"úÁÐÉÓËÉ ÎÁÕÞÎÙÈ ÓÅÍÉÎÁÒÏ× ðïíé"

• âÁÓÕ ò. ìÏËÁÌØÎÏ-ÇÌÏÂÁÌØÎÙÊ ÐÒÉÎÃÉÐ ÄÌÑ ÐÏÌÎÏÊ Ë×ÁÄÒÁÔÉÞÎÏÊ É ÐÏÌÎÏÊ ÜÒÍÉÔÏ×ÏÊ ÇÒÕÐÐ É ÎÉÌØÐÏÔÅÎÔÎÏÓÔØ ${\rm KH}_1$ ....... 5 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ÷ÏÒÏÎÅÃËÉÊ å. à. îÏÒÍÁÌÉÚÁÔÏÒÙ ÜÌÅÍÅÎÔÁÒÎÙÈ ÎÁÄÇÒÕÐÐ $\mathrm{Ep} (2, A)$ ....... 32 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• çÅÎÅÒÁÌÏ× á. é. ëÏÇÏÍÏÌÏÇÉÉ èÏÈÛÉÌØÄÁ ÁÌÇÅÂÒ ÐÏÌÕÄÉÜÄÒÁÌØÎÏÇÏ ÔÉÐÁ. VII. áÌÇÅÂÒÙ Ó ÍÁÌÙÍ ÐÁÒÁÍÅÔÒÏÍ ....... 52 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• çÅÎÅÒÁÌÏ× á. é., úÁÊËÏ×ÓËÉÊ á. á. ï ÐÒÏÉÚ×ÏÄÎÏÊ ÜË×É×ÁÌÅÎÔÎÏÓÔÉ ÁÌÇÅÂÒ ÐÏÌÕÄÉÜÄÒÁÌØÎÏÇÏ ÔÉÐÁ Ó Ä×ÕÍÑ ÐÒÏÓÔÙÍÉ ÍÏÄÕÌÑÍÉ ....... 70 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• çÏÒÄÅÅ× î., òÅÍÁÎ õ. ä×ÏÊÎÙÅ ËÌÁÓÓÙ ÓÍÅÖÎÏÓÔÉ ÓÔÁÂÉÌÉÚÁÔÏÒÏ× ×ÐÏÌÎÅ ÉÚÏÔÒÏÐÎÙÈ ÐÏÄÐÒÏÓÔÒÁÎÓÔ× × ÓÐÅÃÉÁÌØÎÏÊ ÕÎÉÔÁÒÎÏÊ ÇÒÕÐÐÅ. I. ....... 86 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÉÓÅÌÅ× ä. ä. ï ÕÌØÔÒÁÒÁÚÒÅÛÉÍÏÓÔÉ ÇÒÕÐÐÏ×ÙÈ $p$-ÒÁÓÛÉÒÅÎÉÊ ÁÂÅÌÅ×ÏÊ ÇÒÕÐÐÙ Ó ÐÏÍÏÝØÀ ÃÉËÌÉÞÅÓËÏÇÏ ÑÄÒÁ ....... 108 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÉÓÅÌÅ× ä. ä., þÕÂÁÒÏ× é. á. ï ÕÌØÔÒÁÒÁÚÒÅÛÉÍÏÓÔÉ ÎÅËÏÔÏÒÙÈ ËÌÁÓÓÏ× ÍÉÎÉÍÁÌØÎÙÈ ÎÅÐÏÌÕÐÒÑÍÙÈ $p$-ÒÁÓÛÉÒÅÎÉÊ Ó ÃÉËÌÉÞÅÓËÉÍ ÑÄÒÏÍ ÄÌÑ $p>2$ ....... 132 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ëÕÈÁÒÅ× á. ÷., ðÕÎÉÎÓËÉÊ ç. å. ðÏÌÕÃÅÐÎÙÅ ÇÒÕÐÐÏ×ÙÅ ËÏÌØÃÁ ËÌÁÓÓÉÞÅÓËÉÈ ÇÒÕÐÐ, ÏÐÒÅÄÅÌÅÎÎÙÈ ÎÁÄ ÐÏÌÑÍÉ Ó ÎÅÞÅÔÎÙÍ ÞÉÓÌÏÍ ÜÌÅÍÅÎÔÏ× ....... 158 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• íÁÄÕÎà á. é. æÏÒÍÁÌØÎÙÅ ÍÏÄÕÌÉ ÄÌÑ ÏÔÎÏÓÉÔÅÌØÎÙÈ ÆÏÒÍÁÌØÎÙÈ ÇÒÕÐÐ ìÀÂÉÎÁ--ôÅÊÔÁ ....... 177 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• îÅÓÔÅÒÏ× ÷. ÷. ï ÎÏÒÍÁÌÉÚÁÔÏÒÅ ËÏÒÎÅ×ÏÊ ÕÎÉÐÏÔÅÎÔÎÏÊ ÐÏÄÇÒÕÐÐÙ × ÇÒÕÐÐÅ ûÅ×ÁÌÌÅ ....... 195 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• óÍÉÒÎÏ× á. ì. ÷ÅËÔÏÒÎÙÅ ÒÁÓÓÌÏÅÎÉÑ ÎÁ $ {\mathbf P}^1_{{\mathbb Z}}$ Ó ÐÒÏÓÔÙÍÉ ÐÏÄÓËÏËÁÍÉ ....... 202 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ñËÏ×ÅÎËÏ ó. ó. ÷ÅËÔÏÒÎÙÅ ÒÁÓÓÌÏÅÎÉÑ ÎÁ ${\mathbf P}^1_{\mathbb Z}$ Ó ÏÂÝÉÍ ÓÌÏÅÍ $ {\mathcal {O}}\oplus {\mathcal {O}}(1)$ É ÐÒÏÓÔÙÍÉ ÐÏÄÓËÏËÁÍÉ ....... 218 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• òÅÆÅÒÁÔÙ ....... 238 ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)

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Contents 
• Basu R. Local-global principle for General Quadratic and General Hermitian groups and the nilpotence of ${\rm KH}_1$ ....... 5
• Voronetsky E. Yu. Normalizers of elementary overgroups of $\mathrm{Ep}(2,A)$ ....... 32
• Generalov A. I. Hochschild cohomology for algebras of semidihedral type. VII. Algebras with a small parameter ....... 52
• Generalov A. I., Zaikovskii A. A. On derived equivalence of algebras of semidihedral groups with two simple modules ....... 70
• Gordeev N., Rehmann U. Double cosets of stabilizers of totally isotropic subspaces in a special unitary group I. ....... 86
• Kiselev D. D. On ultrasolvability of $p$-extensions of an abelian group by a cyclic kernel ....... 108
• Kiselev D. D., Chubarov I. A. On ultrasolvability of some classes of minimal non-split $p$-extensions with cyclic kernel for $p>2$ ....... 132
• Kukharev A. V., Puninski G. E. Serial group rings of classical groups defined over fields with odd number of elements ....... 158
• Madunts A. I. Formal modules for relative Lubin-Tate formal groups ....... 177
• Nesterov V. V. On the normalizer of a unipotent root subgroup in Chevalley group ....... 195
• Smirnov A. L. Vector bundles on ${\mathbf P}^1_{\mathbb Z}$ with simple jumps ....... 202
• Iakovenko S. S. Vector bundles on $\mathbf{P}^1_\mathbb{Z}$ with generic fiber $\mathcal{O}\oplus\mathcal{O}(1)$ and simple jumps ....... 218
• Reviews ....... 238

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• Paging: 241 pp.

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