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Fifteen Papers on Analysis
About this Title
S. A. Akopjan, F. G. Arutjunjan, I. E. Bazilevič, E. P. Dolženko, A. Ja. Dorogovcev, E. B. Dynkin, M. M. Džrbašjan, T. G. Èzrohi, S. A. Gel′fer, Ju. K. Gerasimov, I. I. Gihman, M. L. Gorbačuk, V. I. Gurariĭ, Ju. F. Korobeĭnik, N. A. Lebedev, V. I. Macaev, Z. I. Rehlickiĭ, G. N. Smirnova, M. G. Šur and A. A. Talaljan
Publication: American Mathematical Society Translations: Series 2
Publication Year:
1968; Volume 72
ISBNs: 978-0-8218-1772-8 (print); 978-1-4704-3283-6 (online)
DOI: https://doi.org/10.1090/trans2/072
Table of Contents
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Front/Back Matter
Chapters
- A. A. Talaljan and F. G. Arutjunjan – On the covergence of Haar series to $+\infty$
- V. I. Gurariĭ and V. I. Macaev – Lacunary power sequences in the spaces $C$ and $L_p$
- Ju. F. Korobeĭnik – A generalization of the Liouville theorem
- E. P. Dolženko – Smoothness of harmonic and analytic functions on the boundary points of a domain
- S. A. Gel′fer – A variational method in the theory of functions of bounded characteristic
- T. G. Èzrohi – On some special classes of analytic functions $p$-valent in the disk $|z| < 1$ and in the circular domain $1<|z|<+\infty$
- M. M. Džrbašjan and S. A. Akopjan – Classes of functions and associated integral transforms in the complex domain
- I. E. Bazilevič and N. A. Lebedev – On the dispersion of the coefficients of mean $p$-valent functions
- G. N. Smirnova – Cauchy problems for parabolic equations degenerating at infinity
- Ju. K. Gerasimov – The three-sphere theorem for a class of elliptic equations of high order and a refinement of this theorem for a linear elliptic equation of second order
- Z. I. Rehlickiĭ – Stability of solutions of differential-difference equations with periodic coefficients
- M. L. Gorbačuk – On the spectral functions of a differential equation of second order with operator coefficients
- E. B. Dynkin – Brownian motion in certain symmetric spaces and nonnegative eigenfunctions of the Laplace-Beltrami operator
- I. I. Gihman and Dorogovcev. A. Ja. – On stability of solutions of stochastic differential equations
- M. G. Šur – Linear differential equations with randomly perturbed parameters