21 - 30 out of 31Page size: 10
  1. 2010

  2. Rationally isotropic quadratic spaces are locally isotropic: II

    Panin, I. & Pimenov, K., 2010, In: Documenta Mathematica. Extra volume: Andrei A. Suslin sixtieth birthday, p. 515-523

    Research output: Contribution to journal › Article › peer-review

  3. 2009

  4. Duality theorem for motives

    Panin, I. A. & Yagunov, S. A., 2009, In: St. Petersburg Mathematical Journal. 21, 2, p. 309-315

    Research output: Contribution to journal › Article › peer-review

  5. Gersten resolution with support

    Panin, I. A. & Zainoulline, K., 2009, In: Manuscripta Mathematica. 128, 4, p. 443-452

    Research output: Contribution to journal › Article

  6. On the relation of Voevodsky’s algebraic cobordism to Quillen’s K-theory

    Panin, I., Pimenov, K. & Röndigs, O., 2009, In: Inventiones Mathematicae. 175, 2, p. 435-451

    Research output: Contribution to journal › Article

  7. On Voevodsky's algebraic K-theory spectrum

    Panin, I., Pimenov, K. & Roendigs, O., 2009, Abel Symposia 4. Algebraic topology. p. 279-330

    Research output: Chapter in Book/Report/Conference proceeding › Article in an anthology › Research

  8. On Voevodsky’s algebraic K-theory spectrum

    Panin, I., Pimenov, K. & Röndigs, O., 2009, Algebraic topology, Abel Symposia 4. Springer Nature

    Research output: Chapter in Book/Report/Conference proceeding › Article in an anthology › Research

  9. Oriented Cohomology Theories of Algebraic Varieties II

    Panin, I. A., 2009, In: Homology Homotopy and Applications. 11, 1, p. 349-405

    Research output: Contribution to journal › Article › peer-review

  10. Rationally isotropic quadratic spaces are locally isotropic

    Panin, I. A., 2009, In: Inventiones Mathematicae. 176, 2, p. 397-403

    Research output: Contribution to journal › Article

  11. Теорема двойственности для мотивов

    Панин, И. А. & Ягунов, С. А., 2009, In: АЛГЕБРА И АНАЛИЗ. 21, 2, p. 205-213

    Research output: Contribution to journal › Article

  12. 2008

  13. A universality theorem for Voevodsky’s algebraic cobordism spectrum.

    Panin, I., Pimenov, K. & Röndigs, O., 2008, In: Homology Homotopy and Applications. 10, 2, p. 211-226

    Research output: Contribution to journal › Article › peer-review

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