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Otherwise it can be a decreasing function with frequency according to loudspeaker system directivity.
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For example, there can be a decrease in cardiac function at the same time as there is a decrease in venous return.
Secondly, suppose (a(t -b(t -bbe a decreasing function then the assertion can be proved in a similar way.
let be a decreasing function such that.
Similarly, we can prove that is a decreasing function of α.
Additionally, from (36), we can deduce that γ is a decreasing function of β, yielding that γ approaches zero as β → ∞.
We can show, however, that it is a decreasing function of time.
One can also see that the resistance is a decreasing function of the discharge current.
Obviously, Q - 1 ( P t h ) + τ s f s ( γ n 1 2 + γ n 2 2 ) can achieve the maximum value when k = 2. Using the fact that Q is a decreasing function, it can be easily seen that P f ( 2, { γ n 1, γ n 2 }, τ s ) can achieve the minimum value.
For the case that ψ is a decreasing function, we can prove it similarly.
It can be observed that expression (18) for is a decreasing function of the number of clusters.
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