In mathematics, Mahler's compactness theorem, proved by Kurt Mahler (1946), is a foundational result on lattices in Euclidean space, characterising sets...

Mahler spoke Chinese and was an expert photographer. Mahler's inequality Mahler measure Mahler polynomial Mahler volume Mahler's theorem Mahler's compactness...

test for compactness, the criterion for relative compactness becomes that any sequence in Y has a subsequence convergent in X. Some major theorems characterize...

Mahler's compactness theorem (geometry of numbers) Mahler's theorem (p-adic analysis) Maier's theorem (analytic number theory) Mann's theorem (number theory)...

semisimple Lie groups generalizing Mahler's compactness theorem. Mumford, David (1971), "A remark on Mahler's compactness theorem" (PDF), Proceedings of the American...

cryptography Lattice graph Lattice (module) Lattice (order) Mahler's compactness theorem Reciprocal lattice Unimodular lattice "Symmetry in Crystallography...

numbers Minkowski's theorem Pick's theorem Mahler's compactness theorem Mahler measure Effective results in number theory Mahler's theorem Brun sieve Function...

Mahler, a mountain in Colorado Search for "Mahler" on Wikipedia. Maher (disambiguation) Mahler measure Mahler's compactness theorem Mahler's theorem Maler...

range of Mahler's measure". Canadian Mathematical Bulletin. 24 (4): 453–469. doi:10.4153/cmb-1981-069-5. Boyd, David (1981b). "Kronecker's Theorem and Lehmer's...

usual real absolute value or a p-adic absolute value. Mahler's theorem, introduced by Kurt Mahler, expresses continuous p-adic functions in terms of polynomials...

analytic methods. He introduced the Chabauty topology to generalise Mahler's compactness theorem from Euclidean lattices to more general discrete subgroups. His...

of Mississippi. Kurt Mahler, 84, German-born British-Australian mathematician (Mahler's inequality, Mahler's compactness theorem). Peck Morrison, 68,...

isomorphism by their entropy by Ornstein's theorem, this means that the moduli space of all ergodic compact group automorphisms up to measurable isomorphism...

satisfies an analogue of Gödel's completeness theorem. Does the consistency of the existence of a strongly compact cardinal imply the consistent existence of...

Macbeath regions Mahler volume - a dimensionless quantity that is associated with a centrally symmetric convex body Minkowski's theorem - any convex set...

p-adic analysis 1 + 2 + 4 + 8 + ⋯ k-adic notation C-minimal theory Mahler's theorem Profinite integer Volkenborn integral Two's complement In this article...

is the Narasimhan–Seshadri theorem, a cornerstone of the Simpson correspondence. It asserts that a vector bundle on a compact Riemann surface X is stable...

irrationality of ζ(2) and ζ(3). Later that year he showed that Müntz's theorem holds on every compact subset of the positive real axis of the Lebesgue measure. His...

(1997), 99–132. with Klaus Schmidt: Mixing automorphisms of compact groups and a theorem of Schlickewei, Invent. Math. 111 (1993), no. 1, 69–76. with...

(PDF) on 2016-04-19. Retrieved 2015-02-28. Robin Whitty. Lieb's Square Ice Theorem (PDF). Ivan Niven. Averages of exponents in factoring integers (PDF). Steven...

transcendental properties. Kurt Mahler conjectured a particular transcendence result that is often referred to as Mahler's conjecture, though it was proved...