Chapter: Appendix to section 2: Proof of the Lagrange identity for n>2

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Home > Spectral Theory of Ordinary Differential Operators > Appendix to section 2: Proof of the Lagrange identity for n>2

Spectral Theory of Ordinary Differential Operators |

Joachim Weidmann

Springer Berlin Heidelberg

Spectral Theory of Ordinary Differential Operators

Appendix to section 2: Proof of the Lagrange identity for n>2

Chapter Info

Authors

Joachim Weidmann

ARI Id

1664820373030_3652350

Access

Not Available Free

Pages

35-40

DOI

10.1007/BFb0077965

Chapter URL

https://rd.springer.com/chapter/10.1007/BFb0077965

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Chapters/Headings	Author(s)	Pages	Info
Front Matter		I-VI
Introduction	Joachim Weidmann	1-6
Formally self-adjoint differential expressions	Joachim Weidmann	7-15
Appendix to section 1: The separation of the Dirac operator	Joachim Weidmann	16-22
Fundamental properties and general assumptions	Joachim Weidmann	23-35
Appendix to section 2: Proof of the Lagrange identity for n>2	Joachim Weidmann	35-40
The minimal operator and the maximal operator	Joachim Weidmann	41-51
Deficiency indices and self-adjoint extensions of T0	Joachim Weidmann	52-71
The solutions of the inhomogeneous differential equation (τ-λ)u=f; Weyl's alternative	Joachim Weidmann	72-87
Limit point-limit circle criteria	Joachim Weidmann	88-103
Appendix to section 6: Semi-boundedness of Sturm-Liouville type operators	Joachim Weidmann	104-109
The resolvents of self-adjoint extensions of T0	Joachim Weidmann	110-125
The spectral representation of self-adjoint extensions of T0	Joachim Weidmann	126-139
Computation of the spectral matrix ϱ	Joachim Weidmann	140-149
Special properties of the spectral representation, spectral multiplicities	Joachim Weidmann	150-161
L2-solutions and essential spectrum	Joachim Weidmann	162-171
Differential operators with periodic coefficients	Joachim Weidmann	172-190
Appendix to section 12: Operators with periodic coefficients on the half-line	Joachim Weidmann	191-193
Oscillation theory for regular Sturm-Liouville operators	Joachim Weidmann	194-212
Oscillation theory for singular Sturm-Liouville operators	Joachim Weidmann	213-226
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