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Where disposent de toutes les Magasins disparu? Ivanova E. Liga M. Life Quality as a Basis of Social Security.

Moscow: Gardariki in Russian. Luhmann N. Social Systems. Saint Petersburg: Nauka in Russian. Maslow A.

Motivation and Personality. Saint Petersburg: Evrazija in Russian. Osipov G. Sociology and Social Myth Creation. Moscow: Norma-Infra-M in Russian.

Rimashevskaya M. Regional Features of the Level and Quality of Life. Sen A. The Idea of Justice. London: Penguin Books Ltd.

Volkova M. Applied Econometrics, 3, in Russian. Zaslavskaya T. Modern Russian Society. Social Mechanism of Transformation. Morozov S.

Standard month reference calendar Medler-Mendeleev-Morozov Standard in space society Economics and mathematical methods , , 55 1 , Space society is in the sixth socio-economic formation of Civilization.

There are two fundamentally different points of view on Space ideology: 1 geocentric from Earth to Space ; 2 cosmocentric or astrocentric from Space to Earth.

The sixth socio-economic formation Space is cosmocentric and is different from the previous five, purely terrestrial, geocentric socio-economic formations primitive community, slave, feudal, capitalist and socialist communist.

The challenge is to look at the Earth from Space as one of the many spaceships of Civilization and perceive the Earth as a normal part of the nature of Space cosmocentrizm.

Landmarks for astronauts in space will be 88 constellations, not the gods of ancient Egypt, Greece and Rome. In Space there is no earthly top, no bottom, no day, no night, no seasons, no equinoxes, no solstices, no different-day months of the year, no phases of the moon.

In Space, in particular, does not make any sense none of the approximately? For the names of the months they have the names of the ancient Roman and Greek gods and goddesses.

For the purposes of astronavigation and astrodynamics in Space, they are completely useless. Therefore, NASA USA for the purposes of exclusively astronavigation and astrodynamics, introduced the 13th zodiac Serpentarius Ophiuchus-Apheuhus calendar system from January 13, and openly announced it.

The Space society will have a standard month reference mathematical calendar of the year, focused on 88 major constellations of the Universe listed in the Star catalog of , of which 13 zodiac constellations are on the Ecliptic of the Sun.

This calendar will show a single time in all the spaceships of Humanity in the Universe, including Earth as one such spaceship.

The article presents the fundamental principles of the mathematical standard month reference zodiac calendar. Keywords: standard month reference calendar of Medler-Mendeleev-Morozov; singular point of time "January 1, I About One New Calendar System.

Economics and Mathematical Methods, 49, 4, in Russian. Mendeleeva kak glavnye sredstva v strategii industrializatsii cosmosa I sozdaniya cosmicheskogo obshchestva].

Moscow: Vash Format in Russian. The Mendeleevsky Standard Calendar of Russia for Sukhova S. Economist objyasnil Svetlane Sukhovoj, kakoj kalendarj nuzhen sovremennomu chelovechestvu?

Ogonek, 49 , in Russian. Akhmadeev B. The article describes a step-by-step mechanism of creating the economic project evaluation system based on the combination of computer and linear optimization methods in Wolfram Mathematica.

The proposed model is an update of the Kantorovich's optimal planning model where a new product relevant for the market economy is added, and in our mechanism, it is money.

Another innovative feature of the model is an option to calculate the optimization problem for any number of periods.

An optimization method for public investments into projects proposed; it is based on the automatic analysis of "shadow prices" of the linear programming dual problem.

A range of experiments are carried, which by means of the graphics illustrate, how various optimization criteria may influence the solution and what consequences they may have in various aspects of the concerned economic environment.

For example, if the goal of the regional administration is to increase the financial well-being of the population, then the wage vector is maximized.

If the goal of the regional authorities is to increase the profit of any industry or enterprise, then the corresponding vector is maximized.

There are many purposes, so the optimization criterion can be combined with different weights corresponding to the tasks facing management.

The developed system may be included in the network of situation centers to optimize management solutions at the level of major industrial enterprises, regions or the whole of the country.

Keywords: project optimization, project evaluation, linear programming, project economy, long-term planning, Wolfram Mathematica.

Journal of Security and Sustainability, 5 2 , Arrow K. Existence of Equilibrium for a Competitive Economy. Econometrica, 25, Bernanke B. Journal of Economic Perspectives, 9 4 , Blanchard O.

Lectures on Macroeconomics. Cambridge: MIT Press. Dawid H. Delli Gatti D. Journal of Economic Behaviour Organization, 56 4 , Kantorovich L.

Economic Calculation of the Best Use of Resources. About an Estimation of Efficiency of Capital Expenses.

Economics and Math. Methods, 6, 6, in Russian. Kutschinski E. Journal of Economic Dynamics Control, 27, LeBaron B.

In: Colander D. New York: Cambridge University Press. Moscow: Economics in Russian. Moiseev N.

Journal of Interdisciplinary Economics, May. Raberto M. Agent-based simulation of a financial market.

Physica A: Statistical Mechanics and its Applications, , 1 , Ramsey F. On a Problem in Formal Logic. London Math. Shapiro C. Equilibrium Unemployment as a Discipline Device.

American Economic Review, 74 3 , Tassier T. Tobin J. Skrypnik D. Budget policy and economic growth in Russia. Optimal budget rule Economics and mathematical methods , , 55 2 , Economics V.

Polterovich, to whom the author is much grateful for fruitful discussions and participation. Author expresses his gratitude to Doct.

Economics M. Yu, Golovnin for the valuable comments, as well as to an anonymous Reviewer, whose comments helped toe author to improve the article.

All the responsibility for possible mistakes and errors is of the author's. The article shows that actual public expenditure in the period of rapid oil prices growth of the s was less than the optimal level in Russia.

The macroeconomic model of Russian economy is the basis of current research. The main mechanism of growth in an optimum scenario is associated with the scaling effect of public expenditure, which increases production possibilities of an economy.

Adequate monetary policy allows preventing unwinding of the inflation spiral and runs the growth spiral. Non-optimality of fiscal policy is a consequence of budget rule mechanism features, which do not take into account the influence of government expenditures on economic growth.

The fiscal rule that implements the "closed loop" control and allows constructing the optimal economic policies for developing countries can become a basis for the system of growth management that combines universal and program planning.

The key principle of optimal budget rule must be "t? Keywords: optimal control, macroeconomic model, fiscal rule. National Bureau of Economic Research.

Collier P. Oxford: Oxford University. Managing Resource Revenues in Developing Economies. IMF Staff Papers, 57 1 , Fair R.

Specification, Estimation, and Analysis of Macroeconometric Models. Cambridge: Harvard University Press. Glazev S.

Politicheskiyi Jurnal. Gurvich E. Voprosy Ekonomiki, 2, in Russian. Voprosy Ekonomiki, 3, in Russian. Idrisov G. Budget Policy and Economic Growth.

Voprosy Ekonomiki, 8, in Russian. Fiscal Policy as a Source of Economic Growth. Voprosy Ekonomiki, 10, in Russian. Polterovich V. Journal of the New Economic Association, 2 26 , in Russian.

A Macroeconomic Model of the Russian Economy. Economics and the Mathematical Methods, 52, 3, in Russian. Solntsev O. Studies on Russian Economic Development, 4, in Russian.

Strategy for the modernization of the Russian economy Saint Petersburg: Aleteija in Russian. Repina E.

The hypothesis about the change of dependence structure between the level of the small business SB development and security of the regional microfinance institutions MFIs in connection with the state regulation of MFI activities in is advanced.

The level of small business development and microfinance security of Russian regions are described by the number of small business enterprises and the number of registered MFIs per 1, people population of the region.

The dependence structure is modeled using the copula-function method. The selection of a suitable copula is based on minimizing the AIC information criterion.

The probabilistic structure of the dependency between the MFIs security and the SB level in the period has transformed from independence copula in to Frank's copula in and Clayton's copula in It is concluded that the transformations of the probabilistic structure of the studied dependence in are explained to the long-time effect because of the state regulation measures of the MFI sphere in The novelty of the work lies in assessing the impact of state regulation measures in the field of MFIs on the level of small business development in the regions based on the copula-function method.

Keywords: microfinance organizations, small business, copula-function method, independent copula, Archimedean copulas, maximal likelihood method, tail dependencies, AIC information criterion, Cramer-von Mises statistics.

Asian Economic and Financial Review, 2, Balakrishnan N. Continuous Bivariate Distributions. Baydas M. Journal of Development Studies, 31 2 , Market Assessment for Housing Microfinance.

In: Daphis F. Bloomfield: Kumarian Press. Belousov A. Finances and Credit, 26 , in Russian. Bouye E. Finance, 23 2 , Breymann W. Quantitative Finance, 3, Burdun G.

Basics of Metrology. Moscow: Publishing House of Standards in Russian. Collins D. Dichter T. What's Wrong with Microfinance? Warwickshire: Practical Action Publishing.

Fantazini D. Applied econometrics, 4 24 , in Russian. Applied econometrics, 2 22 , in Russian. Applied econometrics, 3 23 , in Russian.

Genest C. Insurance: Mathematics and Economics, 44 2 , Guerin I. The Crises of Microcredit. New York: Zed Books. Karpushin E. Issues of Economics, 9, in Russian.

Kendall M. Statistical Findings and Links. Khandker S. The World Bank Economic Review, 19, Kovaleva E. Economic science, 74, in Russian.

Ledgerwood J. Washington: World Bank. Lemeshko B. Factory Laboratory. Diagnostics of Materials, 69, in Russian.

Nelsen R. An Introduction to Copulas. Lecture Notes in Statistics. New York: Springer-Verlag. Ngoasong M. Tourism Management, 52, Rozanova L.

Finance and Credit, 30 , in Russian. Semin R. Digest Finance, 13 , in Russian. Shahnazaryan G. Finance and Credit, 12 , in Russian. Sklar A.

Fonctions de r? Publications de l'Institut de Statistique de L'Universit? Tucker M. Woolcock M. American Journal of Economics and Sociology, 58 1 , Assaul V.

Barsuk for creating the conditions for the necessary calculations performing, A. Popova for help in design, as well as R.

Musatenko for the idea of an environmental approach. Three ways of solving the transport problem are considered, in which, in addition to the transportation fee of each unit of cargo, a fixed fee for the use of a particular route by each carrier is additionally charged regardless of the amount of cargo carried on it.

That means it is recalculated taking into account the additions to the initial costs of transportation the "penal additives", reduced to a unit of cargo transported along the corresponding route at the previous iteration.

Estimates are made of the conditions under which the task necessarily requires accounting for additional payments on the routes.

Since the very formulation of the problem did not have a single term for it, taking into account current conditions, the term "transport problem with ecological criterion" was proposed.

Keywords: objective function, transportation cost, optimal plan, corrective cycle. Fixed Cost Transportation Problem.

Naval Res. Quart, 8, 1, Birman I. Optimal Programming. Moscow: Ekonomika in Russian. Frolkis V. Introduction to the Theory and Optimization Methods for Economists.

On the Movement of Masses. Korbut A. Discrete Programming. Polyak R. On one Inhomogeneous Transport Problem.

Novosibirsk: Nauka, in Russian. Sedova S. Economy and Mathematical Methods, 35, 3, in Russian. Method of Nodal Vectors of Integer Programming.

Problems of a Special Look. Sigal I. Moscow: Fizmatlit, in Russian. Tui H. Concave Programming with Linear Constraints. Aivazian S. This paper aims at description of prospects of the Russian economy in the middle-term scenario, when changes of the drivers of the economic growth are possible.

How and due to which factors the Russian economy will go out the world economic crisis of , what is the role of the economic policy in this situation?

In this paper we consider a macroeconomic model created upon the main ideas of the structural modeling, which enables us to describe the main trajectories of economic development in different scenarios.

In its essence this model disaggregates the sphere of the real production of the Russian economy into the following sectors: E.

Interactions between these sectors are reflected of the final form of the model: the system of two first difference equations describes dynamics of the output in E.

Since the dynamics of output in the N. With account of conjuncture factors revealed by theoretical analysis, we create the macroeconometric model, which gives estimates of price indicators and production indices in the main branches of the real sector.

The novelty of the proposed approach to applied macroeconomic modeling of the Russian economy, thus, consists in taking into account the inner structure of the Russian economy, on the one hand, and the specific methodology of modeling for description of nonstationary transitional dynamics of the real data, on the other.

In this manner, we arrive at the stage of econometric modeling, where the method of cointegration analysis of Engle-Granger is used.

Keywords: economy of Russia; structural modeling; disaggregated macromodel, applied econometric analysis. Macroeconomic Modeling of the Russian Economy.

Applied Econometrics, 47, Applied Statistics. Study of Relationships. Colander D. Toward an Empirically Based Macroeconomics. American Economic Review.

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