injective mapping

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Related to Injective function: inverse function, Surjective function

injective mapping

[in′jek·tiv ′map·iŋ]
(aerospace engineering)
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Related to this last result, we observe that the functions constructed in the proof are in general discontinuous (since we cannot have a continuous injective function [PHI] : [R.
For the dense case the notion of subgraph sampling has turned out to be important (there are several equivalent definitions): For two graphs G, H [member of] G let t(H, G) be the number of possibilities to embed H into G or, more formally, with [GAMMA](H, G) the set of injective functions [empty set] : V (H) [right arrow] V (G), let
Then, there exists an injective function [THETA] from the set of linear extensions of O to the set of linear extensions of [O.
Definition 31 Let h : N [right arrow] G be an injective function.
An injective function f : V(G) [right arrow] {l0, l1, l2, .
Also, we call super fibonacci graceful labeling, An injective function f : V(G) [right arrow] {[F.
The specification is defined the injective functions trainIdentifier between the set ID and Trains.
The case of injective functions deserves some comments.