|
Errata to ``Totally positive Toeplitz matrices and quantum cohomology of partial flag varieties''
Author(s):
Konstanze
Rietsch
Journal:
J. Amer. Math. Soc.
21
(2008),
611-614.
MSC (2000):
Primary 20G20, 15A48, 14N35, 14N15
Posted:
November 7, 2007
Original article:
J. Amer. Math. Soc.
16 (2003),
363-392.
Retrieve article in:
PDF DVI PostScript
Abstract |
References |
Similar articles |
Additional information
Abstract:
We make a correction to Remark 4.3 and the proof of Theorem 4.2 (Peterson's Theorem) which identifies with the coordinate ring of a certain affine stratum of the Peterson variety . Explicitly, we introduce additional coordinates to obtain a complete coordinate system on and then show that they lie in the defining ideal of the Peterson variety , hence play no role in the presentation of .
References:
-
- [33]
- D. Peterson, Quantum cohomology of
, Lecture Course, M.I.T., Spring Term, 1997. - [35]
- K. Rietsch, Quantum cohomology of Grassmannians and total positivity, Duke Math. J. 113 (2001), no. 3, 521-551. MR 1869115 (2003c:14063)
- [38]
- -, Totally positive Toeplitz matrices and quantum cohomology of partial flag varieties, J. Amer. Math. Soc. 16 (2003), 363-392. MR 1949164 (2004d:14081)
Similar Articles:
Retrieve articles in Journal of the American Mathematical Society
with MSC
(2000):
20G20, 15A48, 14N35, 14N15
Retrieve articles in all Journals with MSC
(2000):
20G20, 15A48, 14N35, 14N15
Additional Information:
Konstanze
Rietsch
Affiliation:
Department of Mathematics, King's College London, Strand, London WC2R 2LS, United Kingdom
Email:
konstanze.rietsch@kcl.ac.uk
DOI:
10.1090/S0894-0347-07-00580-2
PII:
S 0894-0347(07)00580-2
Keywords:
Flag varieties,
quantum cohomology
Received by editor(s):
September 23, 2005
Posted:
November 7, 2007
Additional Notes:
During the writing of this errata article the author was funded by a Royal Society Dorothy Hodgkin Research Fellowship and was visiting the University of Waterloo, Canada.
Copyright of article:
Copyright
2007,
American Mathematical Society
The copyright for this article reverts to public domain after 28 years from publication.
|