Washek Pfeffer

Q: What Schools Are Affiliated With Washek Pfeffer

Washek Pfeffer is affiliated with the following schools: University of Maryland, College Park, University of California, Berkeley, Princeton University, University of California, Davis, Stanford University, University of Ghana

Washek Pfeffer's AcademicInfluence.com Rankings

Washek Pfeffer

Mathematics

#5021

World Rank

#7092

Historical Rank

#1677

USA Rank

Differential Geometry

#130

World Rank

#152

Historical Rank

#30

USA Rank

Geometry

#246

World Rank

#340

Historical Rank

#41

USA Rank

Group Theory

#370

World Rank

#426

Historical Rank

#73

USA Rank

mathematics Degrees

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Mathematics

Washek Pfeffer's Degrees

PhD Mathematics Princeton University
Masters Mathematics Stanford University

Why Is Washek Pfeffer Influential?

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According to Wikipedia, Washek F. Pfeffer was a Czech-born US mathematician and Emeritus Professor at the University of California, Davis. Pfeffer was one of the world's pre-eminent authorities on real integration and has authored several books on the topic of integration, and numerous papers on these topics and others related to many areas of real analysis and measure theory. Pfeffer gave his name to the Pfeffer integral, which extends a Riemann-type construction for the integral of a measurable function both to higher-dimensional domains and, in the case of one dimension, to a superset of the Lebesgue integrable functions.

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Washek Pfeffer'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

Some properties of the Sorgenfrey line and related spaces. (1979) (134)
The Riemann Approach to Integration: Local Geometric Theory (1993) (80)
The Divergence Theorem and Sets of Finite Perimeter (2012) (39)
Integrals and measures (1977) (38)
The multidimensional fundamental theorem of calculus (1987) (38)
Distributions for which div v = F has a continuous solution (2008) (34)
The divergence theorem (1986) (31)
The Gauss-Green theorem (1991) (25)
Derivation and Integration (2001) (24)
Variations of additive functions (1997) (24)
Charges in middle dimensions (2009) (23)
A Full Descriptive Definition of the Gage Integral (1995) (20)
An Integral Defined By Approximating Bv Partitions of Unity (1991) (19)
A Riemann integral in a locally compact Hausdorff space (1986) (18)
The Gauss¿Green theorem and removable sets for PDEs in divergence form (2004) (18)
The multidimensional Luzin theorem (2008) (18)
On variations of functions of one real variable (1997) (15)
The Gauss–Green Theorem in the Context of Lebesgue Integration (2005) (14)
When Inner Regularity of Borel Measures Implies Regularity (1978) (13)
Integration by parts for the generalized Riemann-Stieltjes integral (1983) (13)
On Absolute Continuity (1998) (13)
Are Diffused, Regular, Radon Measures σ‐Finite? (1979) (12)
More on Involutions of a Circle (1974) (12)
A note on the generalized Riemann integral (1988) (11)
Lorentz Transformations of a Hilbert Space (1981) (10)
An invariant Riemann type integral defined by figures (1994) (9)
The generalized Riemann-Stieltjes integral (1995) (9)
Homology of Normal Chains and Cohomology of Charges (2017) (9)
Charges, BV Functions, and Multipliers for Generalized Riemann Integrals (1999) (9)
Lectures on geometric integration and the divergence theorem (1991) (8)
Comparing variations of charges (1996) (8)
On the Lower Derivate of a Set Function (1968) (7)
Some undecidability results concerning Radon measures (1980) (7)
On the measurability of Perron integrable functions (1970) (6)
Divergence theorem for vector fields with singularities (1990) (6)
A note on the lower derivate of a set function and semihereditary systems of sets (1967) (6)
A Riemann type integration and the fundamental theorem of calculus (1987) (6)
RELATION BETWEEN THE REGULARITY AND σ-FINITENESS OF RADON MEASURES (1980) (5)
Conditions that imply a space is Radon (1984) (5)
A concept of absolute continuity and a Riemann type integral (1992) (5)
Comparing chains in a Banach space (2020) (5)
On the continuity of the Volterra variational derivative (1987) (5)
A Riemann type definition of a variational integral (1992) (4)
Multipliers for the Generalized Riemann Integral (1994) (4)
On some subspaces of the Helly space (1976) (4)
Chains and forms in compact metric spaces (2019) (4)
A note on cluster points of a semihereditary stable system of sets. (1969) (4)
A topological concept of smallness. (1987) (3)
HENSTOCK-KURZWEIL INTEGRAL ON BV SETS (2016) (3)
An Integral in Topological Spaces II. (1970) (3)
Henstock-Kurzweil integral on ${\rm BV}$ sets (2016) (3)
An integral in topological spaces (1969) (3)
On Topological Smallness (2000) (3)
On Additive Continuous Functions of Figures (1998) (3)
The generalized Riemann integral in higher dimensions (1983) (2)
The divergence theorem for unbounded vector fields (2007) (2)
A Volterra type derivative of the Lebesgue integral (1993) (2)
RALPH HENSTOCK'S INFLUENCE ON THE INTEGRATION THEORY (2008) (2)
The Stokes Theorem for the Generalized Riemann Integral (2000) (2)
Singular Integrals are Perron Integrals of a Certain Type (1970) (2)
Special relativity without physics (2001) (2)
PARACOMPACTNESS AND SUBPARACOMPACTNESS IN PERFECTLY NORMAL LOCALLY COMPACT SPACES (2016) (2)
Decomposability of Radon measures (1984) (2)
Luzin's theorem for charges (2003) (2)
Measures Defined by Gages (1992) (2)
The Dirichlet Problem With Denjoy-Perron Integrable Boundary Condition (1985) (2)
SOME REMARKS ON GENERALIZED BOREL MEASURES IN TOPOLOGICAL SPACES (1977) (1)
HÖLDER CONDITIONS IN THE DIVERGENCE THEOREM (2009) (1)
On indefinite BV-integrals (2000) (1)
A Computer-Graded Examination Technique with a Human Face (1979) (1)
New Integrals: Proceedings of the Henstock Conference Held in Coleraine, Northern Ireland, August 9-12, 1988 (1990) (1)
Sets of Finite Perimeter (2012) (1)
The existence of locally fine simplicial subdivisions (1982) (1)
Corrections to "Lorentz Transformations of a Hilbert Space" (1989) (1)
On the Stress Equations for a Heated Rotating Disc (1968) (1)
Divergence Theorem for Dyadic Figures (2012) (0)
The Divergence Equation (2012) (0)
is an affine map. We shall replace R4 by an arbitrary Hilbert space X whose Hilbert dimension is at least 3, and show that any bijection of X (2016) (0)
Papers of G. Cross, Y. Kubota, J.L. Mawhin, M. Morayne, W.F. Pfeffer and W.-C. Yang, and C.A. Rogers (1990) (0)
Poisson integrals of Riemann integrable functions (1991) (0)
Locally BV Sets (2012) (0)
List of Symbols (2012) (0)
The spaces which contain an $S$-space (1982) (0)
Variations of charges (2001) (0)
On Involutions of a Circle (1972) (0)
Regularity and decomposability of Radon measures (1994) (0)
THE DIVERGENCE THEOREM1 (2010) (0)
Comparing chains in a Banach space (2019) (0)
On generalized Borel sets (1978) (0)
A Devil's Platform (2008) (0)
Unbounded Vector Fields (2012) (0)
A characterization of cardinalsκ such that 2λ = 2κ wheneverκ ≦λ < 2κ (1989) (0)
A full descriptive definition of the BV-integral (2010) (0)
THOMSON’S VARIATIONAL MEASURE AND NONABSOLUTELY CONVERGENT INTEGRALS (2008) (0)
Charges and BV functions (2001) (0)
Flat forms in metric spaces (2021) (0)
Bounded Vector Fields (2012) (0)
Derivation and Integration: Bibliography (2001) (0)
Extending the integral (2001) (0)
REPRESENTING CHARGES BY FORMS (2015) (0)

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What Schools Are Affiliated With Washek Pfeffer?

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Washek Pfeffer's Academic­Influence.com Rankings

Washek Pfeffer's Degrees

Why Is Washek Pfeffer Influential?

Washek Pfeffer's Published Works

Published Works

Other Resources About Washek Pfeffer

What Schools Are Affiliated With Washek Pfeffer?

Washek Pfeffer's AcademicInfluence.com Rankings