František Wolf
Czech mathematician
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Mathematics
František Wolf's Degrees
- PhD Mathematics Charles University
Why Is František Wolf Influential?
(Suggest an Edit or Addition)According to Wikipedia, František Wolf was a Czech mathematician known for his contributions to trigonometry and mathematical analysis, specifically the study of the perturbation of linear operators. Wolf was born 1904 in Prostějov, then part of the Austro-Hungarian empire and now part of the Czech Republic, the elder of two children of a furniture maker. He studied physics at Charles University in Prague, and then mathematics at Masaryk University in Brno under the supervision of Otakar Borůvka; he was awarded a doctorate in 1928 . He then taught mathematics at the high school level until 1937, when he obtained a faculty position at Charles University. When the German army invaded Czechoslovakia in 1938, Wolf obtained an invitation to visit the Mittag-Leffler Institute in Sweden; he remained in Sweden as part of the underground resistance to the Germans until 1941 before emigrating to the United States. He taught at Macalester College for a year, and then joined the faculty of the University of California, Berkeley in 1942. At Berkeley, he was one of the co-founders of the Pacific Journal of Mathematics in 1951. He retired in 1972, but then moved to Guatemala where he helped to set up a graduate program in mathematics at the Universidad del Valle de Guatemala. He died on August 12, 1989, in Berkeley.
František Wolf's Published Works
Published Works
- HEAT TRANSFER BETWEEN SOLIDS AND GASES UNDER NONLINEAR BOUNDARY CONDITIONS (1951) (140)
- On the essential spectrum of partial differential boundary problems (1959) (118)
- On The Invariance of the Essential Spectrum under a Change of Boundary Conditions of Partial Differential Boundary Operators (1959) (84)
- Analytic perturbation of operators in Banach spaces (1951) (34)
- The Poisson integral (1941) (27)
- Operators in Banach Space Which Admit a Generalized Spectral Decomposition 1) (1957) (21)
- On Summable Trigonometrical Series: an Extension of Uniqueness Theorems (1939) (21)
- Extension of analytic functions (1947) (12)
- On majorants of subharmonic and analytic functions (1942) (9)
- Perturbation by Changes One-Dimensional Boundary Conditions (1956) (7)
- An Extension of the Phragmen‐Lindelöf Theorem (1939) (6)
- Contributions to a theory of summability of trigonometric integrals (1947) (5)
- On singular partial differential boundary problems (1960) (3)
- On the perturbation of an elliptic operator which leaves the essential spectrum invariant (1960) (1)
- Investigations in asymptotic perturbation series (1954) (1)
- On an almost periodic function defined by Dirichlet series (1935) (0)
- On the (C, k) Summability of a Trigonometrical Integral (1936) (0)
- ON ACCRETIVE BOUNDARY PROBLEMS OF THE SECOND ORDER. (1965) (0)
- Zich Otakar V.. Uvod do filosofie matematiky (Introduction to the philosophy of mathematics). Cesta k věděni , vol. 34. Jednota ceskoslovenských Matematikü a Fysikü1, Prague 1947, 172 pp. (1948) (0)
- Degenerate perturbations ; On a theorem of Gokhberg ; A generalization of complete continuity ; Finite perturbations and the essential spectrum (1954) (0)
- On harmonic and analytic functions (1943) (0)
- Review: Otakar V. Zich, Introduction to the Philosophy of Mathematics (1948) (0)
- On the effect on the essential spectrum of the change of the basic region (1960) (0)
- Approximation by Trigonometrical Polynomials and Almost Periodicity (1938) (0)
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