Helmut Röhrl
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German mathematician
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Mathematics
Why Is Helmut Röhrl Influential?
(Suggest an Edit or Addition)According to Wikipedia, Helmut Röhrl or Rohrl was a German mathematician. Besides complex analysis , he worked on algebra and category theory and totally convex spaces. In 1964 he edited the new edition of the classic textbook on complex analysis by Adolf Hurwitz and Richard Courant.
Helmut Röhrl's Published Works
Published Works
- Proceedings of the Conference on Categorical Algebra (1966) (58)
- Flat and coherent functors (1970) (53)
- Banach spaces and totally convex spaces I (1984) (49)
- Holomorphic fiber bundles over Riemann surfaces (1962) (36)
- Banach spaces and totally convex spaces II (1985) (36)
- Separated totally convex spaces (1985) (27)
- A theorem on non-associative algebras and its application to differential equations (1977) (24)
- Unbounded coverings of Riemann surfaces and extensions of rings of meromorphic functions (1963) (23)
- Proceedings of the Conference on Complex Analysis (1965) (18)
- Convexity theories IV. Klein-Hilbert parts in convex modules (1995) (18)
- On holomorphic families of fiber bundles over the Riemannian sphere. (1961) (18)
- Subalgebras that are cyclic as submodules (1976) (16)
- On the zeros of polynomials over arbitrary finite dimensional algebras (1978) (16)
- Algebras and differential equations (1977) (14)
- Projections of Polynomial Vector Fields and the Poincaré Sphere (1997) (14)
- Finite dimensional algebras without nilpotents over algebraically closed fields (1979) (11)
- Convexity theories 0. Foundations (1994) (8)
- Congruence relations on totally convex spaces (1990) (7)
- PROCEEDINGS OF THE CONFERENCE ON COMPLEX ANALYSIS, MINNEAPOLIS 1964. (1965) (6)
- On the problem of foundations of category theory (1969) (6)
- Ω-degenerate singular integral equations and holomorphic affine bundles over compactRiemann surfaces. I. (1963) (6)
- Convexity theories 0 fin. foundations (1996) (4)
- Left linear theories — A generalization of module theory (1994) (4)
- CONVEXITY THEORIES I. Γ-CONVEX SPACES (1991) (3)
- Convexity Theories V: Extensions of Absolutely and Totally Convex Modules (2000) (2)
- Convexity Theories VII. Discrete Γ-Convex Modules (2001) (2)
- On N-Summations, I (2002) (2)
- Transmission Problems for Holomorphic Fiber Bundles (1965) (1)
- Completeness and Cocompleteness of R Smod 1 N (2000) (1)
- A Categorical setting for Determinants and Traces (1969) (1)
- Universal algebra over Hopf-algebras (1974) (1)
- Complements and the Krull-Schmidt Theorem in arbitrary categories (1995) (1)
- CONVEX EFFECT ALGEBRAS AND PARTIALLY ORDERED POSITIVELY CONVEX MODULES (2004) (0)
- On N-Summations, II (2005) (0)
- γ-Frames, GΓ-Algebras and Measurable Spaces (2010) (0)
- Completeness and Cocompleteness of R Smod 1N Dedicated to Professor B. Banaschewski on the occasion of his seventieth birthday (2000) (0)
- Totally convex algebras (1992) (0)
- Book Review: The Riemann-Hilbert problem (1996) (0)
- Boundary value problems and the Poincaré-Lefschetz mapping (1967) (0)
- Completeness and Cocompleteness of RSmod1 N (2000) (0)
- A radical for arbitrary algebras (1995) (0)
- A note on the map H1(X,Gw)→H1(X,Gc) for certain complex manifolds (1963) (0)
- Convexity theories III. Classification of certain real convexity theories (1993) (0)
- Some elementary properties of the category Top[M] [vertical line] B (1973) (0)
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