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Let H R3→R be a continuous function such that H(p)→H0∈R as |p|→+∞.
Let be a continuous function.
Let (f"(x)) be a continuous function.
Let be a continuous function on,, and.
Let be a continuous function satisfying (3.20).
Lemma 2. Let be a continuous function.
Let be a continuous function and lsca.
Let φ ( x ) be a continuous function defined on Λ.
Let f : J → R be a continuous function.
Let f : [ 0, 1 ] → R be a continuous function.
Let f be a continuous function on ([a,b ] ).
More suggestions(16)
be a quadratic function
be a holomorphic function
be a cubic function
be a small function
be a positive function
be a strong function
be a homogeneous function
be a smooth function
be a measurable function
be a direct function
be a deterministic function
be a nonlinear function
be a continuous monotone
be a fuzzy function
be a multivalued function
be a continuous linear
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