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Exact(12)
Proof We now construct an approximate sequence.
This computation is continued to obtain an approximate sequence of.
where { α n } is an approximate sequence in [ 0, 1 ].
This computation is continued to obtain {y n } as an approximate sequence of {x n }.
This computation is continued to obtain { ξ k, n } an approximate sequence of { x k, n }.
This method gives an approximate sequence of solutions converging to a global solution of the problem.
Similar(48)
Any algorithm can generate only an approximating sequence of solutions.
Let ({mathbf {x}_{n}}) be an approximating sequence for (LVQEPLEC).
Let ({mathbf{x}_{n}} := {(x_{n},lambda _{n})}) be an approximating sequence.
Hence, by Definition 2.4, ({ x_{n}}) is an approximating sequence for (LQEP) corresponding to ({ lambda_{n}}).
Then, of course, ({mathbf{x}_{n}}) is an approximating sequence of (LVQEPLEC).
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