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    Browsing by Advisor "Nandakumaran, A K"

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      • Finite Element Analysis of Interior and Boundary Control Problems 

        Chowdhury, Sudipto (2018-06-18)
        The primary goal of this thesis is to study finite element based a priori and a posteriori error estimates of optimal control problems of various kinds governed by linear elliptic PDEs (partial differential equations) of ...
      • Homogenization of certain PDEs and associated optimal control problems on various rough domains 

        Sufian, Abu
        This thesis is devoted to the study of the asymptotic behavior of partial differential equations (PDEs) and associated boundary and interior optimal control problems in various oscillatory domains. The present thesis ...
      • Homogenization of Optimal Control Problems in a Domain with Oscillating Boundary 

        Ravi Prakash, * (2017-11-27)
        Mathematical theory of homogenization of partial differential equations is relatively a new area of research (30-40 years or so) though the physical and engineering applications were well known. It has tremendous applications ...
      • Homogenization of PDEs on oscillating boundary domains with L1 data and optimal control problems 

        Renjith, T
        This thesis comprehensively studies the homogenization of partial differential equations (PDEs) and optimal control problems with oscillating coefficients in oscillating domains. After the introduction, the thesis is divided ...
      • Study of Optimal Control Problems in a Domain with Rugose Boundary and Homogenization 

        Sardar, Bidhan Chandra (2017-12-10)
        Mathematical theory of partial differential equations (PDEs) is a pretty old classical area with wide range of applications to almost every branch of science and engineering. With the advanced development of functional ...
      • Unfolding Operators in Various Oscillatory Domains : Homogenization of Optimal Control Problems 

        Aiyappan, S (2018-06-13)
        In this thesis, we study homogenization of optimal control problems in various oscillatory domains. Specifically, we consider four types of domains given in Figure 1 below. Figure 1: Oscillating Domains The thesis is ...

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