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Exact(7)
Therefore, is an -efficient solution of, where.
(ii) ⇒ (iii): Let be an -efficient solution of, where and.
⇒ (iii): Let be an -efficient solution of, where and.
(ii) is an -efficient solution of, where and.
(ii) is a weakly -efficient solution of, where and.
This figure shows the solution of, where x 0 = 1, x 1 = 1.2.
Similar(53)
"My concern is that they need to have solutions of where these folks are going to go," he said.
We investigate the growth of solutions of, where and are entire functions.
One of the major areas of non-linear analysis is the solution of problems where separate bodies or structures may come in contact with each other.
for every solution of (1.4), where.
Let be a solution of (1.4) where Then converges to.
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CEO of Professional Science Editing for Scientists @ prosciediting.com