lambda operator
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Lambda — (uppercase Λ, lowercase λ; el. Λάμβδα or el. Λάμδα, Lamda) is the 11th letter of the Greek alphabet. In the system of Greek numerals it has a value of 30. It was derived from the Phoenician letter Lamed the name of the letter, Λάμδα, is… … Wikipedia
Lambda calculus — In mathematical logic and computer science, lambda calculus, also written as λ calculus, is a formal system designed to investigate function definition, function application and recursion. It was introduced by Alonzo Church and Stephen Cole… … Wikipedia
Lambda-mu calculus — In mathematical logic and computer science, the lambda mu calculus is an extension of the lambda calculus, and was introduced by M. Parigot in [lambda mu] calculus: an algorithmic interpretation of classical natural deduction , Springer LNAI no.… … Wikipedia
Lambda phage — Taxobox color = violet name = Enterobacteria phage λ image width = 200px image caption = virus group = I ordo = Caudovirales familia = Siphoviridae subfamily = genus = λ like viruses species = λ Phage Enterobacteria phage λ (lambda phage) is a… … Wikipedia
Lambda-Ausdruck — Der Lambda Kalkül ist eine formale Sprache zur Untersuchung von Funktionen, die Funktionsdefinitionen, das Definieren formaler, sowie das Auswerten und Einsetzen aktueller Parameter regelt. Inhaltsverzeichnis 1 Geschichte 2 Der untypisierte… … Deutsch Wikipedia
Lambda-Notation — Der Lambda Kalkül ist eine formale Sprache zur Untersuchung von Funktionen, die Funktionsdefinitionen, das Definieren formaler, sowie das Auswerten und Einsetzen aktueller Parameter regelt. Inhaltsverzeichnis 1 Geschichte 2 Der untypisierte… … Deutsch Wikipedia
Unitary operator — For unitarity in physics, see unitarity (physics). In functional analysis, a branch of mathematics, a unitary operator (not to be confused with a unity operator) is a bounded linear operator U : H → H on a Hilbert space H… … Wikipedia
Kompakter Operator — Kompakte Operatoren zwischen zwei Banachräumen sind in der Funktionalanalysis, einem der Teilgebiete der Mathematik, spezielle Operatoren, die ihren Ursprung in der Theorie der Integralgleichungen haben. Man spricht auch von kompakten Abbildungen … Deutsch Wikipedia
Self-adjoint operator — In mathematics, on a finite dimensional inner product space, a self adjoint operator is one that is its own adjoint, or, equivalently, one whose matrix is Hermitian, where a Hermitian matrix is one which is equal to its own conjugate transpose.… … Wikipedia
Almost Mathieu operator — In mathematical physics, the almost Mathieu operator arises in the study of the quantum Hall effect. It is given by: [H^{lambda,alpha} omega u] (n) = u(n+1) + u(n 1) + 2 lambda cos(2pi (omega + nalpha)) u(n), , acting as a self adjoint operator… … Wikipedia
Rotation operator (vector space) — This article derives the main properties of rotations in 3 dimensional space.The three Euler rotations is an obvious way to bring a rigid body into any desired orientation bysequentially making rotations about axis fixed relative the body. But it … Wikipedia