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• âÅÌÉÛÅ× í. é., èÁÂÉÂÕÌÌÉÎ ô. û. èÁÒÁËÔÅÒÉÚÁÃÉÑ ÄÁÎÎÙÈ ÄÉÎÁÍÉÞÅÓËÏÊ ÏÂÒÁÔÎÏÊ ÚÁÄÁÞÉ ÄÌÑ ÏÄÎÏÍÅÒÎÏÇÏ ×ÏÌÎÏ×ÏÇÏ ÕÒÁ×ÎÅÎÉÑ Ó ÍÁÔÒÉÞÎÙÍ ÐÏÔÅÎÃÉÁÌÏÍ ....... 48 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• âÏÒÚÏ× ÷. ÷., äÁÍÁÓËÉÎÓËÉÊ å. ÷. ÷ÙÞÉÓÌÅÎÉÅ ÐÁÒÁÍÅÔÒÁ íÁÎÄÅÌÑ ÄÌÑ ÏÓÃÉÌÌÑÔÏÒÏÐÏÄÏÂÎÏÊ ÓÉÓÔÅÍÙ, ÐÏÒÏÖÄÁÅÍÏÊ ÏÂÏÂÝÅÎÎÙÍÉ ÐÏÌÉÎÏÍÁÍÉ þÅÂÙÛÅ×Á ....... 73 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• âÕÄÙÌÉÎ á. í., ìÅ×ÉÎ ó. â. úÁÄÁÞÁ ÒÁÓÓÅÑÎÉÑ ÔÒÅÈ ÏÄÎÏÍÅÒÎÙÈ Ë×ÁÎÔÏ×ÙÈ ÞÁÓÔÉÃ. óÌÕÞÁÊ ÐÁÒÎÙÈ ËÕÌÏÎÏ×ÓËÉÈ ÐÏÔÅÎÃÉÁÌÏ× ÏÔÔÁÌËÉ×ÁÎÉÑ ÎÁ ÂÏÌØÛÉÈ ÒÁÓÓÔÏÑÎÉÑÈ ....... 88 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ÷ÁËÕÌÅÎËÏ á. æ. ï ÅÄÉÎÓÔ×ÅÎÎÏÓÔÉ ÐÒÏÄÏÌÖÅÎÉÑ ÐÏÌÉÎÏÍÏ× ÏÔ ÇÁÒÍÏÎÉÞÅÓËÉÈ Ë×ÁÔÅÒÎÉÏÎÎÙÈ ÐÏÌÅÊ ....... 102 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• çÏÍÅÓ ä., îÁÚÁÒÏ× ó. á., ðÅÒÅÓ M.-å. ôÏÞÅÞÎÏÅ ËÒÅÐÌÅÎÉÅ ÐÌÁÓÔÉÎÙ ëÉÒÈÇÏÆÁ ×ÄÏÌØ ÅÅ ËÒÏÍËÉ ....... 107 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
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• ìÕËØÑÎÏ× ÷. ä. ï ÔÅÐÌÏ×ÏÊ ×ÏÌÎÅ × ÐÏÌÕÂÅÓËÏÎÅÞÎÏÍ ÓÔÅÒÖÎÅ Ó ÐÅÒÉÏÄÉÞÅÓËÉ ÍÅÎÑÀÝÉÍÓÑ ×Ï ×ÒÅÍÅÎÉ ÇÒÁÎÉÞÎÙÍ ÕÓÌÏ×ÉÅÍ ....... 218 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ìÑÌÉÎÏ× í. á. óÏÂÓÔ×ÅÎÎÙÅ ÆÕÎËÃÉÉ ÏÔÒÉÃÁÔÅÌØÎÏÇÏ ÓÐÅËÔÒÁ ÏÐÅÒÁÔÏÒÁ ûÒ\"ÅÄÉÎÇÅÒÁ × ÐÏÌÕÐÌÏÓËÏÓÔÉ Ó ÓÉÎÇÕÌÑÒÎÙÍ ÐÏÔÅÎÃÉÁÌÏÍ ÎÁ ÌÕÞÅ É Ó ÕÓÌÏ×ÉÅÍ îÅÊÍÁÎÁ ÎÁ ÇÒÁÎÉÃÅ ....... 232 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• íÉÈÁÊÌÏ× á. ó., íÉÈÁÊÌÏ× ÷. ó., þÏËÅ-òÉ×ÅÒÏ á. ü. äÉÎÁÍÉÞÅÓËÁÑ ÏÂÒÁÔÎÁÑ ÚÁÄÁÞÁ ÄÌÑ ÏÄÎÏÍÅÒÎÏÊ ÓÉÓÔÅÍÙ Ó ÐÁÍÑÔØÀ ....... 259 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ðÌÁÞÅÎÏ× á. â. ÷ÙÒÁÖÅÎÉÅ ÜÎÅÒÇÉÉ ÁËÕÓÔÉÞÅÓËÏÇÏ, ÜÌÅËÔÒÏÍÁÇÎÉÔÎÏÇÏ É ÕÐÒÕÇÏÇÏ ×ÏÌÎÏ×ÏÇÏ ÐÏÌÑ ÞÅÒÅÚ ÅÇÏ ÁÓÉÍÐÔÏÔÉËÕ ÎÁ ÂÏÌØÛÉÈ ×ÒÅÍÅÎÁÈ É ÒÁÓÓÔÏÑÎÉÑÈ ....... 269 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ðÏÐÏ× á. ÷., âÁÓËÁËÏ× ÷. á., ðÒÏËÏÐÏ×ÉÞ ä. ÷. ðÁÒÁÍÅÔÒÉÞÅÓËÉÊ ÒÅÚÏÎÁÎÓ × ÔÅÏÒÉÉ ÂÒÜÇÇÏ×ÓËÉÈ ×ÏÌÎÏ×ÏÄÏ× ....... 288 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
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• òÅÆÅÒÁÔÙ ....... 353 (.pdf)

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Contents
• Andronov I. V. High-frequency diffraction of a dipole field on a strongly elongated spheroid ....... 7
• Babich V. M. Application of Hadamard function to mathematical des\-crip\-tion of tsunami wave created by localized source ....... 22
• Baranov A. E.,Popov A. I., Popov I. Y. Modelling of surface water waves concentrated near moving points ....... 29
• Baibulov Justification of the asymptotics of three one-dimensional short-range particles scattering problem solution for the processes $3\to2$ ....... 40
• Belishev M. I., Khabibullin T. Sh. Characterization of data in dynamical inverse problem for the 1d wave equation with matrix potential ....... 48
• Borzov V. V., Damaskinskiy E. V. Calculating the Mandel parame\-ter for an oscillator-like system generated by generalized Chebyshev polynomials ....... 73
• Budylin A. M., Levin S. B. The scattering problem of three one-dimensional quantum particles. The case of pair Coulomb potentials of repulsion at large distances ....... 88
• Vakulenko A. F. On the uniqueness of continuation for polynomials of harmonic quaternion fields ....... 102
• Gomez D., Nazarov S. A., Perez M.-E. Pointwise fixation along the edge of the Kirchhoff plate ....... 107
• Gorodnitsky Properties of the affine Poincar\'e wavelet transform ....... 138
• Demchenko M. N. On the Cauchy problem for the wave equation in a two-dimensional domain with data on the boundary ....... 154
• Zlobina E. A. Short-wavelength diffraction by a contours with non-smooth curvature. Boundary layer approach ....... 169
• Kazakov A. Ya. Euler integral symmetries and the asymptotic of the monodromy for the Heun equation ....... 186
• Kuznetsov N. G. On a cylinder floating freely in oblique waves ....... 200
• Lukyanov V.\,D. About heat wave in a semi-infinite rod with a boundary condition periodically changing in time ....... 218
• Lyalinov M. A. Eigenfunctions of negative spectrum for the Schr\"odinger operator in a halfplane having singular potential on a ray and with Neumann boundary condition ....... 232
• Mikhaylov A. S., Mikhaylov V. S., Choque-Rivero A. E. Dynamic inverse problem for the one-dimensional system with memory ....... 259
• Plachenov A. B. Acoustic, electromagnetic and elastic wavefield energy expression via its asymptotics at large times and distances ....... 269
• Popov A. V., Baskakov V. A., Prokopovich D. V. Parametric resonance and theory of bragg waveguides ....... 288
• Popov M. M. New concept of surface waves of interference nature on smooth, strictly convex surfaces embedded in $\mathbb R^3$. ....... 301
• Popov M. M. On matching of the integral asymptotics for a surface wave of interference type with the wavefield of the source ....... 314
• Sukhanov V. V. Asymptotic behavior of solutions of the nonstationary Schrodinger equation with a slowly time dependent potential ....... 323
• Farafonov V. G., Ustimov V. I., Farafonova A. E., Il'in V. B. On the $T$-matrix in the electrostatic problem for the spheroidal particle with a spherical core ....... 336
• Reviews ....... 353

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• Paging 362 pp.

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