Harold P. Boas

Q: What Schools Are Affiliated With Harold P. Boas

Harold P. Boas is affiliated with the following schools: University of California, Berkeley, Massachusetts Institute of Technology, Texas A&M University, University of North Carolina at Chapel Hill, Columbia University, Harvard University

Harold P. Boas's AcademicInfluence.com Rankings

Harold P. Boas

Mathematics

#3155

World Rank

#4718

Historical Rank

#1186

USA Rank

Measure Theory

#4274

World Rank

#5034

Historical Rank

#1193

USA Rank

mathematics Degrees

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Mathematics

Harold P. Boas's Degrees

PhD Mathematics University of California, Berkeley

Why Is Harold P. Boas Influential?

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According to Wikipedia, Harold P. Boas is an American mathematician. Life Boas was born in Evanston, Illinois, United States. He is the son of two noted mathematicians, Ralph P. Boas, Jr and Mary L. Boas. Education He received his A.B. and S.M. degrees in applied mathematics from Harvard University in 1976 and his Ph.D. in mathematics from the Massachusetts Institute of Technology in 1980 under the direction of Norberto Kerzman.

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Harold P. Boas'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

Bohr’s power series theorem in several variables (1996) (222)
Majorant Series (2000) (109)
Sobolev estimates for the $$\bar \partial $$ -Neumann operator on domains inCn admitting a defining function that is plurisubharmonic on the boundary-Neumann operator on domains inCn admitting a defining function that is plurisubharmonic on the boundary (1991) (106)
Global Regularity of the ∂-Neumann Problem : A Survey of the L 2-Sobolev Theory (1996) (96)
The Bergman kernel function: Explicit formulas and zeroes (1997) (84)
Equivalence of regularity for the Bergman projection and the $$\bar \partial$$ -neumann operator (1990) (71)
Sobolev estimates for the Lewy operator on weakly pseudo-convex boundaries (1986) (68)
On equality of line type and variety type of real hypersurfaces in Cn (1992) (66)
The football player and the infinite series (1997) (63)
Julius and Julia: Mastering the Art of the Schwarz Lemma (2010) (61)
Regularity of the Bergman projection in weakly pseudoconvex domains (1981) (59)
Boundary limits of the Bergman kernel and metric. (1995) (54)
The Lu Qi-Keng Conjecture Fails Generically (1994) (49)
The Szegő projection: Sobolev estimates in regular domains (1987) (44)
LU QI-KENG'S PROBLEM (2000) (40)
Integral inequalities of Hardy and Poincaré type (1988) (40)
Counterexample to the Lu Qi-Keng conjecture (1986) (38)
Complete Hartogs domains in C2 have regular Bergman and Szegő projections (1989) (33)
Sobolev estimates for the complex green operator on a class of weakly pseudoconvex boundaries (1991) (32)
MASTERING THE ART OF THE SCHWARZ LEMMA (2010) (27)
Exact regularity of the Bergman and Szegö projections on domains with partially transverse symmetries (1988) (26)
Holomorphic reproducing kernels in Reinhardt domains. (1984) (25)
De Rham cohomology of manifolds containing the points of infinite type, and Sobolev estimates for the $$\bar \partial - Neumann$$ problem (1993) (24)
Regularity of the Bergman projection and duality of holomorphic function spaces (1984) (22)
Theory of Functions of a Complex Variable II (2006) (18)
Reflections on the Arbelos (2006) (17)
The Bergman projection of Hartogs domains in C2 (1992) (14)
Short proofs of three theorems on harmonic functions (1988) (13)
The Bergman projection on Hartogs domains in (1992) (13)
Sobolev space projections in strictly pseudoconvex domains (1985) (12)
Global Regularity of the d-bar-Neumann Problem: a Survey of the L2-Sobolev Theory (1999) (12)
Small sets of infinite type are benign for the \overline∂-Neumann problem (1988) (11)
A geometric characterization of the ball and the Bochner-Martinelli kernel (1980) (10)
Spheres and cylinders: a local geometric characterization (1984) (9)
Teaching Mathematics in the United States Al Cuoco (2003) (7)
Shorter Notes: Counterexample to the Lu Qi-Keng Conjecture (1986) (6)
Lecture notes on several complex variables (2011) (4)
A Simplification in Certain Contour Integrals (1977) (3)
Cauchy’s Residue Sore Thumb (2017) (3)
Vita: Friedrich Wilhelm Wiener (1999) (3)
SMALL SETS OF JNFINITE TYPE ARE BENIGN FOR THE d-NEUMANN PROBLEM (2010) (1)
SMALL SETS OF JNFINITE TYPE ARE BENIGN FOR THE d-NEUMANN PROBLEM (2010) (1)
Reviews (2014) (1)
Why I Became a Mathematician: A Personal Account (2015) (1)
Mocposite Functions (2016) (1)
Irrational Thoughts (2020) (0)
A Primer of Real Functions: Functions (1996) (0)
Math 685 Notes Topics in Several Complex Variables (2010) (0)
A Primer of Real Functions: Sets (1996) (0)
Survey of Mathematical Problems (2006) (0)
Preface to the Fourth Edition (2011) (0)
Linear Programming Discovery (1979) (0)
SOBOLEV SPACE PROJECTIONS IN STRICTLY PSEUDOCONVEX DOMAINS1 (2010) (0)
SOBOLEV SPACE PROJECTIONS IN STRICTLY PSEUDOCONVEX DOMAINS1 (2010) (0)
CONSTRUCTING NUMBERS THROUGH MOMENTS IN TIME : KANT ’ (2003) (0)
Soviet science. (1984) (0)
Global regularity of the dbar-Neumann problem: a survey of the L^2-Sobolev theory (1996) (0)
Graphica 1. The Imaginary Made Real: The Images of Michael Trott. Graphica 2. The Pattern of Beauty: The Art of Igor Bakshee (2000) (0)
The Oldest Trig in the Book (2019) (0)
Review: Invitation to Classical Analysis, American Mathematical Society, Providence, RI, 2012, xiii + 392 pp., ISBN 978-0-8218-6932-1, $74.00. by Peter Duren (2014) (0)

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