The Blaschke selection theorem is a result in topology and convex geometry about sequences of convex sets. Specifically, given a sequence { K n } {\displaystyle...

selection theorem Robert Aumann measurable selection theorem Blaschke selection theorem Maximum theorem Border, Kim C. (1989). Fixed Point Theorems with Applications...

ISBN 3889082033 Blaschke's name has been lent as an eponym to a number of mathematical theorems and concepts: Blaschke selection theorem Blaschke–Lebesgue theorem Blaschke...

covering theorem (mathematical analysis) Blaschke selection theorem (geometric topology) Bolyai–Gerwien theorem (discrete geometry) Busemann's theorem (Euclidean...

exist a smallest convex cover. Its existence follows from the Blaschke selection theorem. It is also not trivial to determine whether a given shape forms...

L+B^{n}(\epsilon ),L\subset K+B^{n}(\epsilon )\}} . Further, the Blaschke Selection Theorem says that every d-bounded sequence in K n {\displaystyle {\mathcal...

unit-length line segment (with translations allowed, but not rotations) Blaschke selection theorem, which can be used to prove that Lebesgue's universal covering...

Wilhelm Blaschke, Otto Schreier, and van der Waerden himself on ideals as the main references. The three isomorphism theorems, called homomorphism theorem, and...

University Lecture Series, 2020. S. Garcia, J. Mashreghi, W. Ross, Finite Blaschke Products and their Connections, Springer Monograph Series, Springer, 2018...

"Steiner point", for any polytope. Chapter 15 studies Minkowski addition and Blaschke addition, two operations by which polytopes can be combined to produce...

inequality and Barbier's theorem, the circle has the maximum area of any curve of given constant width. The Blaschke–Lebesgue theorem says that the Reuleaux...