Bogoliubov's edge-of-the-wedge theorem implies that holomorphic functions on two "wedges" with an "edge" in common are analytic continuations of each other...

1956), he presented the formulation and the first proof of the edge-of-the-wedge theorem. This theorem in the theory of functions of several complex variables...

relations, the "Edge of the Wedge Theorem" in the function theory of several complex variables, the Goldberger-Miyazawa-Oehme sum rule, reduction of quantum...

Eberlein–Šmulian theorem (functional analysis) Edge-of-the-wedge theorem (complex analysis) Edgeworth's limit theorem (economics) Egorov's theorem (measure theory)...

is the restriction of the sheaf of holomorphic functions on X to M. Hyperfunction D-module Microlocal analysis Generalized function Edge-of-the-wedge theorem...

functions Biholomorphy Cartan's theorems A and B Cousin problems Edge-of-the-wedge theorem Several complex variables Augustin Louis Cauchy Leonhard Euler...

mathematician and theoretical physicist, author of the edge-of-the-wedge theorem, Krylov–Bogolyubov theorem, describing function and multiple important contributions...

the Seifert–Van Kampen theorem of algebraic topology (named after Herbert Seifert and Egbert van Kampen), sometimes just called Van Kampen's theorem,...

Edgar Buckingham Edgar Choueiri Edgar D. Zanotto Edge-localized mode Edge-of-the-wedge theorem Edge wave Edme Mariotte Edmond Halley Edmund Clifton Stoner...

author of the edge-of-the-wedge theorem, Krylov–Bogolyubov theorem and describing function Aleksandr Kurosh, author of the Kurosh subgroup theorem and Kurosh...

referred as the Field Club (German: Feldverein) by Wolfgang Pauli. Edge-of-the-wedge theorem Mack, Gerhard (30 April 1999). "Harry Lehmann 1924-98". CERN Courier...

is the two-dimensional special case of Stokes' theorem (surface in R 3 {\displaystyle \mathbb {R} ^{3}} ). In one dimension, it is equivalent to the fundamental...

developed the Tannaka–Krein duality, Krein–Milman theorem and Krein space, Wolf Prize winner Nikolay Krylov, author of the edge-of-the-wedge theorem, Krylov–Bogolyubov...

In the study of graph algorithms, Courcelle's theorem is the statement that every graph property definable in the monadic second-order logic of graphs...

Siegel; the modern theory has its own, different directions. Subsequent developments included the hyperfunction theory, and the edge-of-the-wedge theorem, both...

set of invariants for nondegenerate real hypersurfaces under volume-preserving biholomorphic transformations. He used the edge-of-the-wedge theorem to...

Mathematical Physics Constructive quantum field theory CPT symmetry Edge-of-the-wedge theorem Inverse scattering transform Jost function Quantum field theory...

(where ∧ {\displaystyle \wedge } is the conjunction and ⟹ {\displaystyle \implies } the implication) in Lean using tactic mode: theorem and_swap (p q : Prop)...

generalization of the half-plane problem is the "wedge problem", solvable as a boundary value problem in cylindrical coordinates. The solution in cylindrical...

g {\displaystyle g} . edge Edge-of-the-wedge theorem. entire An entire function is a holomorphic function whose domain is the entire complex plane. equicontinuous...

z)\,dx\wedge dy+g(x,y,z)\,dz\wedge dx+h(x,y,z)\,dy\wedge dz).} The symbol ∧ denotes the exterior product, sometimes called the wedge product, of two differential...

{\displaystyle (x\vee m)\wedge y=x\vee (m\wedge y).} Every element of m {\displaystyle \mathbf {m} } is rank modular, in the following sense: if ρ {\displaystyle...

In the mathematical subject of group theory, the Grushko theorem or the Grushko–Neumann theorem is a theorem stating that the rank (that is, the smallest...

W_{1}\wedge w\in W_{1})\wedge \neg (v\in W_{2}\wedge w\in W_{2})\wedge \neg (v\in W_{3}\wedge w\in W_{3}))} , where W1, W2, W3 represent the subsets of vertices...

Birkhoff's theorem (disambiguation). In mathematics, Birkhoff's representation theorem for distributive lattices states that the elements of any finite...

{1}{2}}\|v_{1}\wedge v_{2}\wedge v_{3}\|={\frac {1}{6}}\left\|\sum _{F}v_{1}\wedge v_{2}\wedge v_{3}\right\|} Planimeter Polygon area Pick's theorem Heron's...

_{1}}\wedge \cdots \wedge dx^{\alpha _{p}}\wedge \cdots \wedge dx^{\alpha _{q}}\wedge \cdots \wedge dx^{\alpha _{m}}=-dx^{\alpha _{1}}\wedge \cdots \wedge dx^{\alpha...

{\displaystyle v_{1}\wedge v_{2}\wedge \dots \wedge v_{k}} is called a blade of degree k {\displaystyle k} or k {\displaystyle k} -blade. The wedge product was...

x_{1}\wedge \neg x_{2}\wedge \neg x_{3})\vee (x_{1}\wedge x_{2})\vee (x_{2}\wedge x_{3})} . Low edges are dashed, high edges solid, and complemented edges are...

163: 62–88. doi:10.1007/BF02052485. Martineau's edge-of-the-wedge theorem according to the reminiscences of Christer Kiselman, Christer Kiselman's mathematical...