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We denote by the map defined by (2.10).
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To show this, denote by the set of admissible pairs with and consider the map defined by (5.7).
Let be the map defined by (2.4).
Let Γ be the map defined by (3.5).
Denote the map defined by the right hand of system (2.1).
Let T denote the map defined by the above expressions of (psi(t)u x,t)).
Given a map, the map defined by for all, is called the (lower) inverse of.
The Kuratowski measure of noncompactness is the map defined by (25).
Lemma 3 Let T = ( f, g ) be the map defined by (5).
Then for any, the map defined by (3.7) has at least one fixed point.
A -periodic solution of (1.1) is just a fixed point of the map defined by (4.6).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com