000			00409nam a2200145Ia 4500
999			_c170273 _d170273
020			_a9780387945019
040			_cCUS
082			_a515.7222 _bHIS/I
100			_aHislop, P.D.
245		0	_aIntroduction to spectral theory: with applications to Schrödinger operators/ _cP.D. Hislop and I.M. Sigal
260			_aNew York: _bSpringer, _c1996.
300			_aix, 337 p. : _bill. ; _c25 cm.
440			_a(Applied mathematical sciences) _vv. 113
505			_a1. The Spectrum of Linear Operators and Hilbert Spaces -- 2. The Geometry of a Hilbert Space and Its Subspaces -- 3. Exponential Decay of Eigenfunctions -- 4. Operators on Hilbert Spaces -- 5. Self-Adjoint Operators -- 6. Riesz Projections and Isolated Points of the Spectrum -- 7. The Essential Spectrum: Weyl's Criterion -- 8. Self-Adjointness: Part 1. The Kato Inequality -- 9. Compact Operators -- 10. Locally Compact Operators and Their Application to Schrodinger Operators -- 11. Semiclassical Analysis of Schrodinger Operators I: The Harmonic Approximation -- 12. Semiclassical Analysis of Schrodinger Operators II: The Splitting of Eigenvalues -- 13. Self-Adjointness: Part 2. The Kato -- Rellich Theorem -- 14. Relatively Compact Operators and the Weyl Theorem -- 15. Perturbation Theory: Relatively Bounded Perturbations -- 16. Theory of Quantum Resonances I: The Aguilar-Balslev-Combes-Simon Theorem -- 17. Spectral Deformation Theory.
650			_aSpectral theory
650			_aMathematics
700			_aSigal, I.M.
942			_cWB16