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  1. Nuclear operators between Banach spaces: In mathematics, nuclear operators between Banach spaces are a linear operators between Banach spaces in infinite dimensions that share some of the properties of their counter-part in finite dimension. In Hilbert spaces such operators are usually called trace class ... [100%] 2025-08-29 [Operator theory] [Linear operators]...
  2. Qualitative theory of differential equations in Banach spaces: A branch of functional analysis in which one studies the behaviour on the real axis $ J $ or on the positive (or negative) semi-axis $ J ^ {+} $( or $ J ^ {-} $) of the solution of the evolution equation in a Banach space. Consider the ... (Mathematics) [79%] 2023-01-28

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  1. Banach space: In mathematics, particularly in the branch known as functional analysis, a Banach space is a complete normed space. It is named after famed Hungarian-Polish mathematician Stefan Banach. [100%] 2023-06-25
  2. Banach space: B-space A complete normed vector space. The problems involved in Banach spaces are of different types: the geometry of the unit ball, the geometry of subspaces, the linear topological classification, series and sequences in Banach spaces, best approximations in ... (Mathematics) [100%] 2023-09-10
  3. Banach space: In mathematics, more specifically in functional analysis, a Banach space (pronounced [ˈbanax]) is a complete normed vector space. Thus, a Banach space is a vector space with a metric that allows the computation of vector length and distance between vectors ... (Normed vector space that is complete) [100%] 2023-11-26 [Banach spaces] [Normed spaces]...
  4. Banach: Fue presidente de la Sociedad Matemática Polaca. Realizó contribuciones a distintas áreas de la matemática, pero su mayor aporte se dio en el área del análisis funcional: introdujo el concepto de lo que hoy se conoce como espacio de Banach y ... [91%] 2023-05-26
  5. Banach analytic space: An infinite-dimensional generalization of the concept of an analytic space, which arose in the context of the study of deformations of analytic structures (cf. Deformation). (Mathematics) [81%] 2023-08-21
  6. Banach function space: Let $( \Omega , \Sigma , \mu )$ be a complete $\sigma$-finite measure space and let $L ^ { 0 } ( \mu ) = L ^ { 0 } ( \Omega , \Sigma , \mu )$ be the space of all equivalence classes of $\mu$-measurable real-valued functions endowed with the topology of convergence ... (Mathematics) [81%] 2023-10-18
  7. Balach.: editar datos en Wikidata] Indu (Indira) Balachandran ( 1958 ) es una botánica, y profesora india, que desarrolla actividades académicas como "Directora de Proyecto del Centro de Plantas Medicinales", Arya Vaidya Sala, Kottakkal. Micromorphological studies on tree turmeric (Coscinium fenestratum (Gaertn. leaf ... [76%] 2023-05-26
  8. Baunach: Se encuentra ubicado al norte del estado, en la región de Alta Franconia, cerca de la frontera con el estado de Turingia y de la orilla del río Regnitz —un afluente del Meno—. Consultado el 25 de junio de 2018 ... [76%] 2023-06-01
  9. Bannach: Bannach es un municipio brasileño localizado en el interior del estado de Pará. Perteneciente a la Microrregión de Son Félix del Xingu y Mesorregión del Sudeste Paraense, su población, de acuerdo con estimaciones del IBGE/2010 es de 3.434 habitantes ... [76%] 2023-09-03
  10. Banch: A lo largo de su historia ha presentado más de 200 obras de coreógrafos nacionales y extranjeros. Historia[editar] Sus comienzos surgen con la visita a Chile en 1940, huyendo de la segunda guerra mundial, del Ballet de Kurt Jooss ... [73%] 2023-05-26
  11. Banach bundle (non-commutative geometry): In mathematics, a Banach bundle is a fiber bundle over a topological Hausdorff space, such that each fiber has the structure of a Banach space. Let \displaystyle{ X }[/math] be a topological Hausdorff space, a (continuous) Banach bundle over \displaystyle ... (Non-commutative geometry) [64%] 2022-08-12 [Noncommutative geometry] [Banach spaces]...
  12. Banach manifold: In mathematics, a Banach manifold is a manifold modeled on Banach spaces. Thus it is a topological space in which each point has a neighbourhood homeomorphic to an open set in a Banach space (a more involved and formal definition ... (Manifold modeled on Banach spaces) [64%] 2023-06-14 [Banach spaces] [Differential geometry]...
  13. Banach algebra: $ \newcommand{\norm}{\left\|#1\right\|} \newcommand{\abs}{\left|#1\right|} \newcommand{\rad}{\mathrm{Rad}} \newcommand{\conj}{\bar{#1}} $ A topological algebra $A$ over the field of complex numbers whose topology is defined by a norm which converts $A$ into a ... (Mathematics) [64%] 2023-10-20
  14. Banach limit: Banach limits originated in , Chapt. II, Sect. (Mathematics) [64%] 2023-10-13
  15. Banach lattice: A vector lattice that is at the same time a Banach space with a norm which satisfies the monotonicity condition: A Banach lattice is also called a KB-lineal, whereas an arbitrary normed lattice, i.e. a vector lattice with ... (Mathematics) [64%] 2023-09-14
  16. Banach algebra: In mathematics, especially functional analysis, a Banach algebra, named after Stefan Banach, is an associative algebra A {\displaystyle A} over the real or complex numbers (or over a non-Archimedean complete normed field) that at the same time is also ... (Particular kind of algebraic structure) [64%] 2023-05-11 [Banach algebras] [Fourier analysis]...
  17. Banach measure: In the mathematical discipline of measure theory, a Banach measure is a certain type of content used to formalize geometric area in problems vulnerable to the axiom of choice. Traditionally, intuitive notions of area are formalized as a classical, countably ... [64%] 2022-11-21 [Measures (measure theory)]
  18. Banach module: (left) over a Banach algebra $A$ A Banach space $X$ together with a continuous bilinear operator $m : A \times X \rightarrow X$ defining on $X$ the structure of a left module over $A$ in the algebraic sense. A right Banach ... (Mathematics) [64%] 2023-10-08
  19. Banach algebra: In mathematics, especially functional analysis, a Banach algebra, named after Stefan Banach, is an associative algebra A over the real or complex numbers (or over a non-Archimedean complete normed field) that at the same time is also a Banach ... (Particular kind of algebraic structure) [64%] 2022-09-21 [Banach algebras] [Fourier analysis]...

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