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Exact(7)
let be a decreasing function such that.
Otherwise it can be a decreasing function with frequency according to loudspeaker system directivity.
Secondly, suppose (a(t -b(t -bbe a decreasing function then the assertion can be proved in a similar way.
Let, for all s ∈ [ 0, T ], f ( s, ⋅ ) be a decreasing function, that is, x, y ∈ R, x ≥ y ⟹ f ( s, x ) ≤ f ( s, y ).
Lemma 3.6 Let h : R + → R + be a decreasing function and let Φ : R + → R + satisfying Φ ( 0 ) = 0 and such that Φ and Φ ( t ) / t are increasing.
In any case, the phase function has to be a decreasing function both when considered as a function of the frequency ω and as a function of the place x.
Similar(53)
Then is a decreasing function.
Therefore is a decreasing function.
So, (g(x)) is a decreasing function.
This is a decreasing function of.
If, is a decreasing function of.
More suggestions(17)
be a decreasing operator
be a decreasing family14
be a decreasing convex
be a decreasing source
be a decreasing solution
be a decreasing need
be a decreasing problem
be a decreasing net
be a decreasing chain
be a decreasing trend
be a decreasing group
be a decreasing sequence
be a decreasing family
be a strong function
be a direct function
be a periodic function
be a holomorphic function
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