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Therefore, each chemical reaction can be represented by one set, or multiple chemically equivalent sets, of atom mappings, each of which may be interpreted as a graph with a set of disconnected edges, each of which establishes a bijective relation between a substrate and product atom (Fig. 1).
Equation (43) also provides a bijective relation between e and u, therefore according to Theorem 1 for any z ∈ C +, there is a unique u∈D u, satisfying u = c 0 ∑ i = 1 q α i λ i z u e u − 1 1 1 − γ 1 − γ e u − 1 + c 0. (44).
However to realize a quantitative pH-sensitive measurement one needs a bijective relation between the ratio 620/634 and the pH.
Similar(57)
For a reaction r involving only simple stoichiometries, we assume the relation Γ(r) to be bijective, i.e., there is an one-to-one correspondence between substrate and product atoms.
In some of the literature, a domain related by a bijective conformal transformation is used instead.
Proof It must be shown that S a and L a are bijective and preserves the incidence and the neighbor relations.
(No relation).
(No relation, sadly).
Surely no relation.
Ever with a relation.
Absolutely no relation.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com