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Letting be some solution of system (3.52), by conclusion (a), there exist constants,, and, such that (3.54).
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Assume that is a solution of system (3.9) for some.
where Assume that is an -periodic solution of system (2.16) for some.
We also show that the solution of system (3) is globally attractive under some sufficient conditions.
for any positive solution of system (1.3).
The solution of system (2.8) is.
for any solution of system (1.3).
Then every solution of system (2.4) satisfies.
Note (u=0) is also a solution of system (1.1).
Assume that x is a positive solution of system (1.1)–(1.1).
Let (y(n)) be a solution of system (2.7).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com