Browsing by Author "Pinyagina O."

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  • Konnov I.; Pinyagina O. (2008)
    A descent method with respect to the gap function is formulated and justified for the nonsmooth equilibrium problem. It uses the procedure of inexact linear search of the Armijo type. The proposed method converges under ...
  • Konnov I.; Pinyagina O. (2021)
    In the present work, we describe a general set-valued variant of the network equilibrium problem with fixed demand. This problem is equivalent to a set-valued variational inequality. Under certain additional assumptions, ...
  • Konnov I.; Pinyagina O. (2020)
    © 2020, Springer Nature Switzerland AG. We suggest a modified descent splitting method for optimization problems having a special decomposable structure. The proposed modification maintains the basic convergence properties ...
  • Konnov I.; Pinyagina O. (2004)
    We consider a general class of monotone equilibrium problems, which involve nonsmooth convex functions, in a real Banach space. We combine the D-gap function approach and regularization techniques and suggest a descent ...
  • Pinyagina O.; Ali M. (2008)
    We consider mixed variational inequalities involving a non-strictly monotone, differentiable cost mapping and a convex nondifferentiable function. We apply the Tikhonov-Browder regularization technique to these problems. ...
  • Pinyagina O. (2016)
    © Springer International Publishing Switzerland 2016.In the present paper, we formulate the network equilibrium problem with mixed demand containing the fixed and variable components. We present the equilibrium conditions ...
  • Konnov I.; Pinyagina O. (2016)
    © Springer International Publishing Switzerland 2016.We suggest a partial linearization method for network equilibrium problems with elastic demands, which can be set-valued in general. The main element of this method is ...
  • Konnov I.; Pinyagina O. (2019)
    © 2019 IOP Publishing Ltd. In the present paper, we consider the optimal resource allocation problem with simplex-type constraints. For this problem, we propose a modification of the method of bi-coordinate variations with ...
  • Konnov I.; Pinyagina O. (2011)
    For monotone mixed variational inequalities, a solution method is proposed that combines regularization and a descent technique over a gap (merit) function. The same uniformly convex auxiliary function is used to construct ...
  • Konnov I.; Pinyagina O. (2019)
    © Springer Nature Switzerland AG 2019. We suggest the modified splitting method for mixed variational inequalities and prove its convergence under rather mild assumptions. This method maintains the basic convergence ...
  • Pinyagina O. (2017)
    © 2017, Pleiades Publishing, Ltd. We formulate the network equilibrium problem with mixed demand which generalizes the problems of network equilibrium with fixed and elastic demand. We prove the equilibrium conditions for ...

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