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A Tribute to Professor Ivan Kiguradze

This thematic series is devoted to Professor Ivan Kiguradze, a distinguished mathematician in the fields of the theory of ordinary differential equations as well as functional differential equations. He is the recipient of numerous prizes and awards, among them the Order of Honor of the Republic of Georgia and Bernard Bolzano Honorary Medal for Merits in Mathematical Sciences.

He has published 10 monographs and more than 250 research articles and contributions to conference proceedings. He has been a supervisor of 26 PhD students, whom have already obtained the title of Doctor of Science and established reputations in their own chosen field of mathematical research.

Edited by: Irena Rachunkova, Svatoslav Stanek and Milan Tvrdy

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  4. Hartman-type conditions are presented for the solvability of a multivalued Dirichlet problem in a Banach space by means of topological degree arguments, bounding functions, and a Scorza-Dragoni approximation t...

    Authors: Jan Andres, Luisa Malaguti and Martina Pavlačková
    Citation: Boundary Value Problems 2014 2014:23
    Content type: Research Published on:

  8. Necessary and sufficient conditions for the existence of a solution of a boundary-value problem for the Schrödinger equation are obtained in the linear and nonlinear cases. Analytic solutions are represented u...

    Authors: Alexander Boichuk and Oleksander Pokutnyi
    Citation: Boundary Value Problems 2014 2014:4
    Content type: Research Published on:

  9. In this paper, we study the existence of solutions for a fractional boundary value problem involving Hadamard-type fractional differential inclusions and integral boundary conditions. Our results include the c...

    Authors: Bashir Ahmad, Sotiris K Ntouyas and Ahmed Alsaedi
    Citation: Boundary Value Problems 2013 2013:275
    Content type: Research Published on:

  10. In this paper, we study the existence and multiplicity of positive bound states of non-autonomous systems of nonlinear Schrödinger equations. The proof is based on the fixed point theorems in a cone.

    Authors: Sun Sheng, Fanglei Wang and Tianqing An
    Citation: Boundary Value Problems 2013 2013:271
    Content type: Research Published on:

    The Erratum to this article has been published in Boundary Value Problems 2016 2016:199