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Let V be a nonnegative function.
Let φ be a nonnegative function.
Let be a nonnegative function defined on the interval.
Let h be a nonnegative function such that h ≥ α (1.6).
Let (y : mathbb{N}_{0}rightarrowmathbb{R}) be a nonnegative function satisfying (y(0)=0).
Let and be nonnegative sequences defined on, and let be a nonnegative function for with.
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Suppose Γ ei0, z) is a nonnegative function of ei0 and z, where θ ϵ [0, 2π] and z ϵ C.
Here, M1 and M2 are weighted volumes of {u⩽0}∩Ω and {u>0}∩Ω, respectively, and Φ is a nonnegative function of two real variables.
which is a nonnegative function.
Suppose that f is a nonnegative function.
where is a nonnegative function, and, (3.3).
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