Hilbert Space, Boundary Value Problems and Orthogonal Polynomials
Springer Basel (Verlag)
978-3-0348-9459-3 (ISBN)
1.- I Hilbert Spaces.- II Bounded Linear Operators on a Hilbert Space.- III Unbounded Linear Operators on a Hilbert Space.- 2.- IV Regular Linear Hamiltonian Systems.- V Atkinson's Theory for Singular Hamiltonian Systems of Even Dimension.- VI The Niessen Approach to Singular Hamiltonian Systems.- VII Hinton and Shaw's Extension of Weyl's M(?) Theory to Systems.- VIII Hinton and Shaw's Extension with Two Singular Points.- IX The M (?) Surface.- X The Spectral Resolution for Linear Hamiltonian Systems with One Singular Point.- XI The Spectral Resolution for Linear Hamiltonian Systems with Two Singular Points.- XII Distributions.- 3.- XIII Orthogonal Polynomials.- XIV Orthogonal Polynomials Satisfying Second Order Differential Equations.- XV Orthogonal Polynomials Satisfying Fourth Order Differential Equations.- XVI Orthogonal Polynomials Satisfying Sixth Order Differential Equations.- XVII Orthogonal Polynomials Satisfying Higher Order Differential Equations.- XVIII Differential Operators in Sobolev Spaces.- XIX Examples of Sobolev Differential Operators.- XX The Legendre-Type Polynomials and the Laguerre-Type Polynomials in a Sobolev Spaces.- Closing Remarks.
Erscheint lt. Verlag | 24.10.2012 |
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Reihe/Serie | Operator Theory: Advances and Applications |
Zusatzinfo | XIV, 354 p. |
Verlagsort | Basel |
Sprache | englisch |
Maße | 178 x 254 mm |
Gewicht | 706 g |
Themenwelt | Mathematik / Informatik ► Mathematik ► Analysis |
Schlagworte | Analysis • Boundary value problem • differential equation • Differential Equations • hilbert space • orthogonal polynomials • orthogonal poynomials |
ISBN-10 | 3-0348-9459-7 / 3034894597 |
ISBN-13 | 978-3-0348-9459-3 / 9783034894593 |
Zustand | Neuware |
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