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By using the Schauder fixed point theorem, we show the existence of one solution with suitable growth conditions imposed on the nonlinear term.
In this paper, by constructing the proper function spaces and the norm to overcome the difficulty of the noncompactness of ([0, infty)) and using the Schauder fixed point theorem, we show the existence of one solution with suitable growth conditions imposed on the nonlinear term. Our method is different from [22, 23] in essence.
Then (1.1) has at least one solution with period ω.
With the above-presented results, we get one solution with minimal power, and one solution with minimal area requirement per evaluated scenario.
Then Eq. (1.3) has at least one solution with period T if (2aT^{p}<1).
Then (1.1) has at least one solution with period T if (mT^{2}
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For the same problem, a method to achieve a rank-one solution with some tolerance is presented in [22].
The kit, which costs $1,100, is an an all-in-one solution with center speaker/receiver, two front speakers, two smaller rear speakers, and a subwoofer.
Naming and shaming may be one solution, as with Sports Direct.
Then (2.17) has at least one solution in with for.
Then (1.1) has at least one solution x with (rleq|x|leq R).
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