
 5. Applications to elastostatics and hydrodynamics
 6. Singularities of solutions to nonlinear elliptic equations at a cone vertex
 On some potential theoretic themes in function theory
 1. Approximation theory
 2. Uniqueness properties of analytic functions
 3. The Cauchy problem for the Laplace equation
 Approximate approximations and their applications
 1. Introduction
 2. Quasiinterpolation
 3. Generating functions for quasiinterpolation of high order
 4. Semianalytic cubature formulas
 5. Cubature of integral operators over bounded domains
 6. Approximate wavelets
 7. Numerical algorithms based upon approximate approximations
 Maz'ya's work on the biography of Hadamard
 Isoperimetric inequalities and capacities on Riemannian manifolds
 1. Introduction
 2. Capacity of balls
 3. Parabolicity of manifolds
 4. Isoperimetric inequality and Sobolev inequality
 5. Capacity and the principal frequency
 6. Cheeger's inequality
 7. Eigenvalues of balls on spherically symmetric manifolds
 8. Heat kernel on spherically symmetric manifolds
 Multipliers of differentiable functions and their traces
 1. Introduction
 2. Description and properties of multipliers
 3. Multipliers in the space of Bessel potentials as traces of multipliers
 An asymptotic theory of nonlinear abstract higher order ordinary differential equations
 Sobolev spaces for domains with cusps
 1. Introduction
 2. Extension theorems
 3. Embedding theorems
 4. Boundary values of Sobolev functions
 Extension theorems for Sobolev spaces
 1. Introduction
 2. Extensions with preservation of class
 3. Estimates for the minimal norm of an extension operator
 4. Extensions with deterioration of class
 Contributions of V.G. Maz'ya to analysis of singularly perturbed boundary value problems
 1. Introduction
 2. Domain with a small hole
 3. General asymptotic theory by Maz'ya, Nazarov and Plamenevskii
 4. Asymptotics of solutions of boundary integral equations under a small perturbation of a corner
 5. Compound asymptotics for homogenization problems
 6. Boundary value problems in 3D1D multistructures
 Asymptotic analysis of a mixed boundary value problem in a singularly degenerating domain
 1. Introduction
 2. Formulation of the problem
 3. The leading order approximation
 A history of the Cosserat spectrum
 1. Introduction
 2. The first boundary value problem of elastostatics
 3. The second and other boundaryvalue problems
 4. Applications and other related results
 Boundary integral equations for plane domains with cusps
 1. Introduction
 2. Integral equations in weighted Sobolev spaces
 On Maz'ya type inequalities for convolution operators
 1. Introduction
 2. Onedimensional polynomials
 3. The functions ?x?2? in ? n
 Sharp constants and maximum principles for elliptic and parabolic systems with continuous boundary data
 1. The norm and the essential norm of the double layer elastic and hydrodynamic potentials in the space of continuous functions
 2. Exact constants in inequalities of maximum principle type for certain systems and equations of mathematical physics
 3. Maximum modulus principle for elliptic systems
 4. Maximum modulus principle for parabolic systems
 5. Maximum norm principle for parabolic systems
 Lpcontractivity of semigroups generated by parabolic matrix differential operators
 1. Introduction
 2. Preliminaries
 3. Weakly coupled systems
 4. Coupled systems
 Curriculum vitae of Vladimir Maz'ya
 Publications of Vladimir Maz'ya.
 Canuto, C.
 Milano : SpringerVerlag Italia, c2008.
 Description
 Book — x, 543 p. : ill.
 Miniconference on Analysis and Applications (1993 : Brisbane, Qld.)
 [Canberra] : Centre for Mathematics and its Applications, Australian National University, 1994.
 Description
 Book — 279 p. : ill. ; 25 cm.
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QA299.6 .M56 1993  Available 
6. Analysis : from concepts to applications [2016]
 Penot, JeanPaul, 1942
 Switzerland : Springer, 2016.
 Description
 Book — 1 online resource.
 Summary

 Sets, Orders, Relations and Measures. Encounters With Limits. Elements of Functional Analysis. Hilbert Spaces. The Power of Differential Calculus. A Touch of Convex Analysis. Integration. Differentiation and Integration. Partial Differential Equations. Evolution Problems. References. Index.
 (source: Nielsen Book Data)
(source: Nielsen Book Data)
 Rao, M. M., editor.
 Boston, MA : Birkhäuser Boston, 2004.
 Description
 Book — 1 online resource (x, 406 pages 16 illustrations). Digital: text file; PDF.
 Summary

 And Outline
 References
 Stochastic Differential Equations and Hypoelliptic Operators
 1 Introduction
 2 Integration by parts and the regularity of induced measures
 3 A Hörmander theorem for infinitely degenerate operators
 4 A study of a class of degenerate functional stochastic differential equations
 5 Some open problems
 References
 Curved Wiener Space Analysis
 1 Introduction
 2 Manifold primer
 3 Riemannian geometry primer
 4 Flows and Cartan's development map
 5 Stochastic calculus on manifolds
 6 Heat kernel derivative formula
 7 Calculus on W(M)
 8 Malliavin's methods for hypoelliptic operators
 9 Appendix: Martingale and SDE estimates
 References
 Noncommutative Probability and Applications
 1 Introduction
 2 Traditional probability theory
 3 Unsharp traditional probability theory
 4 Sharp quantum probability
 5 Unsharp quantum probability
 6 Effects and observables
 7 Statistical maps
 8 Sequential products on Hilbert space
 9 Quantum operations
 10 Completely positive maps
 11 Sequential effect algebras
 12 Further SEA results
 References
 Advances and Applications of the Feynman Integral
 1 Introduction
 2 The operator valued Feynman integral
 3 Evolution processes
 4 The FeynmanKac formula
 5 Boundedness of processes
 6 Path integrals on finite sets
 7 The Dirac equation in one space dimension
 8 Integration with respect to unbounded set functions
 9 The Feynman integral with singular potentials
 10 Quantum field theory
 References
 Stochastic Differential Equations Based on Lévy Processes and Stochastic Flows of Diffeomorphisms
 1 Stochastic integrals for sernimartingales
 2 Stochastic analysis of Lévy processes
 3 Stochastic differential equation and stochastic flow
 4 Appendix. Kolmogorov's criterion for the continuity of random fields and the uniform convergence of random fields
 References
 Convolutions of Vector FieldsIII: Amenability and Spectral Properties
 1 Introduction
 2 Elementary Aspects of Random Walks
 3 Role of the Spectrum of Convolution Operators
 4 Amenable Function Algebras and Groups
 5 Spectra of Convolution Operators and Amenability
 6 Beurling and Segal Algebras for Amenability
 References.
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