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Let be odd, and let assumption (H) hold.
Let m be odd and let p be a prime dividing m.
where n ′ = m 2 − 1 2. (e) Let m be odd and let p be a prime dividing m.
Let be odd and let (2.2). for all and all, then there exists a unique cubic mapping such that (2.3).
Similar(56)
Assume that (ngeq3) is odd and let (0< a_{1}leq a_{n}leqcdotsleq a_{n}).
For each k ∈ N, let C k = A if k is odd, and let C k = B if k is even.
(iii) Let ℓ be odd and α < 0. Then (6) is asymptotically stable if and only if (7) holds.
Let ℓ be odd and α < 0. Then (6) is asymptotically stable if and only if (7) holds.
Let n be odd and composed of (n − 1)/2 left and right markers surrounding a putative causal locus.
Let if is odd and, otherwise.
Let be odd, increasing on, and satisfies a Lipschitz condition, and let be nondecreasing on.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com