Biography:Terence Gaffney
Terence Gaffney | |
|---|---|
| Born | July 9, 1948 Pennsylvania, United States |
| Alma mater | Boston College, Brandeis University |
| Scientific career | |
| Fields | Mathematics |
| Institutions | Northeastern University |
| Doctoral advisor | Edgar Henry Brown Jr., Harold Levine |
Terence Gaffney (born 9 March 1948) is an American mathematician who has made fundamental contributions to singularity theory – in particular, to the fields of singularities of maps and equisingularity theory.[1]
Professional career
He is a Professor of Mathematics at Northeastern University. He did his undergraduate studies at Boston College. He received his Ph.D. from Brandeis University in 1975 under the direction of Edgar Henry Brown Jr. and Harold Levine. In 1975 he became an AMS Centennial Fellow at MIT and a year later he joined the Brown University faculty as Tamarkind instructor. In 1979 Gaffney became professor at Northeastern University where he has remained ever since. He has served as department chair, graduate director, chair of the undergraduate curriculum committee, and faculty senator.[2]
Selected publications
- Gaffney, T. (1976), "On the order of determination of a finitely determined germ", Inventiones Mathematicae 37 (2): 83–92, doi:10.1007/BF01418963, Bibcode: 1976InMat..37...83G.
- Gaffney, T. (1979), "A note on the order of determination of a finitely determined germ", Inventiones Mathematicae 52 (2): 127–130, doi:10.1007/BF01403059, Bibcode: 1979InMat..52..127G.
- Gaffney, T.; Lazarsfeld, Robert L. (1980), "On the ramification of branched coverings of P^n", Inventiones Mathematicae 59: 53–58, doi:10.1007/BF01390313, Bibcode: 1980InMat..59...53G.
- Gaffney, T.; du Plessis, A.A. (1982), "More on the determinacy of smooth map-germs", Inventiones Mathematicae 66: 137–163, doi:10.1007/BF01404761, Bibcode: 1982InMat..66..137G.
- Gaffney, T.; Damon, J.N. (1983), "Topological triviality of deformations of functions and Newton filtrations", Inventiones Mathematicae 72 (3): 335–358, doi:10.1007/BF01398391, Bibcode: 1983InMat..72..335D.
- Gaffney, T.; Hauser, H. (1985), "Characterizing singularities of varieties of mappings", Inventiones Mathematicae 81 (3): 427–447, doi:10.1007/BF01388580, Bibcode: 1985InMat..81..427G.
- Gaffney, T. (1988), "Multiple points, chaining and Hilbert schemes", Amer. J. Math. 110 (4): 595–628, doi:10.2307/2374643.
- Gaffney, T. (1992), "Integral closure of modules and Whitney equisingularity", Inventiones Mathematicae 107: 301–322, doi:10.1007/BF01231892, Bibcode: 1992InMat.107..301G.
- Gaffney, T. (1993), "Polar multiplicities and equisingularity of map germs", Topology 32: 185–223, doi:10.1007/BF01231892, Bibcode: 1992InMat.107..301G.
- Gaffney, T. (1993), "Punctual Hilbert schemes and resolutions of multiple point singularities", Math. Ann. 295: 269–289, doi:10.1007/BF01444888.
- Gaffney, T. (1996), "Multiplicities and equsingularity of ICIS germs", Inventiones Mathematicae 123 (2): 209–220, doi:10.1007/s002220050022.
- Gaffney, T.; Kleiman, Steven L. (1999), "Specialization of integral dependence for modules", Inventiones Mathematicae 137 (3): 541–574, doi:10.1007/s002220050335, Bibcode: 1999InMat.137..541G.
- Gaffney, T. (2009), "The Multiplicity Polar Theorem and isolated singularities", J. Algebraic Geom. 18 (3): 547–574, doi:10.1090/S1056-3911-08-00516-X.
See also
- Mather-Gaffney criterion
References
- ↑ Wall, C.T.C. (2008), Gaffney's work on equisingularity, http://www.liv.ac.uk/~ctcw/Equisingf.pdf.
- ↑ Terence Gaffney, Department of mathematics, Northeastern University, http://www.math.neu.edu/people/profile/terence-gaffney.
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