Research/art/teacher profile of a person
Name and surname:
Dr. rer. nat. Tatiana Kossaczká, MSc.
Document type:
Research/art/teacher profile of a person
The name of the university:
Comenius University Bratislava
The seat of the university:
Šafárikovo námestie 6, 818 06 Bratislava

I. - Basic information

I.1 - Surname
Kossaczká
I.2 - Name
Tatiana
I.3 - Degrees
Dr.rer.nat., M.Sc., Bc.
I.4 - Year of birth
1993
I.5 - Name of the workplace
Comenius University in Bratislava, Faculty of Mathematics, Physics and Informatics, Department of Applied Mathematics and Statistics
I.6 - Address of the workplace
Mlynská dolina F1 842 48 Bratislava
I.7 - Position
university lecturer / research assistent
I.8 - E-mail address
tatiana.kossaczka@fmph.uniba.sk
I.9 - Hyperlink to the entry of a person in the Register of university staff
https://www.portalvs.sk/regzam/detail/69910?do=filterForm-submit&surname=kossaczk%C3%A1&employment_state=yes&filter=Vyh%C4%BEada%C5%A5
I.10 - Name of the study field in which a person works at the university
Mathematics
I.11 - ORCID iD
0000-0001-9910-1087

II. - Higher education and further qualification growth

II.1 - First degree of higher education
II.a - Name of the university or institution
Comenius University in Bratislava, Faculty of Mathematics, Physics and Informatics
II.b - Year
2016
II.c - Study field and programme
Mathematics of ecnonomy and finance
II.2 - Second degree of higher education
II.a - Name of the university or institution
University of Wuppertal, School of Mathematics and Natural Science
II.b - Year
2019
II.c - Study field and programme
Mathematics
II.3 - Third degree of higher education
II.a - Name of the university or institution
University of Wuppertal, School of Mathematics and Natural Science
II.b - Year
2024
II.c - Study field and programme
Mathematics
II.4 - Associate professor
II.5 - Professor
II.6 - Doctor of Science (DrSc.)

III. - Current and previous employment

III.a - Occupation-position III.b - Institution III.c - Duration
special assistent University of Wuppertal, School of Mathematics and Natural Science 2017-2018
research assistent University of Wuppertal, School of Mathematics and Natural Science 2020-2024

IV. - Development of pedagogical, professional, language, digital and other skills

IV.a - Activity description, course name, other IV.b - Name of the institution IV.c - Year
Introduction to numerical mathematics University of Wuppertal, School of Mathematics and Natural Science 2018
Numerical methods for solving ordinary differential equations University of Wuppertal, School of Mathematics and Natural Science 2020
Advanced mathematics University of Wuppertal, School of Mathematics and Natural Science 2023
Programming seminar: Introduction to numerical mathematics University of Wuppertal, School of Mathematics and Natural Science 2024

V. - Overview of activities within the teaching career at the university

V.1 - Overview of the profile courses taught in the current academic year according to study programmes
V.1.a - Name of the profile course V.1.b - Study programme V.1.c - Degree V.1.d - Field of study
Probability and Statistics for Informaticians Applied informatics I. Inofrmatics
Numerical Modelling Mathematics of economy, finance and modeling II. Mathematics
V.2 - Overview of the responsibility for the delivery, development and quality assurance of the study programme or its part at the university in the current academic year
V.3 - Overview of the responsibility for the development and quality of the field of habilitation procedure and inaugural procedure in the current academic year
V.4 - Overview of supervised final theses
V.4.1 - Number of currently supervised theses
V.4.a - Bachelor's (first degree)
2
V.4.2 - Number of defended theses
V.5 - Overview of other courses taught in the current academic year according to study programmes
V.5.a - Name of the course V.5.b - Study programme V.5.c - Degree V.5.d - Field of study
Financial Derivatives Mathematics of economy, finance and modeling II. Mathematics

VI. - Overview of the research/artistic/other outputs

VI.1 - Overview of the research/artistic/other outputs and the corresponding citations
VI.1.1 - Number of the research/artistic/other outputs
VI.1.a - Overall
6
VI.1.b - Over the last six years
6
VI.1.2 - Number of the research/artistic/other outputs registered in the Web of Science or Scopus databases
VI.1.a - Overall
5
VI.1.b - Over the last six years
5
VI.1.3 - Number of citations corresponding to the research/artistic/other outputs
VI.1.a - Overall
60
VI.1.b - Over the last six years
60
VI.1.4 - Number of citations registered in the Web of Science or Scopus databases
VI.1.a - Overall
30
VI.1.b - Over the last six years
30
VI.1.5 - Number of invited lectures at the international, national level
VI.2 - The most significant research/artistic/other outputs
1

Kossaczká, T., Ehrhardt, M., & Günther, M.: Enhanced fifth order WENO shock-capturing schemes with deep learning. Results in Applied Mathematics, 12, 100201. 2021.

2

Kossaczká, T., Ehrhardt, M., & Günther, M.: A neural network enhanced weighted essentially non-oscillatory method for nonlinear degenerate parabolic equations. Physics of Fluids, 34(2), 026604. 2022.

3

Kossaczká, T., Ehrhardt, M., & Günther, M.: A deep smoothness WENO method with applications in option pricing. European Consortium for Mathematics in Industry. Springer International Publishing, 417-423. 2022.

4

Kossaczká, T., Ehrhardt, M., & Günther, M.: Deep FDM: Enhanced finite difference methods by deep learning. Franklin Open, 4, 100039. 2023.

5

Kossaczká, T., Jagtap, A.D. & Ehrhardt, M.: Deep smoothness weighted essentially non-oscillatory method for two-dimensional hyperbolic conservation laws: A deep learning approach for learning smoothness indicators. Physics of Fluids, 36(3), 036603. 2024.

VI.3 - The most significant research/artistic/other outputs over the last six years
1

Kossaczká, T., Ehrhardt, M., & Günther, M.: Enhanced fifth order WENO shock-capturing schemes with deep learning. Results in Applied Mathematics, 12, 100201. 2021.

2

Kossaczká, T., Ehrhardt, M., & Günther, M.: A neural network enhanced weighted essentially non-oscillatory method for nonlinear degenerate parabolic equations. Physics of Fluids, 34(2), 026604. 2022.

3

Kossaczká, T., Ehrhardt, M., & Günther, M.: A deep smoothness WENO method with applications in option pricing. European Consortium for Mathematics in Industry. Springer International Publishing, 417-423. 2022.

4

Kossaczká, T., Ehrhardt, M., & Günther, M.: Deep FDM: Enhanced finite difference methods by deep learning. Franklin Open, 4, 100039. 2023.

5

Kossaczká, T., Jagtap, A.D. & Ehrhardt, M.: Deep smoothness weighted essentially non-oscillatory method for two-dimensional hyperbolic conservation laws: A deep learning approach for learning smoothness indicators. Physics of Fluids, 36(3), 036603. 2024.

VI.4 - The most significant citations corresponding to the research/artistic/other outputs
1

Zeifang, J. and Beck, A., 2021. A data-driven high order sub-cell artificial viscosity for the discontinuous Galerkin spectral element method. Journal of Computational Physics, 441, p.110475.

2

Ning, J., Su, X. and Xu, X., 2022. Improved fifth-order weighted essentially non-oscillatory scheme with low dissipation and high resolution for compressible flows. Physics of Fluids, 34(5).

3

Zhang, X., Huang, L., Jiang, Z. and Yan, C., 2022. A class of high-order improved fast weighted essentially non-oscillatory schemes for achieving optimal order at any critical points. Physics of Fluids, 34(12).

4

Wang, Z., Zhu, J., Wang, C. and Zhao, N., 2022. Finite difference alternative unequal-sized weighted essentially non-oscillatory schemes for hyperbolic conservation laws. Physics of Fluids, 34(11).

5

Drozda, L., Mohanamuraly, P., Cheng, L., Lapeyre, C., Daviller, G., Realpe, Y., Adler, A., Staffelbach, G. and Poinsot, T., 2023. Learning an optimised stable Taylor-Galerkin convection scheme based on a local spectral model for the numerical error dynamics. Journal of Computational Physics, 493, p.112430.

VI.5 - Participation in conducting (leading) the most important research projects or art projects over the last six years
1

DAAD-MŠ ENANEFA – Efficient Numerical Approximation of Nonlinear Equations in Financial Applications

VII. - Overview of organizational experience related to higher education and research/artistic/other activities

VIII. - Overview of international mobilities and visits oriented on education and research/artistic/other activities in the given field of study

IX. - Other relevant facts

Date of last update
2025-01-24