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Zbigniew Peradzyński – the Winner of the Polish Mathematical Society’s Prize

Piotr Rybka — 2012

Mathematica Applicanda

Professor Zbigniew Peradzyński (for friends simply Zbyszek) is a recipient of the Steinhaus Prize in the field of Applied Mathematics, in year 2011. According to the jury's verdict, the prize has been awarded for Zbyszek's overall scientific activity, in particular for his contribution to the theoretical research of ion thrusters and his work on the superfluid helium theory. The verdict is based on papers, which are enumerated in the references.  Zbyszek first showed his interest in space journeys...

Interdisciplinary PhD Studies with a Mathematical Component

Piotr Rybka — 2013

Mathematica Applicanda

PhD studies in Mathematics and Natural Science, called MISDoMP, have been conducted  within the College of MISMaP UW since 2008. The College itself was formed in 2001 by seven UW faculties: Biology, Chemistry, Physics, Geography and Regional Studies, Geology, Mathematics, Informatics and Mechanics as well as  Psychology. This inter-faculty study programme offers a wide range of new opportunities for open-minded students whose broad interests go beyond the beaten paths of traditional education. This...

Examples of the use of mathematics to solve problems in other fields

Piotr Rybka — 2014

Mathematica Applicanda

This article is supported by examples of projects being carried out at MISDoMP. MISDoMP have been conducted  within the College of MISMaP UW since 2008. The College itself was formed in 2001 by seven UW faculties: Biology, Chemistry, Physics, Geography and Regional Studies, Geology, Mathematics, Informatics and Mechanics as well as  Psychology.

Almost classical solutions of static Stefan type problems involving crystalline curvature

Piotr Bogusław MuchaPiotr Rybka — 2009

Banach Center Publications

In this note we analyze equilibria of static Stefan type problems with crystalline/singular weighted mean curvature in the plane. Our main goal is to improve the meaning of variational solutions so that their properties allow us to call them almost classical solutions. The idea of our approach is based on a new definition of a composition of multivalued functions.

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