In this study the forward and reverse primers were designated to amplify the segments (~250 bps and ~650 bps) of the gene coding domains 1 and 4 of aerolysin of Aeromonas hydrophila. These two domains are involved in pathogenesis of the aerolysin gene. Sequences for two restriction enzymes, Pst I and Hind III, were included in the forward and reverse primers respectively. These restriction enz...

Abstract We establish constructive geometric tools for determining when a domain is $L^{s}$ L s -averaging and obtain upper lower bounds the -integrals of quasihyperbolic distance. also construct examples that are helpful to understand our relationship between p -Poinca...

We show that the first author’s QRB-domains coincide with Li and Xu’s QFS-domains, and also with Lawson-compact quasi-continuous dcpos, with stably-compact locally finitary compact spaces, with sober QFSspaces, and with sober QRB-spaces. The first three coincidences were discovered independently by Lawson and Xi. The equivalence with sober QFS-spaces is then applied to give a novel, direct proo...

We present two characterisations of FS domains, using the upper and the lower power domain construction, respectively. These characterisations have a common structure and thus can be generalised from the two power constructions to arbitrary premonads. The resulting classes of domains are considered in general, and some special instances are studied in greater detail. They form classes of domain...

We obtain sharp ranges of $L^p$-boundedness for domains in a wide class Reinhardt representable as sub-level sets monomials, by expressing them quotients simpler domains. prove general transformation law relating on domain and its quotient finite group. The range $p$ which the Bergman projection is $L^p$-bounded our found to shrink complexity increases.

Lower, upper, sandwich, mixed, and convex power domains are isomorphic to domains of second order predicates mapping predicates on the ground domain to logical values in a semiring. The various power domains diier in the nature of the underlying semiring logic and in logical constraints on the second order predicates.

We develop a new real-variable method for weighted $$L^p$$ estimates. The is applied to the study of $$W^{1, 2}$$ estimates in Lipschitz domains weak solutions second-order elliptic systems divergence form with bounded measurable coefficients. It produces necessary and sufficient condition, which depends on weight function, $$W^{1,2}$$ estimate hold fixed domain given weight. Using this rapidly...