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adjunctions

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The answer ADJUNCTIONS has 0 possible clue(s) in existing crosswords.

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Definitions of adjunctions in various dictionaries:

noun - an act of joining or adj oining things

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Possible Dictionary Clues
Plural form of adjunction.
adjunctively.

Adjunctions might refer to
In mathematics, an Adjunction space (or attaching space) is a common construction in topology where one topological space is attached or "glued" onto another. Specifically, let X and Y be topological spaces with A a subspace of Y. Let f : A → X be a continuous map (called the attaching map). One forms the adjunction space X ∪f Y by taking the disjoint union of X and Y and identifying x with f(x) for all x in A. Schematically,* * * * X * * ∪ * * f * * * Y * = * ( * X * ⨿ * Y * ) * * / * * { * f * ( * A * ) * ∼ * A * } * . * * * {\displaystyle X\cup _{f}Y=(X\amalg Y)/\{f(A)\sim A\}.} * Sometimes, the adjunction is written as * * * * X * + * * * * f * * * * Y * * * {\displaystyle X+\!_{f}\,Y} * . Intuitively, one may think of Y as being glued onto X via the map f. * As a set, X ∪f Y consists of the disjoint union of X and (Y − A). The topology, however, is specified by the quotient construction. In the case where A is a closed subspace of Y one can show that the map X → X ∪f Y is a closed embedding and (Y − A) → X ∪f Y is an open embedding.

Adjunctions might refer to

In mathematics, an Adjunction space (or attaching space) is a common construction in topology where one topological space is attached or "glued" onto another. Specifically, let X and Y be topological spaces with A a subspace of Y. Let f : A → X be a continuous map (called the attaching map). One forms the adjunction space X ∪f Y by taking the disjoint union of X and Y and identifying x with f(x) for all x in A. Schematically,*
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* {\displaystyle X\cup _{f}Y=(X\amalg Y)/\{f(A)\sim A\}.}
* Sometimes, the adjunction is written as
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* {\displaystyle X+\!_{f}\,Y}
* . Intuitively, one may think of Y as being glued onto X via the map f.
* As a set, X ∪f Y consists of the disjoint union of X and (Y − A). The topology, however, is specified by the quotient construction. In the case where A is a closed subspace of Y one can show that the map X → X ∪f Y is a closed embedding and (Y − A) → X ∪f Y is an open embedding.

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