Mappings, classes of: The most important are classes of continuous mappings (cf. Continuous mapping), examined in general topology and its applications. (Mathematics) [100%] 2023-10-19
Singularities of differentiable mappings: A branch of mathematical analysis and differential geometry, in which those properties of mappings are studied which are preserved when the coordinates in the image and pre-image of the mapping are changed (or when changes are made which preserve ... (Mathematics) [86%] 2023-12-21
Space of mappings, topological: A set $F$ of mappings from a set $X$ into a topological space $Y$ with some natural topology $\mathfrak{T}$ on $F$. For fixed $X$ and $Y$ one obtains different spaces of mappings, depending on which mappings $X \rightarrow Y ... (Mathematics) [86%] 2023-12-22
Diagonal product of mappings: $ f _ \alpha : X \rightarrow Y _ \alpha $, $ \alpha \in {\mathcal A} $ The mapping $ f: X \rightarrow Y = \prod \{ {Y _ \alpha } : {\alpha \in {\mathcal A} } \} $ defined by the equation $ f ( x) = \{ f _ \alpha ( x) \} \in Y $. The diagonal ... (Mathematics) [86%] 2023-10-28
Aleksandrov problem for isometric mappings: Let $X$, $Y$ be two metric spaces, with respective distances $d_1$, $d _ { 2 }$ (cf. also Metric space). (Mathematics) [77%] 2023-10-24
Semi-group of holomorphic mappings: Non-linear semi-group theory is not only of intrinsic interest, but is also important in the study of evolution problems (cf. also Evolution equation). (Mathematics) [77%] 2023-10-23
Periodic points of complex quadratic mappings: This article describes periodic points of some complex quadratic maps. A map is a formula for computing a value of a variable based on its own previous value or values; a quadratic map is one that involves the previous value ... [70%] 2023-12-21 [Complex dynamics] [Fractals]...
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