Frank Forelli
#170,308
Most Influential Person Now
American mathematician
Frank Forelli's AcademicInfluence.com Rankings
Frank Forellimathematics Degrees
Mathematics
#7711
World Rank
#10464
Historical Rank
#2092
USA Rank
Group Theory
#464
World Rank
#538
Historical Rank
#98
USA Rank
Algebra
#683
World Rank
#895
Historical Rank
#124
USA Rank
Measure Theory
#4763
World Rank
#5574
Historical Rank
#1326
USA Rank

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Mathematics
Frank Forelli's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
Why Is Frank Forelli Influential?
(Suggest an Edit or Addition)According to Wikipedia, Frank John Forelli, Jr. was an American mathematician, specializing in the functional analysis of holomorphic functions. Forelli received his bachelor's degree from the University of California, Berkeley and then, after 3 years as an officer in the U. S. Navy, returned to Berkeley. He received there in 1961 his Ph.D. under Henry Helson with thesis Marcel Riesz's theorem on conjugate functions. In 1961 Forelli joined the faculty of the University of Wisconsin–Madison, where he remained for the remainder of his life.
Frank Forelli'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
- Projections on Spaces of Holomorphic Functions in Balls (1974) (230)
- The Isometries of H p (1964) (165)
- Analytic and quasi-invariant measures (1967) (52)
- Bounded holomorphic functions and projections (1966) (48)
- Pluriharmonicity in terms of harmonic slices. (1977) (30)
- Measures whose Poisson integrals are pluriharmonic II (1974) (27)
- A Theorem on Isometries and the Application of it to the Isometries of Hp(S) for 2 < p < ∞ (1973) (14)
- The Marcel Riesz theorem on conjugate functions (1963) (12)
- A NECESSARY CONDITION ON THE EXTREME POINTS OF A CLASS OF HOLOMORPHIC FUNCTIONS (1977) (11)
- Invariant subspaces in (1963) (7)
- The F. and M. Riesz theorem (1975) (6)
- Extreme Points in H1(R) (1967) (6)
- Some Extreme Rays of the Positive Pluriharmonic Functions (1979) (5)
- Conjugate functions and flows (1969) (5)
- A Note on Divisibility in H∞(X) (1984) (5)
- Invariant Subspaces in L 1 (1963) (5)
- A note on ideals in the disc algebra (1982) (4)
- What Makes a Positive Measure the Total Variation Measure of an Analytic Measure (1970) (3)
- Homomorphisms of ideals in group algebras (1965) (2)
- The Theorems of F. and M. Riesz for Circular Sets. (1973) (2)
- An Advanced Calculus Proof of the Fundamental Theorem of Algebra (1981) (1)
- Two-sheeted coverings of the disc. (1987) (0)
- 2.13. The extreme rays of the positive pluriharmonic functions (1984) (0)
- Uniqueness of representing measures (1985) (0)
- Spectral analysis and synthesis (1984) (0)
- Summer School in Harmonic Analysis, University of Warwick, 1st July- 13th July, 1968 (1968) (0)
- The extreme points of some classes of holomorphic functions (1979) (0)
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