to construct of an eukaryotic expression vector encoding herpes simplex virus type 2 (hsv-2) glycoprotein d (gd2), an iranian isolate of hsv-2 was propagated in hela cell line and its dna was extracted and used as template in polymerase chain reactions (pcr), to amplify gd2 gene. primers were designed and the restriction enzyme sites for ecori and xhoi were considered at their 5′ ends respectiv...

background and aims: herpes simplex virus (hsv) is a common cause of corneal disease and is the leading infectious cause of corneal blindness among developed nations. this study is aimed to provide an estimation of the incidence of herpes simplex virustype-1, 2(hsv1, 2) and varicella zoster virus (vzv) in tears and swab from eye infection by polymerase chain reaction (pcr) in eye disease in a s...

Let A = (an;k)n;k1 and B = (bn;k)n;k1 be two non-negative ma-trices. Denote by Lv;p;q;B(A), the supremum of those L, satisfying the followinginequality:k Ax kv;B(q) L k x kv;B(p);where x 0 and x 2 lp(v;B) and also v = (vn)1n=1 is an increasing, non-negativesequence of real numbers. In this paper, we obtain a Hardy-type formula forLv;p;q;B(H), where H is the Hausdor matrix and 0 < q p 1. Also...

The number $$Z(n):=\lfloor n/2\rfloor \lfloor (n-1)/2\rfloor$$ is the smallest of crossings in a simple planar drawing $$K_{2,n}$$ which both vertices on 2-side have same clockwise rotation. For two u, v q-side $$K_{p,q}$$ , let $${\text {cr}}_D(u,v)$$ denote total that edges incident with u v. We show any D surface $$\Sigma$$ pairs having {cr}}_D(u,v)<Z(p)$$ bounded as function p and . As cons...

Bolesti na hrudi jsou jedn?­m z vedouc?­ch d??vod?? n??v??tÄ?v urgentn?­ho p???­jmu a hlavn?­m symptomem akutn?­ho infarktu myokardu (AIM). Z??kladem diagnostiky AIM je stanoven?­ hodnoty biochemick??ch marker?? srdečn?­ ischemie v krvi. Aktu??ln?­m zlat??m standardem troponin. Roz???­??en?­ vysoce senzitivn?­ch metod umo?ž??uj?­c?­ch detekci velmi n?­zk??ch hodnot srdečn?­ho troponinu p??eds...

We consider the multiplicity of nontrivial solutions of the following quasilinear elliptic system -div(|x|(-ap)|∇u|(p-2)∇u) + f₁(x)|u|(p-2) u = (α/(α + β))g(x)|u| (α-2) u|v| (β) + λh₁(x)|u| (γ-2) u + l₁(x), -div(|x|(-ap) |∇v| (p-2)∇v) + f₂(x)|v| (p-2) v = (β/(α + β))g(x)|v|(β-2) v|u|(α) + μh 2(x)|v|(γ-2)v + l 2(x), u(x) > 0, v(x) > 0, x ∈ ℝ(N), where λ, μ > 0, 1 < p < N, 1 < γ < p < α + β < p* ...

Rozvoj konceptu informatick?Šho my??len?­ ?ž??k?? v r??mci kurikula informatick??ch p??edmÄ?t?? je současnosti jednou z velk??ch v??zev, a jedn?­m d??le?žit??ch n??stroj?? pro rozvoj tohoto zp??sobu p??edstavuje edukačn?­ robotika. Hlavn?­m c?­lem na???­ pr??ce bylo, na z??kladÄ? metod pedagogick?Šho v??zkumu, zmapovat problematiku robotiky, jako jednoho prosazov??n?­ rozvoje my??len?­. V toh...