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- этимология
Что (кто) такое iterated connecting homomorphism - определение
TOOL USED IN MATHEMATICS
Connecting homomorphism; Boundary morphism
Topological homomorphism
TVS homomorphism; Topological vector space homomorphism; TVS-homomorphism
In functional analysis, a topological homomorphism or simply homomorphism (if no confusion will arise) is the analog of homomorphisms for the category of topological vector spaces (TVSs).
Iterated Function System
![Construction of an IFS by the [[chaos game]] (animated)](https://commons.wikimedia.org/wiki/Special:FilePath/Chaosgame.gif?width=200 "Construction of an IFS by the [[chaos game]] (animated)")
![Apophysis]] software and rendered by the [[Electric Sheep]].](https://commons.wikimedia.org/wiki/Special:FilePath/Chris Ursitti fractal 0000.png?width=200 "Apophysis]] software and rendered by the [[Electric Sheep]].")
![[[Barnsley's fern]], an early IFS](https://commons.wikimedia.org/wiki/Special:FilePath/Fractal fern explained.png?width=200 "[[Barnsley's fern]], an early IFS")
![[[Menger sponge]], a 3-Dimensional IFS.](https://commons.wikimedia.org/wiki/Special:FilePath/Menger sponge (IFS).jpg?width=200 "[[Menger sponge]], a 3-Dimensional IFS.")
METHOD ALLOWING THE CONSTRUCTION OF SELF-SIMILAR FRACTALS
Iterated function systems; Iterated Function System; Iterated Function Systems
<graphics> (IFS) A class of fractals that yield
natural-looking forms like ferns or snowflakes. Iterated
Function Systems use a very easy transformation that is done
recursively.
(1998-04-04)
Iterated function system
METHOD ALLOWING THE CONSTRUCTION OF SELF-SIMILAR FRACTALS
Iterated function systems; Iterated Function System; Iterated Function Systems
In mathematics, iterated function systems (IFSs) are a method of constructing fractals; the resulting fractals are often self-similar. IFS fractals are more related to set theory than fractal geometry.
Википедия
Snake lemma
The snake lemma is a tool used in mathematics, particularly homological algebra, to construct long exact sequences. The snake lemma is valid in every abelian category and is a crucial tool in homological algebra and its applications, for instance in algebraic topology. Homomorphisms constructed with its help are generally called connecting homomorphisms.
