List of publications (Hirosi Toda).- Talk on toda's work.- A conjecture of may on E2-term of the may spectral sequence for the cohomology of the steenrod algebra.- Continuous functions of several variable.- Cohomology of finite groups and brown-peterson cohomology II.- Some stably indecomposable loop spaces.- R-local homotopy theory.- Homotopy theory and closed geodesics.- A proof of the theorem characterizing the generalized J-homomorphism.- Some problems in non-abelian homotopical and homological algebra.- KO-codegree and real line bundles.- The power of mod P borel homology.- A note concerning the v 1-periodic homotopy of odd spheres.- The quasi KO-homology types of the real projective spaces.- On characterizing summands in the classifying space of a group, II.- On the complex cobordism ring as a Fock representation.- On the generalized homology of the connective fibering of BU.- On Jones's Kahn-Priddy theorem.- v 1-periodic homotopy of Sp(2), Sp(3), and S 2n .
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Zielgruppe
Für höhere Schule und Studium
Für Beruf und Forschung
Research
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Maße
Höhe: 235 mm
Breite: 155 mm
Dicke: 15 mm
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ISBN-13
978-3-540-52246-1 (9783540522461)
DOI
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List of publications (Hirosi Toda).- Talk on toda's work.- A conjecture of may on E2-term of the may spectral sequence for the cohomology of the steenrod algebra.- Continuous functions of several variable.- Cohomology of finite groups and brown-peterson cohomology II.- Some stably indecomposable loop spaces.- R-local homotopy theory.- Homotopy theory and closed geodesics.- A proof of the theorem characterizing the generalized J-homomorphism.- Some problems in non-abelian homotopical and homological algebra.- KO-codegree and real line bundles.- The power of mod P borel homology.- A note concerning the v 1-periodic homotopy of odd spheres.- The quasi KO-homology types of the real projective spaces.- On characterizing summands in the classifying space of a group, II.- On the complex cobordism ring as a Fock representation.- On the generalized homology of the connective fibering of BU.- On Jones's Kahn-Priddy theorem.- v 1-periodic homotopy of Sp(2), Sp(3), and S 2n .