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- W137199915 abstract "This chapter focuses on boundary value problems for pairs of ordinary differential operators. It discusses two hermitian matrices K, H , where H is positive definite, H > 0. It considers the finite-dimensional Hubert space ζ H = C N with the inner product given by ( f , g ) = Hf · g = g * Hf . Here C is the set of one-column matrices f with components f 1 , … , f n , f j ∈ C . The chapter considers the situation when K is replaced by H by two ordinary differential operators L, M on an interval i of orders n , v , respectively, where M > 0 in some sense. Two problems immediately arise: (1) there are many choices for a self-adjoint H generated by M and thus many choices for ζ H , and (2) once a choice for H has been made there are many choices for the analog of A . The chapter describes the differential operator M and the Hilbert space." @default.
- W137199915 created "2016-06-24" @default.
- W137199915 creator A5000573283 @default.
- W137199915 date "1981-01-01" @default.
- W137199915 modified "2023-10-14" @default.
- W137199915 title "BOUNDARY VALUE PROBLEMS FOR PAIRS OF ORDINARY DIFFERENTIAL OPERATORS" @default.
- W137199915 doi "https://doi.org/10.1016/b978-0-12-186280-0.50012-8" @default.
- W137199915 hasPublicationYear "1981" @default.
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