Elliptic operators of second order with an infinite number of variables
- 14 Downloads
KeywordsInfinite Number Elliptic 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.
Unable to display preview. Download preview PDF.
- 1.Yu. M. Berezanskii and V. G. Samoilenko, “Self-adjointness of differential operators with a finite and infinite number of variables,” Dokl. Akad. Nauk Ukr. SSR, Ser. A, No. 9, 962–965 (1979).Google Scholar
- 2.Yu. M. Berezanskii and V. G. Samoilenko, “Self-adjointness of differential operators with a finite and infinite number of variables and evolution equations,” Preprint 79.16, Inst. Mat. Akad. Nauk Ukr. SSR, Kiev (1979).Google Scholar
- 3.I. M. Glazman, Direct Methods of the Qualitative Spectral Analysis of Singular Differential Operators [in Russian], Fizmatgiz, Moscow (1963).Google Scholar
- 4.M. Sh. Birman, “On the spectrum of singular boundary-value problems,” Mat. Sb.,55, No. 2, 125–174 (1961).Google Scholar
- 5.M. Reed, “The damped self-interaction,” Commun. Math. Phys.,11, No. 4, 346–357 (1969).Google Scholar
- 6.V. I. Kolomytsev and Yu. S. Samoilenko, “On a countable collection of commuting self-adjoint operators and canonical commutation relations,” in: Methods of Functional Analysis in Problems of Mathematical Physics, Inst. Mat. Akad. Nauk Ukr. SSR, Kiev (1978), pp. 115–128.Google Scholar
- 7.Yu. M. Berezanskii, Self-Adjoint Operators in Spaces of Functions of an Infinite Number of Variables [in Russian], Naukova Dumka, Kiev (1978).Google Scholar
- 8.M. Reed and B. Simon, Methods of Modern Mathematical Physics [Russian translation], Vol. 1, Mir Moscow (1977).Google Scholar
© Plenum Publishing Corporation 1981