In mathematics, Kuiper's theorem (after Nicolaas Kuiper) is a result on the topology of operators on an infinite-dimensional, complex Hilbert space H...

The Nash embedding theorems (or imbedding theorems), named after John Forbes Nash Jr., state that every Riemannian manifold can be isometrically embedded...

footballer Nicolaas Kuiper (1920–1994), Dutch mathematician, known for Kuiper's test, Kuiper's theorem, and the Eells–Kuiper manifold Peter Kuiper (1929–2007)...

Hendrik Kuiper (Dutch pronunciation: [ˈkœypər]; 28 June 1920 – 12 December 1994) was a Dutch mathematician, known for Kuiper's test and proving Kuiper's theorem...

Eliashberg, including work building upon Nash and Kuiper's theorem and the Nash–Moser implicit function theorem. There are many applications of his results...

theory) Kruskal–Katona theorem (combinatorics) Krylov–Bogolyubov theorem (dynamical systems) Kuhn's theorem (game theory) Kuiper's theorem (operator theory...

larger group, and topologically much simpler, namely contractible – see Kuiper's theorem. List of finite simple groups SL2(R) Representation theory of SL2(R)...

mathematician and an economist. Beltrami equation Jessen's icosahedron Kuiper's theorem "Daniel Léon Jean Douady". geni_family_tree. 1904-09-26. Retrieved...

this difference, Hilbert manifolds have several very nice properties. Kuiper's theorem: If X {\displaystyle X} is a compact topological space or has the homotopy...

that these may have simpler topological properties: see for example Kuiper's theorem. In M-theory, for example, a 10-dimensional SU(N) gauge theory becomes...

which the Nash–Kuiper theorem allows arbitrarily flexible embeddings, see remarks by Bartels & Hornung (2015), p. 116, following Theorem 2.2. Möbius strips...

techniques, Nicolaas Kuiper soon found even smaller codimensions, with the improved result often known as the Nash–Kuiper theorem.) As such, Nash's embeddings...

Whitney–Graustein theorem. This was followed by the Nash–Kuiper isometric C1 embedding theorem and the Smale–Hirsch immersion theorem. Assume we want to...

which is a contradiction.) On the other hand, according to the Nash-Kuiper theorem, which was proven in the 1950s, an isometric C1 embedding exists. This...

Equidistribution theorem Low-discrepancy sequence Erdős–Turán inequality Kuipers & Niederreiter (2006) pp. 2–3 http://math.uga.edu/~pete/udnotes.pdf, Theorem 8 Kuipers...

invariant The Kervaire invariant. Koszul duality Koszul duality. Kuiper Kuiper's theorem says that the general linear group of an infinite-dimensional Hilbert...

for Excel runs the test as KSCRIT and KSPROB. Lepage test Cucconi test Kuiper's test Shapiro–Wilk test Anderson–Darling test Cramér–von Mises test Wasserstein...

the center have negative curvature. According to Kuiper's formulation of the Nash embedding theorem, there is a C 1 {\displaystyle C^{1}} embedding S...

exactly three singular points. Then M {\displaystyle M} is a Eells–Kuiper manifold. Theorem: Let M n {\displaystyle M^{n}} be a compact connected manifold...

paths). These techniques were used in Raoul Bott's proof of his periodicity theorem. The analogue of Morse theory for complex manifolds is Picard–Lefschetz...

The closely related Kuiper's test is useful if the domain of the distribution is cyclic as in day of the week. For instance Kuiper's test might be used...

that encodes the lengths and area. Reciprocally, according to the Nash-Kuiper theorem, any Riemannian surface with boundary can be embedded in Euclidean space...

In mathematics, Reeb sphere theorem, named after Georges Reeb, states that A closed oriented connected manifold M n that admits a singular foliation having...

Krieger proved what is now called the Krieger generator theorem. The Krieger generator theorem might be viewed as a justification for the assumption in...

test Chi-squared test Akaike information criterion Hosmer–Lemeshow test Kuiper's test Kernelized Stein discrepancy Zhang's ZK, ZC and ZA tests Moran test...

In mathematics, a Weyl sequence is a sequence from the equidistribution theorem proven by Hermann Weyl: The sequence of all multiples of an irrational...

named a Putnam Fellow in 1949 and 1950 and also proved the Fáry–Milnor theorem when he was only 19 years old. Milnor graduated with an A.B. in mathematics...

History Faculty at the University of Oxford 25 October 2012 Fermat's Last Theorem Marcus du Sautoy, Professor of Mathematics & Simonyi Professor for the...

translates, and its position does not change when it rotates. Euler's rotation theorem shows that in three dimensions any orientation can be reached with a single...

developments around the classical Riemann–Roch theorem; it was also a precursor of the Atiyah–Singer index theorem and Grothendieck's powerful generalisation...