This article is about the vector spaces of sequences and functions. For the finite-dimensional vector space distance, see Chebyshev distance. Sequence space · Function space · Applications |
| пространство L∞ |  |
В математике векторное пространство ограниченных последовательностей с супремумной нормой и векторное пространство существенно ограниченных измеримых функций с существенной супремумной нормой являются двумя тесно связанными банаховыми... Википедия (Английский язык)
The space called L^infty (ell-infinity) generalizes the L-p-spaces to p=infty. No integration is used to define them, and instead, the norm on L^infty is ... |
2 мар. 2017 г. · It explains sequence space l∞ as a set X that take the set of all bounded sequences of complex numbers; that is, every element of X is a bounded complex ... Definition of $L^\infty - measure theory - Math Stack Exchange $L^{\infty}$ is a Banach Space - Mathematics Stack Exchange Prove that (l∞,‖.‖∞) is a Banach space. [duplicate] Другие результаты с сайта math.stackexchange.com |
Videolar 10 авг. 2024 г. · The Lebesgue ∞-space for μ, denoted L∞(μ), is defined as: and so consists of all Σ-measurable f:X→R that are essentially bounded. |
22 апр. 2014 г. · We introduce several new examples of L-infinity spaces, discuss vector bundles and shifted symplectic structures on L-infinity spaces, and examine in some ... |
28 нояб. 2023 г. · A L-Infinity Space is a function space or a sequence space which elements are bounded sequences or bounded functions, respectively. |
In this paper, we introduce a new class of structured spaces which is locally modeled by Costello's L-infinity spaces. This provides an alternative approach ... |
22 мар. 2016 г. · In this note we generalize the notion of L-infinity space by allowing sheaves of L-infinity algebras over any (reasonable) nilpotent dg manifold. |
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