Yazar "Gasilov, N. A." için listeleme

Toplam kayıt 6, listelenen: 1-6

    • A New Approach to a Fuzzy Time-Optimal Control Problem 

      Amrahov, S. Emrah; Gasilov, N. A.; Fatullayev, A. G. (2014)
      In this paper, we present a new approach to a time-optimal control problem with uncertainties. The dynamics of the controlled object, expressed by a linear system of differential equations, is assumed to be crisp, while ...

    • A New Approach to Fuzzy Initial Value Problem 

      Gasilov, N. A.; Fatullayev, A. G.; Amrahov, S. E.; Khastan, A. (2014)
      In this paper, we consider a high-order linear differential equation with fuzzy initial values. We present solution as a fuzzy set of real functions such that each real function satisfies the initial value problem by some ...

    • The Numerical Code TOKSCEN for Modelling Plasma Evolution in Tokamaks 

      Sadykov, A. D.; Sychugov, D. Yu.; Shapovalov, G. V.; Chektybaev, B. Zh.; Skakov, M. K.; Gasilov, N. A. (2015)
      The code TOKSCEN (TOKamak SCENario) for the modelling of plasma evolution is described in this paper. The modelling is based on numerical solution of the Grad-Shafranov equation of plasma equilibrium and circuit equations ...

    • On A Solution of the Fuzzy Dirichlet Problem for the Heat Equation 

      Gasilov, N. A.; Amrahov, S. Emrah; Fatullayev, A. G. (2016)
      In real-world applications, the behavior of the system is determined by physics laws and described by differential equations. In particular, the heat transfer is determined by Fourier's law of heat conduction and described ...

    • On the Numerical Solution of Linear Differential Equations with Interval Coefficients 

      Gasilov, N. A.; Amrahov, S. E. (2017)
      In this study, we consider Initial Value Problem (IVP) for a linear differential equation with interval coefficients. The initial values of the problem are taken as intervals, too. We interpret the interval IVP as a set ...

    • Solution Method for A Boundary Value Problem with Fuzzy Forcing Function 

      Gasilov, N. A.; Amrahov, S. E.; Fatullayev, A.G.; Hashimoglu, I. F. (2015)
      In this paper, we present a new approach to a non-homogeneous fuzzy boundary value problem. We consider a linear differential equation with real coefficients but with a fuzzy forcing function and fuzzy boundary values. We ...