Equivalence in AR of an integrodifferential operator of a certain form and the Euler operator
Article
Received:
- 24 Downloads
Keywords
Euler Operator Integrodifferential Operator
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.
Preview
Unable to display preview. Download preview PDF.
Literature cited
- 1.Yu. N. Balitskii, “Functions which are analytic relative to an integrodifferential operator and their applications,” in: Studies in the Contemporary Problems of the Theory of Functions of a Complex Variable [in Russian], Fizmatgiz, Moscow (1961), pp. 499–505.Google Scholar
- 2.I. I. Ibragimov and I. F. Kushnirchuk, “On the equivalence of Bessel and Euler operators in spaces of functions analytic in a circle,” Dokl. Akad. Nauk SSSR,214, No. 1, 33–36 (1974).Google Scholar
- 3.I. F. Kushnirchuk and N. I. Nagnibida, “Completeness and the property of being a basis of the solutions of a certain differential equation,” Differents. Uravn.,11, No. 7, 1217–1224 (1975).Google Scholar
- 4.I. F. Kushnirchuk, “Necessary and sufficient conditions for the equivalence of differential operators having a regular singular point,” Sib. Mat. Zh.,18, No. 2, 340–347 (1977).Google Scholar
- 5.Ya. N. Gaborak, I. F. Kushnirchuk, and M. I. Ponyuk, “The equivalence of third-order differential operators having a regular singular point,” Sib. Mat. Zh.,19, No. 6, 1254–1259 (1978).Google Scholar
- 6.V. V. Ryndina, “On the equivalence of an n-th order differential operator having a regular singular point to an Euler operator in the space AR,” Differents. Uravn.,15, No. 4, 636–649 (1979).Google Scholar
Copyright information
© Plenum Publishing Corporation 1982