Exact(4)
Entrees were uniformly satisfying.
The supporting cast was uniformly satisfying.
And it's especially perplexing because, of late, Mercedes transmissions have been uniformly satisfying.
The supporting cast is uniformly satisfying; the staging, clever and at times ingenious.
Similar(56)
By Lemma 2.1, u ¯ ∈ C 2 is a uniformly elliptic function satisfying J 1 [ u ¯ ] ⋐ U, u ¯ > g 0 in Ω and F [ u ¯ ] = log ( det ( D 2 u ¯ - A ( x, u ¯, D u ¯ ) ) ) ≥ n log a 0, where a 0 is the positive constant in (2.1).
If the above inequality is non-strict, then any nontrivial solution still is uniformly bounded satisfying x n ≤ x 0 ≤ x − p + 1 < + ∞, ∀ n ∈ N 0. (ii) Assume that the sequence { M n } satisfies the constraint M n < e A G n ( 1 − x n ( ∑ j = n − k + 1 n μ j 0 − 1 ) + ( ∑ j = n − k + 1 n ∑ i = 1 m μ j i ) max ( x n, x n m ) ) ; ∀ n ∈ N 0. (3.16) .
Firstly, we prove that there are eigenfunctions ({u}(cdot, omega)) satisfying (3.17) uniformly on I.
Let be a real uniformly convex Banach space satisfying Opial's condition and a nonempty closed convex subset of.
Theorem 2.2 Let E be a uniformly convex Banach space satisfying Opial's condition and C, S, T, and { x n } be as taken in Lemma 2.1.
(2) If is a real uniformly convex Banach space satisfying Opial's condition or whose norm is Fréchet differentiable, then the weak convergence of to some is proved.
Let X be a uniformly convex Banach space satisfying Opial's condition and K be a nonempty closed convex subset of X.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com