The paper describes four computer programs (BD-PLANT-KZ, DInCeR, PLANT-EST-KZ and Feno-S) designed at the MEBS in relation to arid conditions of Mangystau for cadastral registration plants natural flora (ex-situ); determination introduction value collection diagnosis aesthetics green spaces, statistical processing phenological observations.

The Korkine-Zolotareff (KZ) reduction is one of the often used reduction strategies for decoding lattices. A KZ reduction algorithm involves solving shortest vector problems (SVPs) and basis expansion. In this paper, first we improve the commonly used Schnorr-Euchner search strategy for solving SVPs. Then, we derive upper bounds on the magnitudes of the entries of any solution of a SVP when its...

Introduction In 1984 Knizhnik and Zamolodchikov [KZ] studied the matrix elements of intertwining operators between certain representations of affine Lie algebras and found that they satisfy a holonomic system of differential equations which are now called the Knizhnik-Zamolodchikov (KZ) equations. It turned out that the KZ equations (and hence, representation theory of affine Lie algebras) are ...

Retinal microaneurysms, an early disease manifestation of diabetic retinopathy, are associated with retinal endothelial cell (REC) death and macular edema. We previously demonstrated that a quinic acid (QA) analog, KZ-41, promoted REC survival by blunting stress-induced p38 MAPK activation. Herein, we sought to expand our understanding of the pro-survival signal transduction pathways actuated b...

Kibble-Zurek theory (KZ) stands out as the most robust of defect generation in dynamics phase transitions. KZ utilizes structure equilibrium states away from transition point to estimate excitations due using adiabatic and impulse approximations. Here we show, actual nonequilibrium lead a qualitatively different scenario KZ, far correlations between defects (rather than their densities) are con...

The Knizhnik-Zamolodchikov (KZ ) equations is a holonomic system of differential equations for correlation functions in conformal field theory on the sphere [KZ]. The KZ equations play an important role in representation theory of affine Lie algebras and quantum groups, see for example [EFK]. There are rational, trigonometric and elliptic versions of KZ equations, depending on what kind of coef...

Figure 3 (right) – Comparison of ky-onlyand ky-kz-reordered scans with 100% data acceptance and with a 4mm navigator window. Figure 1 (above) – Diagram illustrating the radial reordering process. Vertical axis is ky, horizontal axis is kz and color represents calculated radius in the top part of the figure. The bottom part of the figure shows the navigator signal and the respiratory gating wind...

where ρ = √ x2 + y2. Then, the problem is to deduce the form of the radial function f(ρ) and any relevant condition on the wave number kz, and to relate that scalar wave function to a complete solution of Maxwell’s equations. The waveform (1) has both wave velocity and group velocity equal to ω/kz. Comment on the apparent superluminal character of the wave in case that kz < k = ω/c, where c is ...