Skip to main content

Selected topics from 22nd ECMI Conference on Industrial and Applied Mathematics in The Journal of Mathematics in Industry

Guest Edited by:
Krzysztof Burnecki: Hugo Steinhaus Center, Faculty of Pure and Applied Mathematics, Wroclaw University of Science and Technology, Poland
Marek Teuerle: Hugo Steinhaus Center, Faculty of Pure and Applied Mathematics, Wroclaw University of Science and Technology, Poland
Janusz Szwabinski: Hugo Steinhaus Center, Faculty of Pure and Applied Mathematics, Wroclaw University of Science and Technology, Poland

Submission Status: Closed | Submission Deadline: Closed


This Collection no longer accepts submissions.


This special issue, published in The Journal of Mathematics in Industry, contains selected topics from the 22nd ECMI Conference on Industrial and Applied Mathematics that was held in 26-30 WrocÅ‚aw, Poland, from 26-30 June 2023. The series of European Consortium for Mathematics in Industry (ECMI) conferences are devoted to enforcing the interaction between academy and industry, leading to innovations in both fields. These events have attracted leading experts from business, science, and academia, and have promoted the application of novel mathematical technologies to industry. ECMI conferences also aim to further strengthen multidisciplinary research and development in both academia and industry, leading to the formulation of challenging real-life problems where mathematics can provide meaningful new insights and at the same time be inspired by these interactions

Submitted papers should not have been published previously, nor be under consideration for publication elsewhere. The experimental details must be fully documented and the results reliably reproduced. Upon peer review, accepted papers will be published free of charge. We encourage all the participants to participate and thank in advance for all the effort!

Note: Before applying for ECMI APC coverage, please check whether your institution has a full funding agreement with Springer Nature (see Countries and Institutions with Fully Open Access Agreements with Springer Nature).

  1. Concatenated backward ray mapping is an alternative for ray tracing in 2D. It is based on the phase-space description of an optical system. Phase space is the set of position and direction coordinates of light...

    Authors: Willem Jansen, Martijn Anthonissen, Jan ten Thije Boonkkamp and Wilbert IJzerman
    Citation: Journal of Mathematics in Industry 2024 14:11
  2. In epidemic modeling, interpretation of compartment quantities, such as s, i, and r in relevant equations, is not always straightforward. Ambiguities regarding whether these quantities represent numbers or fracti...

    Authors: Ihsan Arharas, Mohamed El Fatini, Mohammed Louriki and Roger Pettersson
    Citation: Journal of Mathematics in Industry 2024 14:9
  3. Mathematical modelling of a dengue epidemic with two serotypes including a temporary cross-immunity yields a nonlinear system consisting of ordinary differential equations (ODEs). We investigate an optimal con...

    Authors: Bernd Kugelmann and Roland Pulch
    Citation: Journal of Mathematics in Industry 2024 14:8