"úÁÐÉÓËÉ ÎÁÕÞÎÙÈ ÓÅÍÉÎÁÒÏ× ðïíé"

• áÍÏÓÏ× ç. ç., íÏËÅÅ× á. ó. ï ÐÏÓÔÒÏÅÎÉÉ ÁÎÔÉËÌÉË ÄÌÑ ÎÅËÏÍÍÕÔÁÔÉ×ÎÙÈ ÏÐÅÒÁÔÏÒÎÙÈ ÇÒÁÆÏ× ....... 5 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• âÁÇÁÐÛ á. ï. ï ÒÁÄÉÕÓÅ Ú×ÅÚÄÏÏÂÒÁÚÎÏÓÔÉ ÇÁÒÍÏÎÉÞÅÓËÉÈ ÏÔÏÂÒÁÖÅÎÉÊ ....... 16 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• âÏÒÏ×ÉÃËÉÊ ÷. á. $K$-ÚÁÍËÎÕÔÏÓÔØ ÄÌÑ ×ÅÓÏ×ÙÈ ÐÒÏÓÔÒÁÎÓÔ× èÁÒÄÉ ÎÁ ÔÏÒÅ $\mathbb {T}^2$ ....... 25 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ÷ÁÓÉÌØÅ× é., ãÅÌÉÝÅ× á. ï ÜË×É×ÁÌÅÎÔÎÏÊ ÎÏÒÍÅ × ÐÒÏÓÔÒÁÎÓÔ×Å $\mathrm {BMO}$ ....... 37 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ÷ÉÎÏÇÒÁÄÏ× ï. ì., çÌÁÄËÁÑ á. ÷. ôÏÞÎÙÅ ÏÃÅÎËÉ ÌÉÎÅÊÎÙÈ ÐÒÉÂÌÉÖÅÎÉÊ ÎÅÐÅÒÉÏÄÉÞÅÓËÉÍÉ ÓÐÌÁÊÎÁÍÉ ÞÅÒÅÚ ÌÉÎÅÊÎÙÅ ËÏÍÂÉÎÁÃÉÉ ÍÏÄÕÌÅÊ ÎÅÐÒÅÒÙ×ÎÏÓÔÉ ....... 55 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• çÁÍÁÌØ í. æ. ïÄÎÏ ÄÏÓÔÁÔÏÞÎÏÅ ÕÓÌÏ×ÉÅ ÐÏÄÏÂÉÑ ÐÏÌÉÎÏÍÉÁÌØÎÏ ÏÇÒÁÎÉÞÅÎÎÏÇÏ ÏÐÅÒÁÔÏÒÁ ÓÖÁÔÉÀ ....... 77 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éÈÓÁÎÏ× ì. î. ïÃÅÎËÁ ÎÏÒÍÙ ÆÕÎËÃÉÉ, ÏÒÔÏÇÏÎÁÌØÎÏÊ ËÕÓÏÞÎÏ-ÐÏÓÔÏÑÎÎÙÍ, ÞÅÒÅÚ ×ÔÏÒÏÊ ÍÏÄÕÌØ ÎÅÐÒÅÒÙ×ÎÏÓÔÉ ....... 96 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÁÐÌÉÃËÉÊ ÷. í., äÒÏÎÏ× á. ë. ë ÔÅÏÒÉÉ ÉÎÔÅÒÐÏÌÑÃÉÉ ÏÐÅÒÁÔÏÒÏ×, ÏÇÒÁÎÉÞÅÎÎÙÈ ÎÁ ËÏÎÕÓÁÈ × ×ÅÓÏ×ÙÈ ÐÒÏÓÔÒÁÎÓÔ×ÁÈ ÞÉÓÌÏ×ÙÈ ÐÏÓÌÅÄÏ×ÁÔÅÌØÎÏÓÔÅÊ, II. ....... 107 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÉÓÌÑËÏ× ó. ÷., íÁËÓÉÍÏ× ä. ÷. ïÄÎÁ ÔÅÏÒÅÍÁ ×ÌÏÖÅÎÉÑ Ó ÁÎÉÚÏÔÒÏÐÉÅÊ ÄÌÑ ×ÅËÔÏÒÎÙÈ ÐÏÌÅÊ ....... 114 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÏÓÔÉÎ ÷. á., îÅÂÏÌØÓÉÎÁ í. î. ë ÔÅÏÒÉÉ $C_{0}$-ÏÐÅÒÁÔÏÒÎÙÈ ÏÒÔÏÇÏÎÁÌØÎÙÈ ÍÎÏÇÏÞÌÅÎÏ× ....... 125 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ìÅÂÅÄÅ×Á å. á. âÅÚÕÓÌÏ×ÎÁÑ ÓÈÏÄÉÍÏÓÔØ ÒÁÚÌÏÖÅÎÉÊ ÐÏ ÆÒÅÊÍÁÍ ×ÓÐÌÅÓËÏ× ....... 135 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• íÁÚÁÌÏ× í. ñ. ï ÓÕÝÅÓÔ×Ï×ÁÎÉÉ ÕÇÌÏ×ÙÈ ÇÒÁÎÉÞÎÙÈ ÚÎÁÞÅÎÉÊ Õ ÐÏÌÉÇÁÒÍÏÎÉÞÅÓËÉÈ ÆÕÎËÃÉÊ × ÛÁÒÅ ....... 144 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• íÅÄ×ÅÄÅ× á. î. ïÂÝÉÅ Ç\"ÅÌØÄÅÒÏ×Ù ÕÓÌÏ×ÉÑ ÐÏÒÑÄËÁ ÎÅ ×ÙÛÅ 2 ÄÌÑ ÁÎÁÌÉÔÉÞÅÓËÏÊ ÆÕÎËÃÉÉ É Å\"Å ÍÏÄÕÌÑ × ÇÒÁÎÉÞÎÏÊ ÔÏÞËÅ ....... 155 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• óÁÌÉÍÏ× ò. ò., ëÌÉÝÕË â. á. üËÓÔÒÅÍÁÌØÎÁÑ ÚÁÄÁÞÁ ÄÌÑ ÐÌÏÝÁÄÉ ÏÂÒÁÚÁ ËÒÕÇÁ ....... 160 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ûÉÒÏËÏ× î. á. çÌÁÄËÏÓÔØ ÇÏÌÏÍÏÆÏÒÎÏÊ ÆÕÎËÃÉÉ É ÅÅ ÍÏÄÕÌÑ ÎÁ ÇÒÁÎÉÃÅ ÐÏÌÉÄÉÓËÁ ....... 172 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
òÅÆÅÒÁÔÙ ....... 177 (.pdf)

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Contents  
• Amosov G. G., Mokeev A. S. Construction of anticliques for noncommutative operator graphs ....... 5
• Bagapsh A. O. On the radius of starlikeness for harmonic mappings ....... 16
• Borovitskiy V. A. $K$-closedness for weighted Hardy spaces on the torus $\mathbb{T}^2$ ....... 25
• Vasilyev I., Tselishchev A. On an equivalent norm on $\mathrm{BMO}$ ....... 37
• Vinogradov O. L., Gladkaya A. V. Sharp estimates of linear approximations by nonperiodic splines in terms of linear combinatios of moduli of continuity ....... 55
• Gamal' M. F. A sufficient condition for the similarity of a polynomially bounded operator to a contraction ....... 77
• Ikhsanov L. N. Estimation of functions orthogonal to piecewise constant functions in terms of the second modulus of continuity ....... 96
• Kaplitskii V. M., Dronov A. K. To the theory of operators that are bounded on cones in weighted spaces of numerical sequences, II ....... 107
• Kislyakov S. V., Maksimov D. V. An embedding theorem with anisotropy for vector fields ....... 114
• Kostin V. A., Nebol'sina M. N. To the theory of the $C_0$-operator orthogonal polynomials ....... 125
• Lebedeva E. A. Unconditional convergence for wavelet frame expansions ....... 135
• Mazalov M. Ya. On the existence of angular boundary values for polyharmonic functions in the unit ball ....... 144
• Medvedev A. N. Generalized pointwise H\"older type conditions of order less than two for an analytic function and its modulus ....... 155
• Salimov R. R., Klishchuk B. A. An extremal problem for the areas of images of disks ....... 160
• Shirokov N. A. Smoothness of a holomorphic function and its modulus on the boundary of a polydisk ....... 172
• Reviews ....... 177

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• Paging: 182 pp.

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