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Special Issue Guest Editors

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  • Prof. Dr. Martin Bohner, Missouri University of Science and Technology, U.S.A.
  • Prof. Dr. Snezhana Hristova, University of Plovdiv, Bulgaria

Deadline: 30 September 2021

GRIDABLE is a European Union Horizon 2020 project, aiming to develop and demonstrate polypropylene based nanocomposite MV and HVDC insulation systems for cables and capacitors and this way improving and enabling modern interconnection technologies for hybrid AC DC power transmission grids. In the GRIDABLE project we will up-scale production of novel dielectric nanocomposite for electrical insulation applications. We will transfer material’s high performance from laboratory scale to pre-production scale. This will be proven by relevant demonstrators and prototypes.

Summary:

Differential and difference equations are very useful tools for adequate modelling of dynamic processes. It leads us to further studying various types of these equations and related initial and boundary value problems, to develop approximate methods for their solutions as well as to their successful applications to real-world problems.

This special issue invites papers that focus on recent and novel developments in the theory of any types of differential and difference equations and inclusions, especially on analytical and numerical results for fractional ordinary and partial differential equations.

This special issue will accept good quality papers containing original research results and survey articles of exceptional merit. The special issue is open to both original research articles and review articles in the following fields:

- Differential equations and inclusions

- Partial differential equations

- Integral equations

- Fractional differential equations and inclusions

- Difference equations

- Discrete fractional equations

- Dynamical models with differential, fractional, or difference equations

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Keywords:

- Differential equations

- Integral equations

- Differential inclusions

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- Fractional differential equations

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- Difference equations

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- Partial differential equations

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- Dynamical models