Home Page of McKenzie Y. Wang
Research
Former
Graduate Students
McKenzie Y.-K. Wang
Professor of Mathematics
wang@mcmaster.ca
Department of Mathematics and Statistics
1280 Main St. W.
Office: (905) 525-9140 extension 23405
Fax: (905) 522-0935
Math
2S3 Linear Algebra III (Winter 2012)
Math
4X3 Complex Analysis II (Winter 2012)
Math
764 Topics in Differential Geometry and
Global Analysis (Fall 2011)
A. B. (Princeton, 1976), Ph. D. (Stanford, 1980)
Areas of Interest: Differential Geometry/Geometric Analysis,
Geometrical Methods in Mathematical Physics, Lie group actions on manifolds
Preprints and
Unpublished documents:
·
Notes for Classification
of Superpotentials (supplement to the paper A. Dancer & M.
Wang: “Classification of Superpotentials”, Commun. Math. Phys., 284
(2008), 583-647)
·
A. Dancer, S. Hall & M. Wang: Cohomogeneity One Shrinking Ricci Solitons:
An Analytic and Numerical Study, arXiv:math.DG/1105.6195.
·
M. Wang: Einstein Metrics from Symmetry and Bundle Constructions: A Sequel
Recent Publications:
·
A. Dancer & M. Wang: Classification of Superpotentials, Commun.
Math. Phys., 284 (2008), 583-647.
·
A. Dancer & M. Wang: Some New Examples of Non-Kӓhler Ricci Solitons, Math. Res. Lett., 16 (2009), 349-363.
·
A. Dancer & M. Wang: Non-Kähler
Expanding Ricci Solitons, Intl. Math. Res.
Notices, 2009 (2009), 1107-1133.
·
A. Dancer & M. Wang: On Ricci Solitons
of Cohomogeneity One, Ann. Glob. Anal. Geom., 39, (2011), 259-292.
·
A. Dancer & M. Wang: Classifying Superpotentials:Three Summands Case, J. Geom. Phys., 61, (2011), 675-692.
·
A. Dancer & M. Wang: Cohomogeneity One Ricci Solitons, XIX International Fall Workshop on Geometry
and Physics,
AIP Conference Proceedings Vol. 1360, Porto (Portugal) 6-9 Sept. 2010,
(2011), 93-98.
Jun
Wang (Ph. D., McMaster University, 1996) “Einstein Metrics on Bundles”
David
Williams (M. Sc.,
Ami
Mamalo (M. Sc.,
Dezhong Chen (Ph. D.,
Jason
Haradyn (M. Sc.,
Zouhang Guo (M. Sc.,
current)
·
Clara
Blakelock (2005)
“Painleve Analysis”
·
Laura
Walton (2010) “Iterating the Ricci
Tensor of Homogeneous Metrics”
http://www.math.mcmaster.ca (Department of
Mathematics and Statistics Home Page)
http://www.mcmaster.ca
(McMaster University Home Page)
http://www.math.uwaterloo.ca/~gap (Geometry and Physics Conference Webpage)
Last
revised: September 12, 2011