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Exact(11)
for a fixed integer.
Rassias introduced the following equality,, for a fixed integer.
For a fixed integer, we set with the restriction that.
for a fixed integer a with a ≠ 0, ± 1.
For a fixed integer m, let (tau:= {T}/{m}) be the time step size, and let (t_{k}:= ktau) for (k=0,1,2,ldots, m).
For a fixed integer k, solving the Contracting Sandwich Problem when E0=E with extra requirement |F|≤k is known to be tractable in polynomial time [14].
Similar(49)
Assume that (a - f) a - frue for are natruel integers n ≤ k, where k ≥ 0 is a fored integer.
Let be a fixed integer.
where n ≥ 2 is a fixed integer.
Let (mgeq1) be a fixed integer.
where k ≥ 1 is a fixed integer.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com