Åke Pleijel
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Most Influential Person Across History
Swedish mathematician
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Mathematics
Åke Pleijel's Degrees
- PhD Mathematics Uppsala University
- Masters Mathematics Uppsala University
Why Is Åke Pleijel Influential?
(Suggest an Edit or Addition)According to Wikipedia, Åke Vilhelm Carl Pleijel was a Swedish mathematician. He completed his Ph.D. in mathematics at Stockholm University in 1940 , and later became Professor of Mathematics at Uppsala University. Åke Vilhelm Carl Pleijel published the paper in which the Minakshisundaram–Pleijel zeta function was introduced.
Åke Pleijel'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
- Some Properties of the Eigenfunctions of The Laplace-Operator on Riemannian Manifolds (1949) (626)
- A study of certain Green's functions with applications in the theory of vibrating membranes (1954) (101)
- On the eigenvalues and eigenfunctions of elastic plates (1950) (66)
- On a theorem by P. Malliavin (1963) (18)
- On Legendre's Polynomials (1976) (12)
- Generalized weyl circles (1974) (11)
- Some remarks about the limit point and limit circle theory (1969) (10)
- On the boundary condition for the Legendre polynomials (1976) (10)
- A survey of spectral theory for pairs of ordinary differential operators (1975) (10)
- Complementary remarks about the limit point and limit circle theory (1969) (9)
- A bilateral Tauberian theorem (1963) (6)
- A positive symmetric ordinary differential operator combined with one of lower order (1974) (4)
- Asymptotic Relations for the Eigenfunctions of Certain Boundary Problems of Polar Type (1948) (4)
- Selfadjoint extension of ordinary differential operators (1974) (3)
- Green's functions for pairs of formally selfadjoint ordinary differential operators (1972) (3)
- Remark to my previous paper on bilateral Tauberian theorem (1963) (1)
- Johannes Malmquist in memoriam (1952) (0)
- Formal aspects of a theory for pairs of linear ordinary differential operators in the regular case (1975) (0)
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