We report low-temperature calorimetric, magnetic, and resistivity measurements on the antiferromagnetic (AF) heavy-fermion metal YbRh(2)Si(2) ( T(N)=70 mK) as a function of magnetic field B. While for fields exceeding the critical value B(c0) at which T(N)-->0 the low-temperature resistivity shows an AT2 dependence, a 1/(B-B(c0)) divergence of A(B) upon reducing B to B(c0) suggests singular sca...

Measurements of the Nernst signal in the vortex-liquid state of the cuprates to high fields (33 T) reveal that vorticity extends to very high fields even close to the zero-field critical temperature T(c0). In overdoped La2-xSrxCuO4, we show that the upper critical field H(c2)(T) curve does not end at T(c0), but at a much higher temperature. These results imply that T(c0) corresponds to a loss i...

Core combustion kinetic mechanisms for small C0–C4 fuel molecules are not only of the utmost importance in understanding their individual properties but also foundation development models real fuels. This brief communication intends to develop efficient skeletal core oxidation C0–C3/C4 fuels using recently developed NUIGMech1.1 as detailed mechanism. A combination different mechanism reduction ...

Let T (t), 0 ≤ t < ∞, be a one parameter c0-semigroup of bounded linear operators on a Banach space X with infinitesimal generator A and R(λ, A) be the resolvent operator of A. The Hille-Yosida Theorem for c0-semigroups asserts that the resolvent operator of the infinitesimal generator A satisfies ‖R(λ, A)‖ ≤ M λ−ω for some constants M > 0 and λ ∈ R (the set of real numbers), λ > ω. The object ...

Hormonal steroids, such as 17 -estradio1 derivatives, labelled with organometallic moieties have been synthesized and tested as markers for hormone receptor assay. Among the organometallic labels used were : Cr(C0) and Cr(C0)9(CS) which5can be attached to the arene A ring of the sterid ; Co9(C06 and Mo(rì -CH)9(C0)4 which can be bonded to acetylenic groups introduced at the 17c-p6sWton o the fl...

In this paper we initiate the study of the arithmetical properties of a set numbers which encode the dynamics of unimodal maps in a universal way along with that of the corresponding topological zeta function. Here we are concerned in particular with the Feigenbaum bifurcation. 1 Preliminaries. We start by reviewing some basic ideas of (a version of) the kneading theory for unimodal maps. For r...

In this work, the branching ratio $\mathcal{B}[B\to K\chi_{c0}(2P)]$ is extracted for first time through fit fractions in newly measured $B\to KD\bar{D}$ process by LHCb. With rescattering mechanism, reproduced well. Our study further enforces role of to establish $\chi_{c0}(2P)$ charmonium state, which a crucial step when constructing family.

We introduce polynomial stabilizability and detectability of well-posed systems in the sense that a feedback produces a polynomial stable C0–semigroup. Using these concepts, the polynomial stability of the given C0–semigroup governing the state equation can be characterized via polynomial bounds on the transfer function. We further give sufficient conditions for polynomial stabilizability and d...

This is the origin of paper ‘On a Question of Davenport and Lewis on Character Sums and Primitive Roots in Finite Fields’. There is still a little to be typed. Abstract Let A ⊂ Fp with |A| > p and |A + A| < C0|A|. We give explicit constants k = k(C0, ε) and κ = κ(C0, ε) such that |Ak| > κp. The tools we use are Garaev’s sum-product estimate, Freiman’s Theorem and a variant of Burgess’ method. A...