Anticrisis regulation of bank infrastructure and increase of population’s financial knowledge

The article presents recommendations on the formation of anti-crisis measures to regulate the development of the banking infrastructure as from the perspective of a mega-regulator, and from the position of the banking system, which is closest to the needs of the population. In this regard, made a number of proposals to ensure financial literacy as an important factor in crisis management.В статье представлены рекомендации по формированию антикризисных мер по регулированию развития банковской инфраструктуры как с позиции мегарегулятора, так и с позиции самой банковской системы, которая наиболее приближена к потребностям населения. В этой связи сделан ряд предложений по обеспечению финансовой грамотности населения как важного фактора антикризисного регулирования

Deictic elements as means of text cohesion and coherence in academic discourse

© 2017, Association for Social Studies Educa. All rights reserved. The article presents the results of the research aimed at analyzing some functions and features of deictic elements in academic discourse in English. The material under analysis covers 20 academic texts written by English-speaking linguists. In the article it is proved that in academic discourse deictic elements can operate only within the fixed scheme of deictic coordinates, which has got three main elements: deictic center, deictic element, and antecedent/subsequent element. Out of this scheme deictic elements fail to fulfill referential procedure. All deictic elements in academic discourse are divided into two big groups: conventional deictic elements and endemic ones. The result of the research shows that conventional deictic elements in most cases provide text cohesion (within small text units, such as adjoining sentences); whereas endemic deictic elements tend to serve for text coherence (in larger text units, such as paragraphs, chapters, etc.). Thus, deictic elements can be considered important units providing textbuilding

Computability on quasi-Polish spaces

International audienceWe investigate the effectivizations of several equivalent definitions of quasi-Polish spaces and study which characterizations hold effectively. Being a computable effectively open image of the Baire space is a robust notion that admits several characterizations. We show that some natural effectivizations of quasi-metric spaces are strictly stronger

Upper and Lower Bounds on Sizes of Finite Bisimulations of Pfaffian Dynamical Systems

In this paper we study a class of dynamical systems defined by Pfaffian maps. It is a sub-class of o-minimal dynamical systems which capture rich continuous dynamics and yet can be studied using finite bisimulations. The existence of finite bisimulations for o-minimal dynamical and hybrid systems has been shown by several authors; see e.g. Brihaye et al (2004), Davoren (1999), Lafferriere et al (2000). The next natural question to investigate is how the sizes of such bisimulations can be bounded. The first step in this direction was done by Korovina et al (2004) where a double exponential upper bound was shown for Pfaffian dynamical and hybrid systems. In the present paper we improve this bound to a single exponential upper bound. Moreover we show that this bound is tight in general, by exhibiting a parameterized class of systems on which the exponential bound is attained. The bounds provide a basis for designing efficient algorithms for computing bisimulations, solving reachability and motion planning problems

The role of herpes virus infection in development of arrhythmias in children

ECG' peculiarities and titers of anticardial antibodies (ACAB) were studied in 44 children with herpes virus infection: 63% of patients were infected by herpes virus type IV, V, VI; the rest ones - herpes virus type I,II in addition. ECG has revealed dysfunction of sinus node, conductive disturbances and changes of repolarization in 1/3 of children, 20% of patients has signs of myocardial electric instability. Part of children has increased titers of ACAB to conductive system and cardiomyocytes

Relativistic theory of inverse beta-decay of polarized neutron in strong magnetic field

The relativistic theory of the inverse beta-decay of polarized neutron, $\nu _{e} + n \to p + e ^{-}$, in strong magnetic field is developed. For the proton wave function we use the exact solution of the Dirac equation in the magnetic filed that enables us to account exactly for effects of the proton momentum quantization in the magnetic field and also for the proton recoil motion. The effect of nucleons anomalous magnetic moments in strong magnetic fields is also discussed. We examine the cross section for different energies and directions of propagation of the initial neutrino accounting for neutrons polarization. It is shown that in the super-strong magnetic field the totally polarized neutron matter is transparent for neutrinos propagating antiparallel to the direction of polarization. The developed relativistic approach can be used for calculations of cross sections of the other URCA processes in strong magnetic fields.Comment: 41 pages in LaTex including 11 figures in PostScript, discussion on nucleons AMM interaction with magnetic field is adde

Specific features of Bazhenov suite sediments in south-eastern Nurolsk sedimentary basin (Tomsk Oblast)

The specific sediment features in Georgiev (J[3]kmgr), Bazhenov (J3vbg) and Kulomzin (K1bkl) suites, exposed by drilling in the S-E Nurolsk depression (Tomsk Oblast), were defined and described via petrographic, X-ray diffraction and fluorescence-microscopy analysis methods. The classification of agrillites was identified, the structure-texture features, composition, voids and bitumen types and their distribution were determined. It was defined that Bazhenov suite argillites are characteristic of fine-dispersion, high biogenic silica content and scattered organic matter, enriched multi-composite syngenetic bitumen (from light to resin-asphaltine), as well as fractured surface where the migration of light bitumen occurs

Black-hole concept of a point-like nucleus with supercritical charge

The Dirac equation for an electron in the central Coulomb field of a point-like nucleus with the charge greater than 137 is considered. This singular problem, to which the fall-down onto the centre is inherent, is addressed using a new approach, based on a black-hole concept of the singular centre and capable of producing cut-off-free results. To this end the Dirac equation is presented as a generalized eigenvalue boundary problem of a self-adjoint operator. The eigenfunctions make complete sets, orthogonal with a singular measure, and describe particles, asymptotically free and delta-function-normalizable both at infinity and near the singular centre $r=0$. The barrier transmission coefficient for these particles responsible for the effects of electron absorption and spontaneous electron-positron pair production is found analytically as a function of electron energy and charge of the nucleus. The singular threshold behaviour of the corresponding amplitudes substitutes for the resonance behaviour, typical of the conventional theory, which appeals to a finite-size nucleus.Comment: 22 pages, 5 figures, LATEX requires IOPAR