Sentence examples for weakly convergence from inspiring English sources

as weakly convergence in.

So admits a weakly convergence subsequence.

By '⇀' we denote the weakly convergence.

In [21] a weakly convergence theorem for -asymptotically quasi-nonexpansive mapping defined in Hilbert space was proved.

Because lim n → ∞ ∥ x n − x ∗ ∥ exists, which implies { x n } is bounded, hence { x n } has a weakly convergence subsequence { x n j }.

Since lim n → ∞ ∥ x n − x ∗ ∥ exists, { x n } is bounded and hence { x n } has a weakly convergence subsequence { x n j }.

Our convergence analyses guarantee that the algorithm weakly converges to a solution under certain assumptions.

Since is an arbitrary weakly convergent sequence of, we can conclude that convergence strongly to.

We write x n ⇀ x to indicate that the sequence { x n } weakly converges to x and x n → x will symbolize strong convergence as usual.

We write x n ⇀ x to indicate that the sequence { x n } weakly converges to x; as usual, x n → x will symbolize strong convergence.

Then the sequence ({x_{n}}) weakly converges to a common element of Ω. Next, we establish the strong convergence theorems of our iteration.