We present a new method for solving the BFKL evolution applicable at both leading and next-to-leading logarithmic accuracy, and tailored to the study of QCD multijet events at colliders. We utilise this to discuss corrections to the standard analysis. There are known, large corrections from energy and momentum conservation. We show that, despite claims to the contrary in the literature, these a...

We show a close relation between Chern and logarithmic Chern numbers of complex algebraic surfaces. The method is a “random” p-th root cover which exploits a large scale behavior of Dedekind sums and continued fractions. We use this to construct smooth projective surfaces with Chern ratio arbitrarily close to the logarithmic Chern ratio of a given arrangement of curves. For certain arrangements...

In this paper we discuss the importance sampling Monte Carlo methods for pricing options. The classical importance sampling method is used to eliminate the variance caused by the linear part of the logarithmic function of payoff. The variance caused by the quadratic part is reduced by stratified sampling. We eliminate both kinds of variances just by importance sampling. The corresponding space ...

the balanced scorecard framework with a hierarchical, multilayer, and causal-effect structure can shed light on the growth path and pave the development steps, which in addition to monitoring the financial goals. it also considers and controls the other effective and driving factors. in this study, after reviewing the balanced scorecard, a model was proposed in addition to extract the strategic...

We present a real interpolation method involving broken-logarithmic functors. We obtain a variety of interpolation theorems for quasilinear operators on quasi-Banach spaces, including limiting cases. We present a number of Holmstedt's formulae corresponding to the broken-logarithmic functors and apply these to obtain reiteration theorems for interpolation and extrapolation spaces. We compare th...

This paper presents numerical solution of elliptic partial differential equations Poisson’s equation using a combination of logarithmic and multiquadric radial basis function networks. This method uses a special combination between logarithmic and multiquadric radial basis functions with a parameter r. Further, the condition number which arises in the process is discussed, and a comparison is m...

Abstract: This paper describes the pros and cons of several generations of wireless multiple access protocols and describes a new protocol “Logarithmic Arbitration – Distributed Coordination Function” (LA-DCF) which uses “Binary Logarithmic Arbitration Method” (BLAM) optimization techniques to reduce delay and loss, and is designed particularly for integrated service environments. It simulates ...

We investigate the gluon Green’s function in the high energy limit of QCD using a recently proposed iterative solution of the Balitsky–Fadin–Kuraev–Lipatov (BFKL) equation at next–to–leading logarithmic (NLL) accuracy. To establish the applicability of this method in the NLL approximation we solve the BFKL equation as originally written by Fadin and Lipatov, and compare the results with previou...