To address the problem of building linear barrier coverage with location restriction, an optimization method for deploying multistatic radars is proposed, where restriction splits deployment line into two segments. By proving characteristics patterns, optimal sequence consisting multiple patterns proposed and exploited to cover each segment. The types numbers are determined by algorithm that co...

OBJECTIVE To make an useful identification method for the molecule of DNA on 3 herbs of Artemisia genus and compare the differences of the genes of Korean and Chinese species of Artemisia. METHODS Sequence of 3 herbs (Artemisia sacrorum Ledeb., Artemisia iwayomogi Kitam. and Artemisia capillaris Thunb.) was determined by PCR sequence system. DNA was extracted from rDNA/ITS (internal transcrib...

We present a systematic literature review of data-driven self-regulated learning (SRL) that emphasises the methodological importance temporality and sequence, as opposed to conventional statistical analysis. Researchers seem unanimous in their view SRL modern online blended educational settings; this is borne out by number reviews on subject. There has, yet, been no treatment context its concep...

The single channel Circular Synthetic Aperture Radar (CSAR) has the advantage of continuous surveillance a fixed scene interest, which can provide high frame rate image sequences to detect ground moving targets. Recent image-sequence-based CSAR target detection methods utilize fact that signal moves fast in sequence. Knowledge target’s trace(moving trace sequence, is equal signature’s morpholog...

We generalize the Krasovskii problem about an optimal observation under random circumstances to case of linear fractional order systems behavior which is described by equations with Hilfer derivative. study one- and two-dimensional whose state estimated in terms some function observed a perturbation form sequence δ-impulses appearance times are subject Poisson distribution. show that restoring ...

In this paper we prove general exact unprovability results that show how a threshold between provability and unprovability of a finite well-quasi-orderedness assertion of a combinatorial class is transformed by the sequence-construction, multisetconstruction, cycle-construction and labeled-tree-construction. Provability proofs use asymptotic pigeonhole principle, unprovability proofs use Weierm...

It is shown that, an infinite sequence of polynomial mappings of several complex variables, with suitable growth restrictions, determines a filled-in Julia set which is pluriregular. Such sets depend continuously and analytically on the generating sequences, in the sense of pluripotential theory and the theory of set-valued analytic functions, respectively. 1

We consider a sequence of polynomials that are orthogonal with respect to a complex analytic weight function which depends on the index n of the polynomial. For such polynomials we obtain an asymptotic expansion in 1/n. As an example, we present the asymptotic expansion for Laguerre polynomials with a weight that depends on the index of the polynomial.

We study generalizations of the sequence of the n-anacci constants that are constructed from the ratio limits generated by linear recurrences of an arbitrary order n with equal integer weights m. We derive the analytic representation of the class C of these ratio limits and prove that, for a fixed m, the ratio limits form a strictly

Let χ denote the space of all double gai sequences. Let Λ denote the space of all double analytic sequences. This paper is to introduce a new class of sequence spaces namely the semi difference Orlicz space of Λ. It is shown that the intersection of all semi difference Orlicz space of Λ is I ⊂ η and Λ ⊂ I.