Boris Korenblum
Soviet-Israeli-American mathematician
Boris Korenblum's AcademicInfluence.com Rankings
Download Badge
Mathematics
Boris Korenblum's Degrees
- PhD Mathematics Moscow State University
Why Is Boris Korenblum Influential?
(Suggest an Edit or Addition)According to Wikipedia, Boris Isaac Korenblum was a Soviet-Israeli-American mathematician, specializing in mathematical analysis. Boris Korenblum was a child prodigy in music, languages, and mathematics. He started as a violinist at the famous School of Stolyarsky in Odessa. After he won a young mathematicians competition, the family was given an apartment in Kiev, an extraordinary event. Boris was given a mentor, a local mathematics professor, who would peremptorily supervise his course of self study. To the great chagrin of his mother, Boris decided against pursuing a music career. In June 1941, when the war began, he volunteered, not yet having reached the draft age, for the Soviet Army. Because of his fluency in German, he served in a reconnaissance unit. Some of his tasks was going to the enemy lines to capture a prisoner for interrogation. He was also the one to interpret to his commanding officers when a prisoner was taken. Once, refusing to beat a prisoner who was talking already, he quarrelled with the superior officer, and was punished by being sent to a penal battalion. There, he served with, and made fast wartime friends with, some rough characters, many of whom were discharged from penal colonies "to wash with their blood the offences against the Motherland." He later told his family that this experience, together with the inevitable maturing during a bloody war, made a man out of a soft city boy with a doting Jewish mother. After some time, the need for competent interpreters saw him return to his unit, where he served with distinction to the end of the war. His awards, including an Order of the Red Banner, were taken from him when he emigrated to Israel in November 1973.
Boris Korenblum's Published Works
Published Works
- Theory of Bergman Spaces (2000) (597)
- The Bergman Spaces (2000) (414)
- An extension of the Nevanlinna theory (1975) (158)
- Representation and Uniqueness Theorems for Polyharmonic Functions (1993) (55)
- A Beurling-type theorem (1977) (48)
- Cyclic vectors in (1988) (34)
- Cyclic elements in some spaces of analytic functions (1981) (33)
- Volterra invariant subspaces of H-p (2008) (28)
- An extension of the Riesz-Herglotz formula (1976) (25)
- Derivation-Invariant Subspaces of C∞ (2008) (24)
- A maximum principle for the Bergman space (1991) (22)
- Beurling-type invariant subspaces of the Bergman spaces (1996) (21)
- Outer Functions and Cyclic Elements in Bergman Spaces (1993) (20)
- A critical growth rate for functions regular in a disk. (1980) (19)
- BMO estimates and radial growth of Bloch functions (1985) (17)
- Majorization and domination in the Bergman space (1993) (15)
- Totally monotone functions with applications to the Bergman space (1993) (14)
- Sampling sequences for $A^{-\infty}$. (1997) (13)
- On a class of Banach spaces of functions associated with the notion of entropy (1985) (12)
- A generalization of two classical convergence tests for Fourier series, and some new Banach spaces of functions (1983) (11)
- A generalization of Carleman's uniqueness theorem and a discrete Phragmen-Lindelof theorem (1998) (8)
- On Kolmogorov's theorem, the Hardy-Littlewood maximal function and the radial maximal function (1988) (8)
- On Toeplitz-Invariant Subspaces of the Bergman Space (1993) (7)
- Classical properties of low-dimensional conductors: giant capacitance and non-ohmic potential drop. (2002) (7)
- Complemented Invariant Subspaces in Bergman Spaces (2005) (6)
- A note on Calderón-Zygmund singular integral convolution operators (1987) (6)
- Bergman spaces and related topics in complex analysis : proceedings of a conference in honor of Boris Korenblum's 80th birthday, November 20-22, 2003, Barcelona, Spain (2006) (4)
- SOME COEFFICIENT ESTIMATES FOR H FUNCTIONS (2006) (3)
- The range of Toeplitz Operators on the ball (1996) (3)
- Some problems in potential theory and the notion of harmonic entropy (1983) (2)
- Projective generators inHardy and Bergman spaces (2000) (2)
- ON INTEGRALS OF HARMONIC FUNCTIONS OVER ANNULI (2007) (2)
- Blaschke Sets for Bergman Spaces by Boris Korenblum (2004) (2)
- AN INEQUALITY WITH APPLICATIONS IN POTENTIAL THEORY (1983) (1)
- Unimodular Möbius-Invariant Contractive Divisors for the Bergman Space (1989) (1)
- Jensen type inequalities and radial null sets (2001) (1)
- Extremal functions and contractive divisors in A−n (1996) (1)
- 10.5. Weakly invertible elements in Bergman spaces (1984) (1)
- A Sharper Form of a Theorem of Kolmogorov (1988) (1)
- A - α Zero Sets: New Methods and Techniques (2000) (0)
- A p -Inner Functions (2000) (0)
- Concurrence of uniqueness and boundedness conditions for regular sequences (2000) (0)
- Moduli of bounded holomorphic functions in the ball (1993) (0)
- Asymptotic maximum principle (2002) (0)
- The Berezin Transform (2000) (0)
- BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY (2001) (0)
- A general investigation of integration in finite form of differential equations of the first order article 1 (1981) (0)
- Logarithmically Subharmonic Weights (2000) (0)
- Spectral analysis and synthesis (1984) (0)
- ON FOURIER COEFFICIENTS OF A CONTINUOUS PERIODIC FUNCTION OF BOUNDED ENTROPY NORM ROMUALD DABROWSKI In 1983 (2007) (0)
- Invertible Noncyclic Functions (2000) (0)
- Interpolation and Sampling (2000) (0)
- Non-attainable boundary values of H "8" functions (1993) (0)
This paper list is powered by the following services:
Other Resources About Boris Korenblum
What Schools Are Affiliated With Boris Korenblum?
Boris Korenblum is affiliated with the following schools: