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David Minda
Charles Phelps Taft Professor, Graduate Program Director
806 B Old Chemistry Building
513-556-4079
carl.minda@uc.edu
Research Support
Groetsch, National Science Foundation Education Grant, Institute for Advanced Study, University of Cincinnati for Math and Science Partnership with Cincinnati Public Schools. 600,000. Funded 2003 to 2006.
Groetsch, OBR Eisenhower grant , Funded 1998 to 1999.
Groetsch, National Science Foundation Education Grant, University of Cincinnati (Park City Mathematics Institute). Funded 1997 to 2003.
National Science Foundation Research Grant, University of Cincinnati. Funded 1986 to 1996.
National Science Foundation Research Grant, University of Cincinnati. Funded 1982 to 1983.
National Science Foundation Research Grant, University of Cincinnati. Funded 1978 to 1979.
National Science Foundation Research Grant, University of Cincinnati. Funded 1973 to 1975.
National Science Foundation Research Grant, University of Minnesota. Funded 1971
Graduate Fellow, NSF. Funded 1967 to 1969.
Cooperative Graduate Fellow, NSF. Funded 1965 to 1967.
Travel Grant to attend ICM-90 in Kyoto, Japan, AMS-NSF.
Travel Grant to attend ICM-94 in Zurich, Switzerland, AMS-NSF .
Travel Grant to attend ICM-98 in Berlin, Germany, AMS-NSF .
Peer Reviewed Publications
On the pointwise limit of analytic functions (with A.F. Beardon), Amer. Math. Monthly, 110(2003), 289-297.
Random iteration of analytic functions (with A.F. Beardon, T.K. Carne and T.W. Ng), Ergod. Th. & Dynam. Sys., 24(2004), 659-675.
A multi-point Schwarz-Pick lemma (with A.F. Beardon), J. Analyse Math., 92(2004), 81-104.
Two-point distortion theorems for hyperbolically convex functions (with W. Ma and D. Mejia), Rev. Roumaine Math. Pures Appl., 49(2004), 461-479.
Hyperbolically 1-convex functions (with W. Ma and D. Mejia), Ann. Polon. Math., 84(2004), 185-202.
Estimates for conformal metric ratios (with D. Herron and W. Ma), Comput. Methods Funct. Theory, 5(2005), 323-345.
Euclidean properties of hyperbolic coordinates (with W. Ma), Comput. Methods Funct. Theory, 6(2006), 223-242.
Dieudonne points of holomorphic self{maps of regions (with A.F. Beardon), Comput. Methods Funct. Theory, 8(2008), 409-432.
Mobius invariant metrics which are bilipschitz equivalent to the hyperbolic metric (with D. Herron and W. Ma), Conform. Geom. Dyn. 12(2008), 67-96.
Conformal automorphisms of finitely connected plane regions (with A.F. Beardon), Transcendental Dynamics and Complex Analysis, ed. by P. J. Rippon and G. M. Stallard, London Math. Soc. Lecture Note Series, no. 368, 2008, pp. 37-73.
Invited Presentations
(09/08/2005). M¨obius automorphisms of circular regions. San Diego State University, San Diego, CA.
(03/02/2005). Conformal automorphisms of finitely connected plane regions. York University, York, England.
(02/16/2005). Variations on Dieudonn´e’s Lemma. University of Cambridge, England.
(12/17/2003). Solving Euclidean problems with inversive geometry. San Diego State University, San Diego, CA.
(10/17/2003). Some geometric gems via M¨obius transformations. Fall Meeting of the Ohio Section of the MAA, Ohio Northern University, Ada, OH.
(05-2003). A M¨obius invariant metric, Conformal Geometry of Surfaces: Theory, Computation and Application. Townsend, Tennessee.
(10-2001). Designing, Implementing and Sustaining a Master’s in Teaching Program. AMS-MER Workshop on Professional Master’s Degrees in Teaching Mathematics: Exploring Options in Teacher Education, University of Cincinnati.
(02/25/2000). Hyperbolic coordinates in convex regions. Imperial College of Science and Technology, London, England.
(02-2000). Polarization and the hyperbolic metric. University of Cambridge, England.
