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Resume

I am currently a Senior Lecturer in Mathematics and Computing at Kingston University London. I received my PhD in June 2017 from University of Strathclyde in Glasgow, working under the supervision of Victorita Dolean and Gabriel  Bararenechea. My main interest is in coupling problems thus, I continue working with Timo Betcke and Erik Burman from my previous position at University College London and Christopher Cooper from Universidad Técnica Federico Santa María on virus simulations. If multi-physical problems or coupling schemes are your interest, do not wait and drop me a message and I will take it from there.

Experience

2023 - NOW

SENIOR LECTURER

School of Computer Science
and Mathematics

Kingston University London

London, United Kingdom

I was promoted to Senior Lecturer in Mathematics and Computing at Kingston University London two years after joining. My research areas are Numerical Analysis and Scientific Computing. I still focus on the design, analysis and efficient implementation of Finite or Boundary element methods for various coupling problems. For more information, I invite you to the Research section.

2021 - 2023

LECTURER

School of Computer Science
and Mathematics

Kingston University London

London, United Kingdom

I have been a Lecturer in Mathematics and Computing at Kingston University London since 2021. I focus on the design, analysis and efficient implementation of Finite or Boundary element methods for coupling problems arriving from Molecular Dynamics. The software developed allows calculating solvation or binding energy using implicit solvent models.

2019 - 2021

RESEARCH ASSOCIATE

Department of Mathematics

University College London

London, United Kingdom

Nowadays many applications require solving multi-physical problems. Thus, coupling methods are important in numerical analysis. They allow us to consider different methods in various parts of a domain. For this reason, my work focuses on the coupling of Finite Element Methods and Boundary Element Methods. The main issue with such an approach is associated with imposing coupling conditions on the interface. It can be done by weakly imposing interface conditions within the discrete formulation of each coupled problem.

2017 - 2019

RESEARCH ASSOCIATE

Department of Mathematics

University of Pavia

Pavia, Italy

The Isogeometric method is an extension of the classical Finite Element method and is based on the idea of using splines. However, the computational cost per degree of freedom is also higher, hence fast solvers are so popular in the Isogeometric society. My postdoctoral project required pairing Fast Diagonalisation with Domain Decomposition preconditioners to be able to solve different problems from mechanics and fluid dynamics is the main interest of study.

Education

2014 - 2017

UNIVERSITY OF STRATHCLYDE

Doctor of Philosophy

Glasgow, United Kingdom

The main goal of the project was to propose efficient discretisation and parallel solution techniques for Stokes equations. To do so, I combined a hybrid discontinuous Galerkin discretisation and a Domain Decomposition method using non-standard interface conditions. It involved proving the well-posedness, estimating error and implementing various Finite Element methods and Domain Decomposition preconditioners.

2011 - 2013

UNIVERSITY OF TECHNOLOGY

Master of Mathematics

Wroclaw, Poland

My research focused on statistics, more specifically estimation theory. In my dissertation, I characterised the existence of a maximum likelihood estimator for a certain class of discontinuous functions, namely for simple functions. This result was exploited to characterise the existence of maximum likelihood estimators for discrete exponential families. Applications include the exponential family based on random graphs.

2009 - 2012

UNIVERSITY OF WROCLAW

Computer Science

Wroclaw, Poland

The motivation for the second-degree course was a willingness to develop my programming abilities and learn more programming languages. Besides learning such languages as C++ and Python, I studied various algorithms and data structures. I was introduced to various numerical methods and error approximation techniques, along with a mathematical environmental named Maple. 

2008 - 2011

UNIVERSITY OF TECHNOLOGY

Bachelor of Mathematics

Wroclaw, Poland

I studied various mathematical subjects, for instance, real and complex analyses, algebra, stochastic, and mathematical platforms such as R, Matlab and Mathematica. Furthermore, I learnt how to apply that knowledge as a member of a non-profit organisation that acquires real-life problems from the industry and solves them by using mathematical modelling.

Languages

English (fluent)

Polish (native)

Spanish (conversant)

Computer skills

Maple

Mathematics

Matlab

BEM++

FEniCS

FreeFEM++

C++

Python

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