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Singular Loci of Schubert Varieties (Paperback, Softcover reprint of the original 1st ed. 2000)
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Singular Loci of Schubert Varieties (Paperback, Softcover reprint of the original 1st ed. 2000)
Series: Progress in Mathematics, 182
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"Singular Loci of Schubert Varieties" is a unique work at the
crossroads of representation theory, algebraic geometry, and
combinatorics. Over the past 20 years, many research articles have
been written on the subject in notable journals. In this work,
Billey and Lakshmibai have recreated and restructured the various
theories and approaches of those articles and present a clearer
understanding of this important subdiscipline of Schubert varieties
- namely singular loci. The main focus, therefore, is on the
computations for the singular loci of Schubert varieties and
corresponding tangent spaces. The methods used include standard
monomial theory, the nil Hecke ring, and Kazhdan-Lusztig theory.
New results are presented with sufficient examples to emphasize key
points. A comprehensive bibliography, index, and tables - the
latter not to be found elsewhere in the mathematics literature -
round out this concise work. After a good introduction giving
background material, the topics are presented in a systematic
fashion to engage a wide readership of researchers and graduate
students.
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