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Let (x 1 k), x 2 k)) T and be two arbitrary solutions of system (1.3).
Let f, (bar{f} : [0,T] rightarrow L^p({{mathbb R}^{N}})) be two arbitrary solutions to the nonlinear problem sharing the initial state (f(0) = f_0 = bar{f}(0) in L^p({{mathbb R}^{N}})).
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Let be two arbitrary points in.
Assume that (lambda_{1},lareda_{2}) are two arbitrary distinct solutions of (operatorname{det}T_{n}=0).
The relevant definitions are listed as follows: Definition 1 (Pareto dominance) Z 1 and Z 2 are two arbitrary feasible solutions of iMTSP.
Definition 3 System (3) is said to be globally attractive if lim t → ∞ | x 1 ( t ) − x 2 ( t ) | = lim t → ∞ | y 1 ( t ) − y 2 ( t ) | = 0 a.s., where ( x 1 ( t ), y 1 ( t ) ) and ( x 2 ( t ), y 2 ( t ) ) are two arbitrary positive solutions of system (3) with initial values ( x 10, y 10 ) ∈ R + 2 and ( x 20, y 20 ) ∈ R + 2. To give the result of global attractiveness, we show some lemmas first.
There are two obvious solutions.
Here are two solutions.
There are two solutions.
War is one possible solution".
NPM was one proposed solution.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com