Spectral Theory of Differential Operators ( Volume 55 )

Publication series :Volume 55

Author: Knowles   I. W.;Lewis   R. T.  

Publisher: Elsevier Science‎

Publication year: 1981

E-ISBN: 9780080871660

P-ISBN(Paperback): 9780444862778

P-ISBN(Hardback):  9780444862778

Subject: O175.3 The differential operator theory

Language: ENG

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Description

Spectral Theory of Differential Operators

Chapter

Front Cover

pp.:  1 – 4

Copyright Page

pp.:  5 – 10

Contents

pp.:  10 – 18

Chapter 2. Finiteness criteria for the negative spectrum and nonoscillation theory for a class of higher order Elliptic Operators

pp.:  26 – 30

Chapter 3. A class of limit-point criteria

pp.:  30 – 54

Chapter 4. Bounds for the linearly perturbed eigenvalue problem

pp.:  54 – 62

Chapter 5. Analysis of Boltzmann equations in Hilbert space by means of a non-linear eigenvalue property

pp.:  62 – 70

Chapter 6. Some partial differential operators with discrete spectra

pp.:  70 – 78

Chapter 7. Spectral theory for hermitean differential systems

pp.:  78 – 86

Chapter 8. Wirtinger inequalities, dirichlet functional inequalities, and the spectral theory of linear operators and relations

pp.:  86 – 98

Chapter 9. A survey of some recent results in transmutation

pp.:  98 – 110

Chapter 10. Spectral theory and unbounded obstacle scattering

pp.:  110 – 116

Chapter 11. Almost periodic solutions for infinite delay systems

pp.:  116 – 124

Chapter 12. A Schrödinger operator with an oscillating potential

pp.:  124 – 132

Chapter 13. On certain regular ordinary differential expressions and related operators

pp.:  132 – 186

Chapter 14. An eigenfunction expansion associated with a two-parameter system of differential equations

pp.:  186 – 190

Chapter 19. Distribution of the eigenvalues of operators of schrödinger type

pp.:  190 – 216

Chapter 15. Distribution of eigenvalues of operators of schrödinger type

pp.:  190 – 198

Chapter 16. The local asymptotics of continuum eigenfunction expansions

pp.:  198 – 206

Chapter 17. Some open problems on asymptotics of m-coefficients

pp.:  206 – 210

Chapter 18. Singular linear ordinary differential equations with non-zero second auxiliary polynomial

pp.:  210 – 190

Chapter 20. Higher dimensional spectral factorization with applications to digital filtering

pp.:  216 – 224

Chapter 21. The limit point-limit circle problem for nonlinear equations

pp.:  224 – 228

Chapter 22. A model problem for the linear stability of nearly parallel flow

pp.:  228 – 236

Chapter 23. Titchmarsh-Weyl theory for Hamiltonian systems

pp.:  236 – 250

Chapter 24. Two parametric eigenvalue problems of differential equations

pp.:  250 – 260

Chapter 25. Schrödinger operators in the low energy limit: some recent results in L2 (R4)

pp.:  260 – 264

Chapter 26. Long-time behavior of a nuclear reactor

pp.:  264 – 270

Chapter 27. Remarks on the selfadjointness and related problems for differential operators

pp.:  270 – 284

Chapter 28. A Weyl theory for a class of elliptic boundary value problems on a half-space

pp.:  284 – 296

Chapter 29. On the correctness of boundary conditions for certain linear differential operators

pp.:  296 – 306

Chapter 30. Index and nonhomogeneous conditions for linear manifolds

pp.:  306 – 312

Chapter 31. On the positive spectrum of schrödinger operators with long range potentials

pp.:  312 – 320

Chapter 32. The spectra of some singular elliptic operators of second order

pp.:  320 – 336

Chapter 33. Recapturing solutions of an elliptic partial differential equation

pp.:  336 – 344

Chapter 34. Fourth order inverse eigenvalue problems

pp.:  344 – 354

Chapter 35. Sturm theory in n-space

pp.:  354 – 360

Chapter 36. Selfadjointness of matrix operators

pp.:  360 – 366

Chapter 39. Spectral and scattering theory for propagative systems

pp.:  366 – 386

Chapter 37. Spectral properties of some nonselfadjoint operators and some applications

pp.:  366 – 372

Chapter 38. Dirichlet solutions of fourth order differential equations

pp.:  372 – 366

Chapter 40. Spectral analysis of multiparticle schrödinger operators. schrödinger operators with almost periodic potentils

pp.:  386 – 388

Chapter 41. Estimates for eigenvalues of the Laplacian on compact Riemannian manifolds

pp.:  388 – 392

Chapter 42. The square integrable span of locally square integrable functions

pp.:  392 – 396

Chapter 43. On a conditionally convergent dirichlet integral associated with a differential expression

pp.:  396 – 402

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