The Glazman-Krein-Naimark Theorem for Ordinary Differential Operators

Author:

Everitt W. N.,Markus L.

Publisher

Birkhäuser Basel

Reference19 articles.

1. N.I. Akhiezer and I.M. Glazman. Theory of linear operators in Hilbert space; I and II. (Pitman and Scottish Academic Press, London and Edinburgh; 1980: translated, from the material prepared for the third Russian edition of 1978, by E.R. Dawson and edited by W.N. Everitt.)

2. N. Dunford and J.T. Schwartz. Linear operators II: Spectral theory. (Wiley, New York; 1963.)

3. W.N. Everitt. ‘On the deficiency index problem for ordinary differential operators.’ Lecture notes for the 1977 International Conference: Differential Equations, Uppsala, Sweden; pages 62 to 81. (University of Uppsala, Sweden, 1977; distributed by Almquist and Wiskell International, Stockholm, Sweden.)

4. W.N. Everitt. ‘Linear ordinary quasi-differential expressions’. Lecture notes for the Fourth International Symposium on Differential Equations and Differential Geometry, Beijing, Peoples’ Republic of China 1983; pages 1 to 28. (Department of Mathematics, University of Beijing, Peoples’ Republic of China; 1986.)

5. W.N. Everitt and L. Markus. ‘Controllability of [r]-matrix quasi-differential equations. J. of Diff. Equations. 89 (1991), 95–109.

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1. On Some Class of Normal Differential Operators for First Order;Bilecik Şeyh Edebali Üniversitesi Fen Bilimleri Dergisi;2023-11-30

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