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A prefix graph P= Py is a labelled simple graph whose structure is determined by a feasible array y.
In this paper we show, given a feasible array y, how to use Py to construct a lexicographically least indeterminate string on a minimum alphabet whose prefix table π= y.
A feasible array is an array y= y[1..n] of integers such that y[1]="n and for every i∈2..n, y[i]∈0..n−i+1.
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It is known from [6] that every feasible array is a prefix table of some indeterminate string.
A feasible coupled-cavity array design with desired properties is the one depicted in Figure 4.
Because the assembly of unmethylated tobacco genome sequences yields highly fragmented contigs covering a large set of functional genes representing gene-rich portion (~13%) of the genome, this exon array is a feasible alternative to a full genome gene array.
From the first look, the PV-genset option seems to be more appealing than the PV grid option, since the construction of a grid system would necessarily weaken the chance for a feasible use of a PV array.
SNP arrays provide a feasible means of conducting high-throughput, genome-wide screens for allelic imbalance [1].
Therefore, studies on algorithms which can be easily accelerated by hardware (e.g., implemented on field-programmable gate array, FPGA) become a feasible way to figure out real-time problem.
In summary, a feasible route to fabricate ordered Si NW arrays in a large area is developed.
Therefore, although the atomistic method has been very successful for modeling an individual nanotube, it would not be a feasible approach for modeling the nanotube arrays.
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