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Orbital varieties and unipotent representations of classical semisimple Lie Groups, PhD Thesis, MIT.
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Components of the Springer fiber and domino tableaux,
Journal of Algebra
272, 2004.
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A relation for domino Robinson-Schensted algorithms,
Annals of Combinatorics
13 (4), 2010.
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Orbital varieties and unipotent representations, arXiv:math.RT/0603685
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Cells in the Weyl groups of type B(n),
Journal of Algebraic Combinatorics
27 (2), 2008.
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Cells and constructible representations in type B,
New York Journal of Mathematics
14, 2008.
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Knuth relations for the hyperoctahedral groups,
Journal of Algebraic Combinatorics
29 (4), 2009.
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Module structure of cells in unequal parameter Hecke algebras,
Nagoya Mathematical Journal
198, 2010.
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Sign under the domino Robinson-Schensted maps,
Annals of Combinatorics
18 (3), 2014.
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On the sign representations for the complex reflection groups G(r,p,n),
Beiträge zur Algebra und Geometrie
57, 2016. (with A. Mbirika and W. Silver).
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Kazhdan-Lusztig left cells in type B for intermediate parameters, arXiv:1902.09301 (with E. Howse).
[SOURCE]
DOMINO
,
a Python implementation of domino insertion and related algorithms for
classical Weyl groups. Relies on the package
PyCox
.
For examples of basic usage,
see the Jupyter notebooks:
[1]
[2]
.
Math 2301
Math 3603
<a href="http://www.google.com/calendar/embed?src=bowdoinmath@gmail.com&mode=AGENDA">Bowdoin Math Calendar</a>
[PDF]
How (not?) to grade a true-or-false exam.
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No statistician left behind: how (not?) to measure the achievement gap.
