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We say that a mapping f : X → X is an almost generalized s -contractive mapping if there exist L ≥ 0 and two altering distance functions ψ and φ such that ψ ( s d ( f x, f y ) ) ≤ ψ ( M s ( x, y ) ) − φ ( M s ( x, y ) ) + L ψ ( N ( x, y ) ) (2.1).
We say that a mapping f : X → X is an almost generalized s, a -contractive mapping if there exist L ≥ 0 and two altering distance functions ψ and φ such that ψ ( s d ( f x, f y, a ) ) ≤ ψ ( M a ( x, y ) ) − φ ( M a ( x, y ) ) + L ψ ( N a ( x, y ) ) (3.24).
Suppose that the following conditions hold: (i) T ( A i ) ⊆ A i + 1 for all i ∈ { 1, …, N } with A N + 1 : = A 1 ; (ii) there exist two altering distance functions ψ and φ such that ψ ( d ( T x, T y ) ) ≤ ψ ( d ( x, y ) ) − φ ( d ( x, y ) ) for all ( x, y ) ∈ A i × A i + 1 for all i ∈ { 1, …, N }. .
We say that a mapping f : X → X is a generalized s -weakly contractive mapping if there exist two altering distance functions ψ and φ such that ψ ( s p b ( f x, f y ) ) ≤ ψ ( M s f ( x, y ) ) − φ ( M s f ( x, y ) ) (3.1).
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She suggests, in fact, that nostalgia has two alter egos.
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Given the diversity of NSCLC, it seems unlikely that any such 'genetic signature' will comprise only one or two altered genes.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com