Basis Properties of Eigenfunctions of Second-Order Differential Operators with Involution
By A. Kopzhassarova, A. M. Sarsenbi. 2012
60 citations recorded by the source corpus.
We study the basis properties of systems of eigenfunctions and associated functions for one kind of generalized spectral problems for a second-order ordinary differential operator.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/f6f92af8612cfa8deac4e8c40413b267e177b253
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In Applied Mathematics
In Computational Theory and Mathematics
In Mathematical Physics
Citations in the corpus
- Inverse problems for a nonlocal wave equation with an involution perturbation (2016, background): “By expressing the function X as a sum of even and odd functions [13], it can be shown that the problem (3.”
- Some inverse problems for the nonlocal heat equation with Caputo fractional derivative (2017, unknown): “1, the functions φ(2), ψ (2) are continuous on [0, π], then by the Bessel inequality for the trigonometric series, the following series converge: ∞ ∑ k=1 |||φ(2) ik |||2 ⩽ C |||φ(2)(x)|||(2)L2(−π,π) , i = 1, 2, (22)”