Geodesic
The fine structure of the spectrum of a Volterra operator with infinite upper limit of integration
Trudy Matematicheskogo Instituta imeni V.A. Steklova, Tome 24 (1969) no. 5 
É. I. Gol'dengershel'. The fine structure of the spectrum of a Volterra operator with infinite upper limit of integration. Trudy Matematicheskogo Instituta imeni V.A. Steklova, Tome 24 (1969) no. 5. http://geodesic.mathdoc.fr/item/RM_1969_24_5_a9/
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Voir la notice de l'article provenant de la source Math-Net.Ru

[1] E. I. Goldengershel, “Spektr volterrova operatora na poluosi i eksponentsialnyi rost reshenii sistem integralnykh uravnenii tipa Volterra”, Matem. sb., 64:1 (1964), 115–139

[2] H. T. Davis, “The theory of the Volterra integral equations of second kind”, Indiana Universiti studies, 17 (1930), 60–71

[3] I. Ts. Gokhberg, M. G. Krein, “Osnovnye polozheniya o defektnykh chislakh, kornevykh chislakh i indeksakh lineinykh operatorov”, UMN, 12:2 (1957), 43–118 | MR

[4] M. G. Krein, “Integralnye uravneniya na polupryamoi s yadrom, zavisyaschim ot raznosti argumentov”, UMN, 13:5 (1958), 3–120 | MR | Zbl

[5] E. Titchmarsh, Vvedenie v teoriyu integralov Fure, Gostekhizdat, M.–L., 1948

[6] A. Corduneanu, “Sur le spectre de l'operateur Volterra”, Buletinul Institutului politehnic din Iasi e noua, 14 (18):1–2 (1968) | MR

[7] Z. S. Agranovich, V. A. Marchenko, Obratnaya zadacha teorii rasseyaniya, Izd-vo KhGU, 1968

[8] A. R. Rzhanitsyn, Teoriya polzuchesti, Stroiizdat, 1968

[9] J. Lubliner, J. L. Sackman, “On uniqueness in general linear viscoelasticity”, Quarterly of applied mathematics, 25:2 (1967), 129–138 | Zbl