Square Integrable Harmonic Forms and Representation Theory
, Leticia Barchini and Roger Zierau, Duke Math. Journal, Vol 92, No. 3 (1998), pp. 645-664.
Representations in Dolbeault Cohomology, Roger Zierau, Representation
Theory of Lie Groups,
Park City Math Institute, vol. 8, AMS, Providence RI, 2000.
Linear Cycle Spaces in Flag Domains , Joseph A. Wolf and Roger Zierau,
Math. Annalen, Vol 316 (2000), pp. 529-545.
DVI File
Holomorphic Double Fibration Transforms , Joseph A. Wolf and Roger Zierau.
In The Mathematical Legacy of Harish-Chandra. PSPM Vol. 68, Ed.
Robert S. Doran and V.S. Varadarajan, AMS 2000.
DVI File
Domains of Holomorphy and Representations of SL(n,R), Leticia
Barchini, Christina Leslie and Roger Zierau. Manuscripta
Mathematica Vol. 106, no. 4 (2001), pp. 411-427.
Harmonic spinors on semisimple symmetric spaces,
Salah Mehdi and Roger Zierau.
Journal of Functional Analysis Vol. 198 (2003),
no. 2, pp. 536-557
Positivity of zeta distributions and small unitary representations,
L. Barchini, M. Sepanski and R. Zierau. In The ubiquitous heat kernel,
1--46, Contemp. Math., 398, Amer. Math. Soc., Providence, RI, 2006.
Principal Series Representations and Harmonic Spinors,
S. Mehdi and R. Zierau. Adv. Math. 199 (2006), no. 1, 1--28.
Certain components of the Springer fiber and associated cycles
for discrete series representations of SU(p,q)
,
L. Barchini and R. Zierau, with an appendix by Peter E. Trapa. (Formerly titled Remarks on the characteristic
cycles of discrete series representations for SU(p,q).)
Conformally invariant systems of differential equations and
prehomogeneous vector spaces of heisenberg parabolic type,
L. Barchini, A. C. Kable and R. Zierau, to appear in Publ. PRIMS,
Kyoto Univ.
Conformally invariant systems of differential operators,
L. Barchini, A. C. Kable and R. Zierau
Certain components of Springer fibers: algorithms, examples and applications,
L. Barchini and R. Zierau
Course presentated as part of the ICE-EM Graduate school in Brisbane,
Australia
Differential opperators on homogeneous spaces,
L. Barchini and R. Zierau
Notes: