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It was found that natural frequencies of a fixed string under constant tension T with linear variation in the mass density, ρ(x)="ρ0(1+αx/L), can be approximated using a very simple equation, ωn="(nπ/L)[T/{ρ0(1+0.5α)}]1/2 and results reasonably agree with previous results for a wide range of α.
The remainder is a fixed string.
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A fixed binary string was used based on the genetic algorithm paradigm.
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There are four issues which are focused mainly to provide for detection of a fixed base string on an affected sequence.
There are basic steps that constitute the whole process of analysis for high-concentration regions (HCR) detection of a fixed base string on an affected sequence and those steps are as follows.
For a fixed target string Y, the probability, Pr[ F| Y, X, k], is the weighted ensemble of all possible length- k generators that are feasible for Y, normalized by the partition function Z X kk ).
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In this article we present a novel variable tension string instrument which relies on a kinetic shape to actively alter the tension of a fixed length taut string.
Commonly, motifs are represented as fixed strings, strings with mismatches, position weight matrices or hidden Markov models, see [21] for further details.
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