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The function is positive and continuous on.
Suppose that the function is positive and -periodic and.
By (3.8), it follows that the function is positive on.
The upper bound of holds true if the function is positive on.
Since the function is positive and increasing, it follows that there exists.
The lower bound of holds true if the function is positive on.
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On the other hand, the vaccination function is positive for all time.
In order to determine whether the first-order derivative of the objective function is positive or negative, we discuss it in the following two cases.
To be more specific, we assume that the weight function is positive and the scale function (z ( t) ) is monotone increasing over ([0,1]).
The successor function of point E is f(E =y_{E^-y_{E}< 0. On the other hand, we choose any point in the pulse set such that the successor function is positive.
For example, we show that when the objective function is positive then a bounded solution is a solution among the unbounded processes.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com