Terence Gaffney | Academic Influence

Terence Gaffney's AcademicInfluence.com Rankings

Terence Gaffney

Mathematics

#2846

World Rank

#4309

Historical Rank

#1100

USA Rank

Measure Theory

#4615

World Rank

#5402

Historical Rank

#1280

USA Rank

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Mathematics

Terence Gaffney's Degrees

PhD Mathematics Stanford University
Masters Mathematics Stanford University
Bachelors Mathematics University of California, Berkeley

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Why Is Terence Gaffney Influential?

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According to Wikipedia, Terence Gaffney is an American mathematician who has made fundamental contributions to singularity theory – in particular, to the fields of singularities of maps and equisingularity theory. 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.

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Terence Gaffney's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

Cusps of Gauss mappings (1982) (115)
Polar multiplicities and equisingularity of map germs (1993) (102)
Integral closure of modules and Whitney equisingularity (1992) (101)
Simple Singularities of Mappings C, 0 → C2, 0 (1982) (78)
Segre Numbers and Hypersurface Singularities (1996) (73)
Multiplicities and equisingularity of ICIS germs (1996) (68)
Cusps and Double Folds of Germs of Analytic Maps C2 → C2 (1991) (42)
Topological triviality of deformations of functions and Newton filtrations (1983) (40)
Weighted homogeneous maps from the plane to the plane (1991) (34)
Characterizing singularities of varieties and of mappings (1985) (30)
On the ramification of branched coverings of ℙn (1980) (27)
A note on the order of determination of a finitely determined germ (1979) (26)
More on the determinacy of smooth map-germs (1982) (24)
Pairs of modules and determinantal isolated singularities (2014) (22)
Singularity Theory: Trends in Equisingularity Theory (1999) (22)
Fibers of Polynomial Mappings at Infinity and a Generalized Malgrange Condition (1999) (21)
Counting tritangent planes of space curves (1985) (20)
The local Euler obstruction and topology of the stabilization of associated determinantal varieties (2016) (19)
Generalized Buchsbaum-Rim Multiplicities and a Theorem of Rees (2003) (17)
The multiplicity of pairs of modules and hypersurface singularities (2005) (17)
The Multiplicity Polar Theorem and isolated singularities (2005) (15)
On the order of determination of a finitely determined germ (1976) (14)
The theory of integral closure of ideals and modules: Applications and new developments (2001) (11)
On Left Equivalence of Map Germs (1984) (10)
The Multiplicity-Polar Theorem (2007) (9)
The Multiplicity Polar Theorem, collections of 1-forms and Chern numbers (2011) (8)
Real and Complex Singularities: Bi-Lipschitz equivalence, integral closure and invariants (2010) (8)
Weak subintegral closure of ideals (2007) (8)
The Lê numbers of the square of a function and their applications (2005) (7)
Equisingularity of sections, (^{}) condition, and the integral closure of modules (2005) (7)
MULTIPLE POINTS, CHAINING AND HILBERT SCHEMES (1988) (6)
The genericity of the infinitesimal Lipschitz condition for hypersurfaces (2013) (6)
[Lscr ]0-equivalence of maps (2000) (5)
Multiplicities and equisingularity of ICIS germs (1996) (5)
Invariants of D(q,p) singularities (2005) (5)
A Numerical Characterization of Equisingularity for Map Germs from N-Space, (N≥3), to the Plane (2004) (5)
Equivalence of generic mappings and $C^\infty $ normalization (1983) (5)
Blow-analytic equivalence versus contact bi-Lipschitz equivalence (2016) (4)
And the Integral Closure of Modules (2005) (3)
The A_f condition and relative conormal spaces for functions with non-vanishing derivative. (2018) (3)
The local Euler obstruction and topology of the stabilization of associated determinantal varieties (2018) (3)
Real and Complex Singularities: Real integral closure and Milnor fibrations (2010) (3)
Punctual Hilbert schemes and resolutions of multiple point singularities (1993) (3)
Equisingularity and the Theory of Integral Closure (2015) (3)
The Af condition and relative conormal spaces for functions with nonvanishing derivative (2018) (2)
Nilpotents, Integral Closure and Equisingularity conditions (2005) (2)
Infinitesimal Lipschitz conditions on family of analytic varieties (2019) (1)
Equisingularity and EIDS (2016) (1)
A lemma for relative conormals spaces (2018) (1)
The Lipschitz Saturation of a Module (2020) (0)
Equivalence of generic mappings and C ∞ normalization (2019) (0)
Real and Complex Singularities: Solutions to PDEs and stratification conditions (2010) (0)
L 0 -equivalenceofmaps (2000) (0)
2 2 A ug 2 00 7 WEAK SUBINTEGRAL CLOSURE OF IDEALS (0)
1 A ug 2 00 5 Invariants of D ( q , p ) singularities (2008) (0)
Infinitesimal bi-Lipschitz Equivalence of Functions (2016) (0)
Topological Data Analysis for Genomics and Evolution: Topology in Biology. By Raúl Rabadán and Andrew J. Blumberg. Cambridge and New York: Cambridge University Press. $49.99. xvii + 501 p.; ill.; index. ISBN: 978-1-107-15954-9. 2020. (2022) (0)
Blow-Analytic Equivalence versus $\mathcal{K}$-bi-Lipschitz Equivalence (2016) (0)
Real and complex singularities : proceedings of the Seventh International Workshop on Real and Complex Singluarlities, July 29-August 2, 2002, ICMC-USP, São Carlos, Brazil (2004) (0)
Symmetric Determinantal Singularities I: The Multiplicity of the Polar Curve (2020) (0)
Symmetric Determinantal Singularities II: Equisingularity and SEIDS (2021) (0)

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