نتایج جستجو برای: friesian n 86 a sequence
تعداد نتایج: 13678446 فیلتر نتایج به سال:
Lysinibacillus xylanilyticus belongs to the family Bacillaceae and was first described in 2010 with the type strain L. xylanilyticus XDB9. It is able to both degrade xylan and use it as the sole carbon source. Here, we describe the 4.8-Mb genome of the strain L. xylanilyticus SR-86, which was isolated from organic waste.
BACKGROUND Thoracic aortic rupture and aortopulmonary fistulation are rare conditions in horses. It mainly affects Friesian horses. Intrinsic differences in biomechanical properties of the aortic wall might predispose this breed. The biomechanical and biochemical properties of the thoracic aorta were characterized in warmblood horses, unaffected Friesian horses and Friesians with aortic rupture...
abstract: in this thesis, we focus to class of convex optimization problem whose objective function is given as a linear function and a convex function of a linear transformation of the decision variables and whose feasible region is a polytope. we show that there exists an optimal solution to this class of problems on a face of the constraint polytope of feasible region. based on this, we dev...
In this paper, we study the existence, asymptotic behavior of the positive solutions of a fuzzy nonlinear difference equation$$ x_{n+1}=frac{Ax_n+x_{n-1}}{B+x_{n-1}}, n=0,1,cdots,$$ where $(x_n)$ is a sequence of positive fuzzy number, $A, B$ are positive fuzzy numbers and the initial conditions $x_{-1}, x_0$ are positive fuzzy numbers.
target tracking is the tracking of an object in an image sequence. target tracking in image sequence consists of two different parts: 1- moving target detection 2- tracking of moving target. in some of the tracking algorithms these two parts are combined as a single algorithm. the main goal in this thesis is to provide a new framework for effective tracking of different kinds of moving target...
in this paper, strong laws of large numbers (slln) are obtained for the sums ƒ°=nii x1, undercertain conditions, where {x ,n . 1} n is a sequence of pairwise negatively dependent random variables.
let $mathcal{a}$ be a $c^*$-algebra and $z(mathcal{a})$ the center of $mathcal{a}$. a sequence ${l_{n}}_{n=0}^{infty}$ of linear mappings on $mathcal{a}$ with $l_{0}=i$, where $i$ is the identity mapping on $mathcal{a}$, is called a lie higher derivation if $l_{n}[x,y]=sum_{i+j=n} [l_{i}x,l_{j}y]$ for all $x,y in mathcal{a}$ and all $ngeqslant0$. we show that ${l_{n}}_{n...
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