Harold P. Boas - Concepedia

Author

Harold P. Boas

Texas A&M University ORCID

Also Known As

Boas, Harold, Boas, Harold P., H. P. Boas, Harold Boas, Harold P. Boas

Publications

1.6K

Citations

H-Index

Concepts

All Affiliations

Texas A&M University Columbia University Princeton University Mitchell Institute

About

Harold P. Boas is an author at Texas A&M University specializing in functional analysis, geometry, and engineering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	3	3	119
2	Classics	2	2	85
3	Arts	1	1	12
4	Language Studies	1	1	12
5	Comparative Literature	1	1	50

Harold P. Boas

Publications

1.3K

Citations

H-Index

Page 1

	Year	Citations
Bohr’s power series theorem in several variables Harold P. Boas, Dmitry Khavinson Proceedings of the American Mathematical Society Spectral TheoryClassical One-variable TheoremSeveral VariablesUnit PolydiscAnalytic Number Theory	1997	273
Sobolev estimates for the $$\bar \partial $$ -Neumann operator on domains inC n admitting a defining function that is plurisubharmonic on the boundary-Neumann operator on domains inC n admitting a defining function that is plurisubharmonic on the boundary Harold P. Boas, Emil J. Sträube Mathematische Zeitschrift \Bar \Partial-Neumann OperatorBoundary-neumann OperatorFunctional Analysis	1991	125
Equivalence of regularity for the Bergman projection and the $$\bar \partial$$ -neumann operator Harold P. Boas, Emil J. Sträube manuscripta mathematica \Bar \PartialBergman Projection-Neumann OperatorFunctional Analysis	1990	80
The Bergman kernel function: Explicit formulas and zeroes Harold P. Boas, Siqi Fu, Emil J. Sträube Proceedings of the American Mathematical Society Integral GeometryBergman Kernel FunctionsEngineeringBergman Kernel FunctionResolvent Kernel	1999	77
Julius and Julia: Mastering the Art of the Schwarz Lemma Harold P. Boas American Mathematical Monthly Riemann-hilbert ProblemGeometrySchwarz LemmaComplex PlaneFunction Theory	2010	73
Regularity of the Bergman projection in weakly pseudoconvex domains Steven R. Bell, Harold P. Boas Mathematische Annalen Global AnalysisBergman ProjectionQuasiconformal MappingFunctional Analysis	1981	62
Majorant Series Harold P. Boas arXiv (Cornell University) Analytic Number TheoryBounded Holomorphic FunctionSeries ExpansionSeveral Complex VariablesComplex Function Theory	2000	60
On equality of line type and variety type of real hypersurfaces in Cn Harold P. Boas, Emil J. Sträube Journal of Geometric Analysis Integral GeometryGeometryEnumerative GeometryVariety TypeReal Algebraic Geometry	1992	58
The Lu Qi-Keng conjecture fails generically Harold P. Boas Proceedings of the American Mathematical Society Bounded DomainsRiemann-hilbert ProblemTheoretical High-energy PhysicAnnotation Encoding=Nowhere Dense Subset	1996	54
Boundary limits of the Bergman kernel and metric. Harold P. Boas, Emil J. Sträube, Ji Ye Yu The Michigan Mathematical Journal Boundary LimitsComplex GeometryFunctional Analysis	1995	52

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