Louis Weisner
Canadian mathematician
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Mathematics
Louis Weisner's Degrees
- PhD Mathematics University of British Columbia
- Masters Mathematics University of British Columbia
- Bachelors Mathematics University of British Columbia
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Why Is Louis Weisner Influential?
(Suggest an Edit or Addition)According to Wikipedia, Louis Weisner was an American-Canadian mathematician at the University of New Brunswick who introduced Weisner's method. He graduated in 1923 from Columbia University with a Ph.D. in mathematics. His thesis Groups whose maximal cyclic subgroups are independent was supervised by Frank Nelson Cole. As a postdoc, Weisner was an instructor at the University of Rochester. At Hunter College he was appointed an instructor in 1927 and was successively promoted to assistant professor and associate professor. When he was an associate professor in 1954, the Board of Higher Education of the City of New York charged him with "neglect of duty" and "conduct unbecoming a member of the staff" because of his alleged involvement, beginning "in or about the year 1938", with the Communist Party. From 1955 to 1988 he was a professor of mathematics at the University of New Brunswick.
Louis Weisner's Published Works
Published Works
- Group-theoretic origin of certain generating functions (1955) (136)
- Abstract theory of inversion of finite series (1935) (78)
- Introduction to the theory of equations (1939) (56)
- Generating Functions for Hermite Functions (1959) (56)
- Generating Functions for Bessel Functions (1959) (36)
- Groups in which the normaliser of every element except identity is abelian (1925) (36)
- On the number of elements of a group which have a power in a given conjugate set (1925) (26)
- Some properties of prime-power groups (1935) (26)
- On the Sylow Subgroups of the Symmetric and Alternating Groups (1925) (21)
- Criteria for the irreducibility of polynomials (1934) (19)
- Special Orthogonal Latin Squares of Order 10 (1963) (13)
- Roots of certain classes of polynomials (1942) (10)
- Polynomials Whose Roots Lie in a Sector (1942) (7)
- Condition that a Finite Group be Multiply Isomorphic with Each of Its Irreducible Representations (1939) (7)
- Review: Robert D. Carmichael, Introduction to the Theory of Groups of Finite Order (1938) (7)
- A Room Design of Order 10 (1964) (5)
- Irreducibility of polynomials of degree $n$ which assume the same value $n$ times (1935) (4)
- Power series the roots of whose partial sums lie in a sector (1941) (4)
- Quadratic Fields in Which Cyclotomic Polynomials are Reducible (3)
- Problems for Solution: 3877-3881 (1938) (2)
- The subgroup of order $n$ of a transitive group of degree $n$ and class $n-1$ (1939) (2)
- On the Regional Location of the Roots of certain Functions (1938) (1)
- Moduli of the Roots of Polynomials and Power Series (1941) (1)
- Polynomials $f\left[ {\phi \left( x \right)} \right]$ reducible in fields in which $f\left( x \right)$ is irreducible (1928) (1)
- Euclidean Invariants of Plane Algebraic Curves (1)
- A theorem concerning direct products (1)
- The functional equation defining diophantine automorphisms (1)
- Transistor count-rate systems (1958) (1)
- Discussions: Note on the Summation of Series (0)
- Group of a set of simultaneous algebraic equations (1924) (0)
- Book Review: Introduction to the Theory of Groups of Finite Order (1938) (0)
- Review: Willard Miller, Jr., Lie theory and special functions (1969) (0)
- ON A CONVERSE OF LAGUERRE’S THEOREM (1997) (0)
- On m-Dimensional Cross-Ratios (0)
- Generalization of Lagrange’s theorem (0)
- Problems for Solution: 4763-4767 (1957) (0)
- Problems for Solution: 3055-3061 (1924) (0)
- Discussions: On the Duals of Metric Theorems (1926) (0)
- Discussions: Concerning Cubic Polynomials (1925) (0)
- Criteria for the compositeness of finite groups (1936) (0)
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