Schubert Varieties, Equivariant Cohomology and Characteristic Classes
Impanga 15
Editors
Jarosław Buczyński
Polish Academy of Sciences and University of Warsaw, PolandMateusz Michałek
Polish Academy of Sciences, Warsaw, Poland and Max Planck-Institute, Leipzig, GermanyElisa Postinghel
Loughborough University, UK
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pp. v–vi Contentspp. 1–7 IntroductionJarosław BuczyńskiMateusz MichałekElisa Postinghel
pp. 9–23 Friedrich Hirzebruch – a handful of reminiscencesPiotr Pragacz
pp. 25–48 Pieri rule for the factorial Schur -functionsSoojin ChoTakeshi Ikeda
pp. 49–95 Restriction varieties and the rigidity problemIzzet Coskun
pp. 97–125 On Plücker equations characterizing Grassmann conesLetterio GattoParham Salehyan
pp. 127–151 Kempf–Laksov Schubert classes for even infinitesimal cohomology theoriesThomas HudsonTomoo Matsumura
pp. 153–157 On the multicanonical systems of quasi-elliptic surfaces in characteristic 3Toshiyuki Katsura
pp. 159–202 Characteristic classes of mixed Hodge modules and applicationsLaurentiu MaximJörg Schürmann
pp. 203–224 On a certain family of -modulesPiotr Pragacz
pp. 225–235 Equivariant Chern–Schwartz–MacPherson classes in partial flag varieties: interpolation and formulaeRichárd RimányiAlexander Varchenko
pp. 237–259 Thom polynomials in -classification I: counting singular projections of a surfaceToru OhmotoTakahisa Sasajima
pp. 261–314 Schubert polynomials and degeneracy locus formulasHarry Tamvakis
pp. 315–330 Hirzebruch -genera of complex algebraic fiber bundles – the multiplicativity of the signature modulo 4Shoji Yokura
pp. 331–345 Pushing-forward Schur classes using iterated residues at infinityMagdalena Zielenkiewicz