**P. M. Akhmet'ev** |

Geometric approach to stable homotopy groups of spheres.
The Adams--Hopf invariants |
3-15 |

**P. M. Akhmet'ev** |

Geometric approach to stable homotopy groups of spheres.
Kervaire invariants. II |
17-41 |

**V. V. Balashchenko** |

Generalized symmetric spaces, Yu. P. Solovyov's formula, and
the generalized Hermitian geometry |
43-60 |

**A. Yu. Volovikov** |

On the Cohen--Lusk theorem |
61-67 |

**Yu. E. Gliklikh** |

A necessary and sufficient condition for the global-in-time
existence of solutions to stochastic differential and parabolic
equations on manifolds |
69-76 |

**A. V. Ershov** |

Theories of bundles with additional structures |
77-98 |

**N. Yu. Zhuraeva** |

Increasing polyharmonic functions and Cauchy problem |
99-103 |

**S. V. Lapin** |

$D$_{¥}-differential
$E$_{¥}-algebras and spectral
sequences of $D$_{¥}-differential modules |
105-125 |

**R. Léandre** |

Lebesgue measure in infinite dimension as an infinite-dimensional
distribution |
127-132 |

**I. M. Nikonov** |

Universal Karoubi's characteristic classes of nuclear
$C$*-algebras |
133-169 |

**A. A. Pavlov, E. V. Troitsky** |

Property (T) for topological groups and $C$*-algebras |
171-192 |

**A. E. Troitskaya** |

On isomorphity of measure-preserving
$$**Z**^{2}-actions that have
isomorphic Cartesian powers |
193-212 |

**T. Shulman** |

Unitarily covariant maps in approximately finite-dimensional
$C$*-algebras |
213-227 |