We review calculations of the radiative corrections to the Z” resonance, and we show that while the radiative corrections are quite large, they can be calculated and incorporated into the comparison with experiment so that there will be no significant theoretical uncertainties on the measurements of the 2’ mass and width at SLC and LEP. We compare calculations based on matrix elements and struc...

Presented here is an overview of studies of the manifestations of the Bose-Einstein correlations in the hadronic decays of Z 0 boson, performed by the LEP experiments. The scope of the overview is connned to studies of two-and three-particle correlation functions for charged pions, with emphasis on analyses of transverse mass m T and directional dependence of the two-particle correlation functi...

A new non-iterative approach has been developed to calculate surface fluxes. The range −5 ≤ RiB < 0, 10 ≤ z/z0 ≤ 105 and −0.5 ≤ ln(z0/z0h) ≤ 30 is divided into eight regions, and in each of the regions, multiple linear regression is performed to obtain non-iterative solutions for surface fluxes. As compared to the other two most recent noniterative schemes, we show that the suggested scheme has...

Let v and ω be the velocity and the vorticity of the a suitable weak solution of the 3D Navier-Stokes equations in a space-time domain containing z0 = (x0, t0), and Qz0,r = Bx0,r×(t0−r 2, t0) be a parabolic cylinder in the domain. We show that if v × ω |ω| ∈ L γ,α x,t (Qz0,r) or ω × v |v| ∈ L γ,α x,t (Qz0,r), where L γ,α x,t denotes the Serrin type of class, then z0 is a regular point for v. Th...

We have made the first direct symmetry tests in the decays of polarized Z0 bosons into fully identified bbg states, collected in the SLD experiment at SLAC. We searched for evidence of parity violation at the bbg vertex by studying the asymmetries in the b-quark polar- and azimuthal-angle distributions, and for evidence of T-odd, CP-even or CP-odd, final-state interactions by measuring angular ...

In this paper we prove a quantitative form of Landis’ conjecture in the plane. Precisely, let W (z) be a measurable real vector-valued function and V (z) ≥ 0 be a real measurable scalar function, satisfying ‖W‖L∞(R2) ≤ 1 and ‖V ‖L∞(R2) ≤ 1. Let u be a real solution of ∆u − ∇(Wu) − V u = 0 in R2. Assume that u(0) = 1 and |u(z)| ≤ exp(C0|z|). Then u satisfies inf |z0|=R sup |z−z0|<1 |u(z)| ≥ exp(...