The purpose of the articel is analysis of the images of the Great Patriotic war 1941-1945 in popular media (cinema and TV) of modern Russia.
The History has shown once again, that one cannot fight something that one does not understand. In modern warfare both the military and the ideological fronts are at the same level of intensity, as the victory always depends not only on battlefield triumphs, but also on enlisting new adherents and holding to the old ones. And after two years of heroic fight of the “Obama Alliance” against IS in Syria and Iraq there is a clear indication, that Caliph Ibrahim (Abu Bakr al-Baghdadi) is winning on both fronts. The main goal of this article is an attempt to explain reasons underlying the success of ISIS leadership, that allowed the Islamists not only to evade the “degrade and destroy” strategy of the coalition, but also to build a new state, in the light of the context of Islamic eschatological concepts. To reach this goal, we strive to not only understand the perspectives of this newlyfounded state and possible forecasts for its sustainability, but also to look into the reasons of IS attractiveness for large groups of people from a variety of countries and regions, through the lens of Islamic eschatology.
Статья посвящена анализу культуры сосуществования конфессиональных сообществ, их социального, мировоззренческого и идейно-политического восприятия в условиях возрождения православия как мажоритарной религии. Рассматриваются соответствующие культурные установки православно-ориентированной социо-среды в контексте процессов ревитализации религиозной жизни и повышения значения символического капитала в постсоветской России. В процессе рассмотрения автор обозначает несколько моделей восприятия конфессиональных сообществ со стороны мажоритарной религии, а именно: «альянсно-договорную», «игнорирующее-нейтральную» и «конфронтационную». Распределение по ним российской религиозной палитры со стороны православной церкви по-своему дополнительно выявляет мировоззренческие и социо-культурные доминанты, а также ценностные предпочтения современного российского православия. В статье также сделана попытка описания культуры восприятия «чужого» и комплементарности в российском православии с точки зрения нескольких факторов: специфики национальной и культурно-исторической идентичности, традиций отношения к обществам гетерогенного типа, литургической традиции, догматической самоидентификации и ситуационной социальной политики в стране.
There is no doubt that periodization is a rather effective method of data ordering and analysis, but it deals with exceptionally complex types of processual and temporal phenomena and thus it simplifies historical reality. Many scholars emphasize the great importance of periodization for the study of history. In fact, any periodization suffers from one-sidedness and certain deviations from reality. However, the number and significance of such deviations can be radically diminished as the effectiveness of periodization is directly connected with its author's understanding of the rules and peculiarities of this methodological procedure. In this paper we would like to suggest a model of periodization of history based on our theory of historical process. We shall also demonstrate some possibilities of mathematical modeling for the problems concerning the macroperiodization of the world historical process. This analysis identifies a number of cycles within this process and suggests its generally hyperexponential shape, which makes it possible to propose a number of forecasts concerning the forthcoming decades.
With regard to social disciplines, a question continually arises: are mathematical methods fit for analyzing historical and social processes? Obviously, we should not absolutize differences between fields of knowledge, but the division of sciences into two opposite types, made by W. Windelband and H. Rickert, is still valid. As is known, they singled out sciences involving nomo-thetic methods, i.e., looking for general laws and generalizing phenomena, and those applying idiographic methods, i.e., describing individual and unique events and objects. Rickert attributed history to the second type. In his opinion, history always aims at picturing an isolated and more or less wide course of development in all its uniqueness and individuality
One of natural combinations of Kripke complete modal logics is the product, an operation that has been extensively investigated over the last 15 years. In this paper we consider its analogue for arbitrary modal logics: to this end, we use product-like constructions on general frames and modal algebras. This operation was first introduced by Y. Hasimoto in 2000; however, his paper remained unnoticed until recently. In the present paper we quote some important Hasimoto’s results, and reconstruct the product operation in an algebraic setting: the Boolean part of the resulting modal algebra is exactly the tensor product of original algebras (regarded as Boolean rings). Also, we propose a filtration technique for Kripke models based on tensor products and obtain some decidability results.
The recent decade has witnessed remarkable success in various aspects of socioeconomic development in Tropical Africa. However, contrary to the “development is the best contraceptive” expectations, fertility in many countries remains stalled, frequently at very high levels of 5 and more children per woman. This actualizes the risks of population explosions, which are particularly sharp, and can bear truly dramatic consequences for national and even regional development, in the largest countries. In order to foresee such risks, valid population projections are necessary. The only widely recognized comprehensive series of such forecasts is currently developed by the UN Population Division; however, the method underlying their forecast has a number of limitations. We offer a different method for modelling the scenarios of demographic future of a given country. We apply this method to the case of Mozambique and reveal that the population projections calculated for Mozambique by the UN Population Division in 2012 – 2013 seem to be overly optimistic.
Статья о взаимоотношениях двух групп художников (Артели Крамского и Товарищества Передвижников) с Академией Художеств. Акцент сделан на социокультурных аспектах русского искусства второй половины 19 в. – государственной поддержке и влиянию, стремлении к независимости и о методах, которыми пользовались Передвижники их стремлении к коммерциализации оборота произведений искусства.
This paper is the first in a series that describe a conjectural analog of the geometric Satake isomorphism for an affine Kac-Moody group (in this paper for simplicity we consider only untwisted and simply connected case). The usual geometric Satake isomorphism for a reductive group G identifies the tensor category Rep(G_) of finitedimensional representations of the Langlands dual group G_ with the tensor category PervG(O)(GrG) of G(O)-equivariant perverse sheaves on the affine Grassmannian GrG = G(K)/G(O) of G (here K = C((t)) and O = C[[t]]). As a byproduct one gets a description of the irreducible G(O)-equivariant intersection cohomology sheaves of the closures of G(O)-orbits in GrG in terms of q-analogs of the weight multiplicity for finite dimensional representations of G_. The purpose of this paper is to try to generalize the above results to the case when G is replaced by the corresponding affine Kac-Moody group Gaff (we shall refer to the (not yet constructed) affine Grassmannian of Gaff as the double affine Grassmannian). More precisely, in this paper we construct certain varieties that should be thought of as transversal slices to various Gaff(O)-orbits inside the closure of another Gaff (O)-orbit in GrGaff . We present a conjecture that computes the IC sheaf of these varieties in terms of the corresponding q-analog of the weight multiplicity for the Langlands dual affine group G_aff and we check this conjecture in a number of cases. Some further constructions (such as convolution of the corresponding perverse sheaves, analog of the Beilinson-Drinfeld Grassmannian etc.) will be addressed in another publication.
We introduce and study deformations of finite-dimensional modules over rational Cherednik algebras. Our main tool is a generalization of usual harmonic polynomials for each Coxeter group — the so-called quasiharmonic polynomials. A surprising application of this approach is the construction of canonical elementary symmetric polynomials and their deformations for all Coxeter groups.