Spectral Theory of Differential Operators
eBook - PDF

Spectral Theory of Differential Operators

I.W. Knowles,R.T. Lewis

  1. 383 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Spectral Theory of Differential Operators

I.W. Knowles,R.T. Lewis

Book details
Table of contents
Citations

About This Book

Spectral Theory of Differential Operators

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Information

Publisher
North Holland
Year
1981
ISBN
9780080871660

Table of contents

  1. Front Cover
  2. Spectral Theory of Differential Operators
  3. Copyright Page
  4. Contents
  5. Chapter 1. Transformations of ordinary differential operators
  6. Chapter 2. Finiteness criteria for the negative spectrum and nonoscillation theory for a class of higher order Elliptic Operators
  7. Chapter 3. A class of limit-point criteria
  8. Chapter 4. Bounds for the linearly perturbed eigenvalue problem
  9. Chapter 5. Analysis of Boltzmann equations in Hilbert space by means of a non-linear eigenvalue property
  10. Chapter 6. Some partial differential operators with discrete spectra
  11. Chapter 7. Spectral theory for hermitean differential systems
  12. Chapter 8. Wirtinger inequalities, dirichlet functional inequalities, and the spectral theory of linear operators and relations
  13. Chapter 9. A survey of some recent results in transmutation
  14. Chapter 10. Spectral theory and unbounded obstacle scattering
  15. Chapter 11. Almost periodic solutions for infinite delay systems
  16. Chapter 12. A Schrödinger operator with an oscillating potential
  17. Chapter 13. On certain regular ordinary differential expressions and related operators
  18. Chapter 14. An eigenfunction expansion associated with a two-parameter system of differential equations
  19. Chapter 15. Distribution of eigenvalues of operators of schrödinger type
  20. Chapter 16. The local asymptotics of continuum eigenfunction expansions
  21. Chapter 17. Some open problems on asymptotics of m-coefficients
  22. Chapter 18. Singular linear ordinary differential equations with non-zero second auxiliary polynomial
  23. Chapter 19. Distribution of the eigenvalues of operators of schrödinger type
  24. Chapter 20. Higher dimensional spectral factorization with applications to digital filtering
  25. Chapter 21. The limit point-limit circle problem for nonlinear equations
  26. Chapter 22. A model problem for the linear stability of nearly parallel flow
  27. Chapter 23. Titchmarsh-Weyl theory for Hamiltonian systems
  28. Chapter 24. Two parametric eigenvalue problems of differential equations
  29. Chapter 25. Schrödinger operators in the low energy limit: some recent results in L2 (R4)
  30. Chapter 26. Long-time behavior of a nuclear reactor
  31. Chapter 27. Remarks on the selfadjointness and related problems for differential operators
  32. Chapter 28. A Weyl theory for a class of elliptic boundary value problems on a half-space
  33. Chapter 29. On the correctness of boundary conditions for certain linear differential operators
  34. Chapter 30. Index and nonhomogeneous conditions for linear manifolds
  35. Chapter 31. On the positive spectrum of schrödinger operators with long range potentials
  36. Chapter 32. The spectra of some singular elliptic operators of second order
  37. Chapter 33. Recapturing solutions of an elliptic partial differential equation
  38. Chapter 34. Fourth order inverse eigenvalue problems
  39. Chapter 35. Sturm theory in n-space
  40. Chapter 36. Selfadjointness of matrix operators
  41. Chapter 37. Spectral properties of some nonselfadjoint operators and some applications
  42. Chapter 38. Dirichlet solutions of fourth order differential equations
  43. Chapter 39. Spectral and scattering theory for propagative systems
  44. Chapter 40. Spectral analysis of multiparticle schrödinger operators. schrödinger operators with almost periodic potentils
  45. Chapter 41. Estimates for eigenvalues of the Laplacian on compact Riemannian manifolds
  46. Chapter 42. The square integrable span of locally square integrable functions
  47. Chapter 43. On a conditionally convergent dirichlet integral associated with a differential expression
Citation styles for Spectral Theory of Differential Operators

APA 6 Citation

[author missing]. (1981). Spectral Theory of Differential Operators ([edition unavailable]). Elsevier Science. Retrieved from https://www.perlego.com/book/1855987/spectral-theory-of-differential-operators-pdf (Original work published 1981)

Chicago Citation

[author missing]. (1981) 1981. Spectral Theory of Differential Operators. [Edition unavailable]. Elsevier Science. https://www.perlego.com/book/1855987/spectral-theory-of-differential-operators-pdf.

Harvard Citation

[author missing] (1981) Spectral Theory of Differential Operators. [edition unavailable]. Elsevier Science. Available at: https://www.perlego.com/book/1855987/spectral-theory-of-differential-operators-pdf (Accessed: 15 October 2022).

MLA 7 Citation

[author missing]. Spectral Theory of Differential Operators. [edition unavailable]. Elsevier Science, 1981. Web. 15 Oct. 2022.