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(ii) Any minimizing sequence ofτisρ-convergent.
(ii) is called a type II LP minimizing sequence for (P) if (2.11).
The following lemma establishes some relationship between LP approximating solution sequence and LP minimizing sequence.
(iv) is called a generalized type II LP minimizing sequence for (P) if (2.11) and (2.12) hold. . is called a generalized type II LP minimizing sequence for (P) if (2.11) and (2.12) hold.
This amount of sequence provided a good compromise between capturing important regulatory elements and minimizing sequence search space, which can decrease enrichment.
Definition 2.3 A sequence { x n } is called a type I minimizing sequence, MS1 for brevity (resp., type II minimizing sequence, MS2 for brevity) of (CMP) if the following (2.13) and (2.14) (resp., (2.13) and (2.15)) hold.
Since is a minimizing sequence, we therefore have shown that is in fact a minimizer.
Let ({t_{n}}) be a minimizing sequence.
Thus it has a minimizing sequence.
A sequence is called a minimizing sequence of τ if.
Similar(1)
In summary, we conclude that proteins show a trend towards minimizing energy in the sequence space but do not seem to adopt the global energy-minimizing sequence.
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