Eight papers on differential equations and functional analysis / Series 2, volume 56
by F. A. Berezin [and others].
- 1 online resource (1 online resource (iii, 295 pages).)
- American Mathematical Society Translations: Series 2, .
"Published under Grant NSF-GN410 from the National Science Foundation"--Title page verso.
Includes bibliographical references.
Some bounds for the solutions of elliptic equations /; The Martin boundary for a linear elliptic second-order operator /; Some correct problems on the whole plane for hypoelliptic equations /; Boundary-value problems for linear and quasi-linear equations and systems of parabolic type. III /; On general boundary problems for systems which are elliptic in the sense of A. Douglis and L. Nirenberg. I /; The canonical regularization of functions with nonintegrable singularities /; On the Lee model /; Calculation of the index of a fixed point of a vector field / V. I. Judovic; M. G. Sur; B. R. Vainberg; O. A. Ladyzenskaja and N. N. Uralceva; V. A. Solonnikov; V. P. Palamodov; F. A. Berezin; P. P. Zabreiko and M. A. Krasnoselskii
9781470432676 (online)
Differential equationsFunctional analysis
"Published under Grant NSF-GN410 from the National Science Foundation"--Title page verso.
Includes bibliographical references.
Some bounds for the solutions of elliptic equations /; The Martin boundary for a linear elliptic second-order operator /; Some correct problems on the whole plane for hypoelliptic equations /; Boundary-value problems for linear and quasi-linear equations and systems of parabolic type. III /; On general boundary problems for systems which are elliptic in the sense of A. Douglis and L. Nirenberg. I /; The canonical regularization of functions with nonintegrable singularities /; On the Lee model /; Calculation of the index of a fixed point of a vector field / V. I. Judovic; M. G. Sur; B. R. Vainberg; O. A. Ladyzenskaja and N. N. Uralceva; V. A. Solonnikov; V. P. Palamodov; F. A. Berezin; P. P. Zabreiko and M. A. Krasnoselskii
9781470432676 (online)
Differential equationsFunctional analysis