$University of Illinois at Urbana-Champaign$

Jang-Mei Wu

Professor
Department of Mathematics
University of Illinois at Urbana-Champaign
1409 W. Green Street (MC-382)
Urbana, Illinois 61801-2975

Office: 236 Illini Hall
Phone: (217) 244-7297
Fax: (217) 333-9576
e-mail: wu@math.uiuc.edu

Area of interest and specialization:

Geometric and Complex Analysis, Potential Theory and Related Problems in Probability and Partial Differential Equations

MathSciNet listings for J.-M. Wu

Recent Publications

(with J. Heinonen) Quasisymmetric nonparametrization and spaces associated with the Whitehead continuum (pdf)
(with L.V. Kovalev and D. Maldonado), Doubling Measures, Monotonicity, and Quasiconformality (pdf)
Doob's Contribution to Function Theory (pdf)
(with J.G. Llorente and J. Manfredi), p-Harmonic measure is not subadditive. (pdf)
(with R. Kaufman and J.T. Tyson), Smooth quasiregular maps with branching in Rⁿ. Publ. Math. IHES (pdf)
(with J.T. Tyson), Characterizations of snowflake metric spaces. Ann. Acad. Sci. Fennicae Math. (pdf)
(with J. Tyson), Quasiconformal dimensions of self-similar sets. Revista Mat. Iberoamericana, to appear. (pdf)
(with R. Kaufman and J.G. Llorente), Nonlinear harmonic measures on trees. Ann. Acad. Sci. Fennicae Math. 28 (2003) 279-302. (pdf)
Symmetric stable processes stay in thick sets. Ann. Probability 32 (2004) 315-336. (pdf)
(with D. Drasin), The sharpness of a criterion of MacLane for the Class A. J. London Math. Soc. (2) 67 (2003) 433-447. (pdf)
Harmonic measures for symmetric stable processes. Studia Math. 149 (2002) 281-293.(pdf)
(with R. Kaufman), Fatou theorem of p-harmonic functions on trees. Ann. Probab 28 (2000) 1138-1148. (pdf)
(with R.M. Song), Boundary Harnack principle for symmetric stable processes. J. Funct. Anal. 168 (1999) 403--427. (pdf)
(with R.B. Sowers), Thermal capacity estimates on the Allen-Cahn equation. Trans. Amer. Math. Soc. 351 (1999) 2553--2567.
Growth and asymptotic sets of subharmonic functions. II. Publ. Mat. 42 (1998) 449--460.
Removability of sets for quasiconformal mappings and Sobolev spaces. Complex Variables Theory Appl. 37 (1998) 491--506.
Growth and asymptotic sets of subharmonic functions. J. London Math. Soc. (2) 58 (1998) 656--668.
Hausdorff dimension and doubling measures on metric spaces. Proc. Amer. Math. Soc. 126 (1998) 1453--1459.
Doubling measures with different bases. Colloq. Math. 76 (1998) 49--55.
(with R. Kaufman), On removable sets for quasiconformal mappings. Ark. Mat. 34 (1996) 141--158.
Harmonic measures for elliptic equations of nondivergence form. Potential Anal. 5 (1996) 45--59.

Last modified November 11, 2009