Emails: a)Corresponding author: akogkets@civil.duth.gr, b) papadob@civil.duth.gr

In this session, the selected papers present research in the scientific field of Fuzzy Logic, which is a topic of mathematics rapidly evolving. Applications of Fuzzy Logic can be found in many areas of science and in real life, but also has a philosophical dimension.
The research work included in the session is based on modern trends in Fuzzy Logic, Fuzzy Statistics, and Statistics with engineering applications.

Email: tam@imm.uran.ru

The scope of symposium is to bring together researchers from the scientific fields of Systems Analysis and development of Information Systems and to provide an effective feedback from this collaboration. It is supposed that the papers of the symposium will be devoted to following topics: dynamic optimisation, optimal control of nonlinear systems, dynamic games, application of systems analysis to modelling of economic processes, models of behavioural economics, models of economic growth, information systems development. The main focus will be on important applications of systems analysis and the theory of information systems in modelling of sustainable economic development. The presentations may be given online.

E-mail: nakudr@gmail.com

Description:
This Symposium on Methods of Nonlinear Mathematical Physics focuses on analytical methods for investigation of both nonlinear partial and ordinary differential equations including certain mathematical models. We invite scientists developing and applying methods of nonlinear mathematical physics.
Topics of interest include, but not limited to:
 analytical solutions of nonlinear differential equations;
 integrable systems;
 Painleve analysis and Painleve equations;
 delay differential equations;
 special solutions of nonlinear differential equations;
 nonlinear special polynomials;
 symmetries of nonlinear differential equations;
 mathematical modeling and mathematical models;
 dynamic chaos theory;
 point vortex theory.

Email: k.aldawsari@psau.edu.sa

 In this article, a novel family of multi-variate Hermite-Frobenius-Genocchi polynomials is constructed and its several characterizations are observed. The properties of these polynomials, such as recurrence relations and shift operators, are investigated. Differential equations, partial differential equations, and integrodifferential equations satisfied by these polynomials are derived using the factorization method. Additionally, the Volterra integral equation is derived for these multivariate Hermite-Frobenius-Genocchi polynomials, which enhances the understanding and application of the factorization method in physics and engineering. 

Email: dina.tavares@ipleiria.pt; tm@dps.uminho.pt; vandasantos@ua.pt

This session aims to be an opportunity for professionals from different areas with multidisciplinary interests to discuss innovative practices in Teaching and Learning of Mathematics. Sharing diverse experiences and knowledge in innovative methodologies and technologies will raise awareness to the theme and promote the development of dialogic pedagogies.

Topics of interest include, but are not limited to:
–       Innovative methodologies in education;
–       E-learning and online education; 
–       Digital technologies in education;
–       Active Learning in math education;
–       New trends in assessment;
–       STEM Education;
–       Case studies on teaching and learning practices;
–       AI in math education.

E- mmalqahtany@nu.edu.sa

Khaled M. Saad, Department of Mathematics, College of Sciences and Arts, Najran University, Najran, Saudi Arabia, Department of Mathematics, Faculty of Applied Science, Taiz University, Taiz, Yemen

E-khaledma_sd@hotmail.com; kmalhamam@nu.edu.sa

To be announced

Emails: gabriella.v.bognar@uni-miskolc.hu, krisztian.hriczo@uni-miskolc.hu

This symposium will bring together engineering mechanics practitioners to discuss computational and experimental aspects of fluid dynamics and fluid-structure interaction and provide a forum for discussing mathematical modelling of nonlinear phenomena, methods for solving boundary value problems of nonlinear partial and ordinary differential equations arising in science, and engineering applications, and the development and engineering applications of computational/experimental methods.

Topics of interest include:

modelling, solid mechanics, fluid mechanics, heat and mass transfer, boundary layer phenomena, multiscale methods, computational fluid mechanics, computational fluid-structure interaction, growth models, etc.

The symposium aims to bring together students, academics, and professionals in computational fluid mechanics and structural mechanics.

Email: t.chekifi@cder.dz

This session aims to unite researchers, applied mathematicians, and engineers to present and discuss cutting-edge numerical methods for modeling heat transfer and fluid dynamics in solar energy systems, with a focus on Concentrated Solar Power (CSP) tube receivers and water solar stills. These technologies, critical for renewable energy and water purification, involve complex thermal and fluid interactions, including conduction, convection, radiation, and single/multiphase flows. The session will highlight advancements in computational fluid dynamics (CFD), finite element/volume methods, and optimization
techniques to improve the design and efficiency of solar energy systems. Topics include:
 Numerical modeling of heat transfer in CSP tube receivers (e.g., molten salt, gas-based systems)
 CFD simulations of fluid flow and thermal performance in solar receivers and stills
 Multiphase flow modeling for evaporation and condensation in water solar stills
 Optimization of solar energy systems using computational tools
 Radiation heat transfer and solar flux distribution in solar applications
 Experimental validation of numerical models for solar energy systems
 Integration of renewable energy in thermal and fluid system modeling

email address: raffaella.servadei@uniurb.it

Nonlinear analysis is a powerful tool for studying a variety of phenomena arising in dfferent contexts such as, among the others, physics, mechanics, biology, chemistry, finance.
A very interesting area of nonlinear analysis lies in the study of local and nonlocal elliptic equations, both for the pure mathematical research and in view of concrete real-world applications.
Indeed, this type of problems arises in a quite natural way in different contexts, such as, among the others, the thin obstacle problem, optimization, finance, phase transitions, stratified materials, anomalous diffusion, crystal dislocation, soft thin films, semipermeable membranes, flame propagation, conservation laws, ultra-relativistic limits of quantum mechanics, quasi-geostrophic flows, multiple scattering, minimal surfaces, materials science, water waves, chemical reactions of liquids, population dynamics, geophysical fluid dynamics, mathematical finance (American options), jump Lévy processes in probability theory.
The current literature on these abstract tools and on their applications is, therefore, very interesting and, up to now, quite large.
The aim of this session is to present some recent results and future trends on local and nolocal problems and their applications, by leading together experts in this field.

E-mail: nicolae.herisanu@upt.ro

Starting from the reality that there is always more to discover about nonlinear dynamical systems, this mini-symposium aims to bring together researchers concerned with applying the Optimal Homotopy Asymptotic Approach to nonlinear and strongly nonlinear dynamical systems from various fields of engineering. It is expected to be emphasized new developments and improvements of this approach with applications in classical mechanics, fluid mechanics, thermodynamics, nonlinear oscillations, electrical machines, and other engineering branches where nonlinear dynamical systems are involved.