Browsing by Author "Bayadilova G."

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    Cardinality of survival set for the chaotic Tent map with holes
    (2020 International Young Scholars Workshop, 2020) Aitu N.; Bayadilova G.
    Abstract. The aim of this paper is to give an overview of the dynamics of one dimensionaldiscrete dynamical systems: Tent map family T_3, Doubling map E_2 and shift map σ are investigated. Let I-intervals(Holes) lie in the interval [0,1) and let E_2 be a Doubling map. The survivor set Ω(I) :={x∈[0,1) : E_nx /∈ I, n≥0}. Depending on location and size of the intervals we will characterize the survivor set Ω(I) infinite or finite. Also we will show conjugacy of some maps that used in this paper. By using conjugacy of functions we will show that the Survivor set is infinite or finite in another composition of maps. The Cantor sets Λ that occur as non-survivor sets for c >2 from Tent map family T_c.[1]
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    Development of a mathematical model of the real estate provision system in Kazakhstan
    (Faculty of Engineering and Natural Science, 2020) Bayadilova G.
    This dissertation presents the results of the analysis of state housing programs for citizens of the Republic of Kazakhstan. The main parameters and requirements for making decisions on the housing issues were analyzed in the framework of compliance with the state requirements. As a result of the analysis, a table was developed that includes the main criteria and requirements for the state program, which serves to determine the number of steps and opportunities for obtaining housing in the Republic of Kazakhstan. These analysis results determine the requirements criteria for constructing a mathematical model and assessing the obtaining housing under the state program, depending on the time and steps for implementing the demand of state programs. The first chapter is Introduction chapter. Where we describe in detail, the current situation in the housing market and the main problems faced by those in need of housing. Chapter 2 is Preliminaries. Here we briefly described the problem that needs to be solved. In chapter 3, statistics on the provision of housing for citizens of the Republic of Kazakhstan were reviewed. The ratios between the number of new apartments commissioned and the newlyweds by the family are calculated. As well as the relationship between new apartments and demographic growth. The types of social security programs of other countries are considered. In chapter 4, we analyzed the main state housing programs in the Republic of Kazakhstan. All conditions of state and market mortgage lending programs are described. When studying the housing market of the republic, mortgage programs for the acquisition of housing and rental of housing were highlighted. In chapter 5, discussed the results of a study to build a mathematical model to calculate the effectiveness of government programs. The basic parameters of constructing a mathematical model of housing acquisition are described. A mathematical model for the acquisition of housing under existing programs in the Republic of Kazakhstan has been developed. Considered 8 ways to purchase housing. The mathematical model is developed separately for each program. And in chapter 6, we conclude our conclusion. Briefly outlined is the work on the synthesis of housing processes for the main steps. And also it is written about the work done on the analysis of convergence, the identity of processes and operations. The area of use of the mathematical model is described.