In mathematics, the Freudenthal spectral theorem is a result in Riesz space theory proved by Hans Freudenthal in 1936. It roughly states that any element...
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case in 1930. In 1936 Hans Freudenthal generalized the Radon–Nikodym theorem by proving the Freudenthal spectral theorem, a result in Riesz space theory;...
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Freudenthal, asteroid Bruntál, town in the Czech Republic, known in German as Freudenthal Freudenthal spectral theorem Freudenthal suspension theorem...
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minimal surfaces. In 1936, while working with Brouwer, Freudenthal proved the Freudenthal spectral theorem on the existence of uniform approximations by simple...
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spaces. For example, the Radon–Nikodym theorem follows as a special case of the Freudenthal spectral theorem. Riesz spaces have also seen application...
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lattice and in so doing the Radon–Nikodym theorem can be shown to be a special case of the Freudenthal spectral theorem. If X is a compact separable space,...
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Augustin-Louis Cauchy (section Taylor's theorem)
influence over his contemporaries and successors; Hans Freudenthal stated: "More concepts and theorems have been named for Cauchy than for any other mathematician...
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University Press, ISBN 0-691-09586-8 Whitehead, George W. (1953), "On the Freudenthal theorems", Annals of Mathematics, Second Series, 57 (2): 209–228, doi:10.2307/1969855...
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Bauer–Fike theorem (spectral theory) Bayes' theorem (probability) Beatty's theorem (Diophantine approximation) Beauville–Laszlo theorem (vector bundles)...
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Algebraic topology (section Important theorems)
theorem Freudenthal suspension theorem Hurewicz theorem Künneth theorem Lefschetz fixed-point theorem Leray–Hirsch theorem Poincaré duality theorem Seifert–van...
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