Sentence examples for procedures we can get from inspiring English sources

Using similar procedures, we can get the biggest extension.

Together with all C i and C i′ in the above two procedures, we can get the whole quantization codebook for azimuths from 0° to 180°.

Since Ω is bounded and (H7) holds, then if {u n } is bounded in H, by using the Sobolve embedding and the standard procedures, we can get a convergent subsequence.

Again, if (x_{2}) is not a fixed point of T (and so on), by iterating this procedure, we can get an iterative sequence ({x_{n}}), where (x_{n+1} in I^{x_{n}}_{alpha}) and d(x_{n+1},Tx_{n+1}) leq r d(x_{n},x_{n+1}) quadmbox{for all } n inmathbb{N} cup{0}.

In the same procedure, we can get a sequence of integers m1< n1< m2< n2<... and { ( x k j ) j = 1 ∞ : k ∈ N } ⊂ M : satisfying ∑ m k ≤ j ≤ n k x k j p ≤ ∑ j ≥ j k x k j p < 1 2 k. and ∑ m k ≤ j ≤ n k A j ( x k j ) > ε, k = 1, 2, ….

Using the same procedure of Theorem 2.2, we can get that for any (2.25).

So that, by augmenting the p j and then follow the procedure of R I we can get an estimation less than or equal to that with augmenting true LRIs.

Consequently, by using a similar procedure to Lemma 4 and Theorem 1, we can get the desired estimations (21) for (tin[t_{0},t_{1})).

After the one electrode decoding procedure was used in all 30 electrodes, we can get the contribution of each electrode in the particle filter model.

Using procedures similar to the proof of Theorem 2.1, we can get a more general result as follows.

When it comes to diagnoses and the possibility of undergoing serious medical procedures, we want second opinions (and trustworthy referrals) whenever we can get them.