You can find the list of publications on SciPort RLP at https://www.rlp-forschung.de/public/people/7064

• Luka Grubisic, Vadim Kostrykin, Konstantin A. Makarov, Kresimir Veselic, Stephan Schmitz, Diagonalization of indefinite saddle point forms, in "Analysis as a Tool in Mathematical Physics: in Memory of Boris Pavlov" K.Kurasov, A.Laptev, S.Naboko and B.Simon (eds), Operator Theory: Advances and Applications 276, 2020 ( ISBN 978-3-030-31530-6), arXiv 1710.05105.
• Luka Grubisic, Vadim Kostrykin, Konstantin A. Makarov, Kresimir Veselic, Stephan Schmitz,The Tan 2Theta Theorem in Fluid Dynamics, J. Spectr. Theory 9 (2019), no.4, 1431-1457 (online first DOI 10.4171/JST/282) [arXiv 1708.00509].
• Konstantin A. Makarov, Stephan Schmitz, Albrecht Seelmann, On invariant graph subspaces, Integr. Equ. Oper. Theory 85 (2016), 399 - 425 [arXiv 1509.07984].
• Stephan Schmitz, Representation theorems for indefinite quadratic forms without spectral gap, Integr. Equ. Oper. Theory 83 (2015), 73-94 [arXiv 1409.2409].
• Konstantin A. Makarov, Stephan Schmitz, Albrecht Seelmann, Reducing graph subspaces and strong solutions to operator Riccati equations, arXiv 1307.6439.
• Stephan Schmitz, Representation Theorems for Indefinite Quadratic Forms
  and Applications, PhD thesis at Johannes Gutenberg University Mainz,
  2014, Gutenberg Open Science: Representation theorems for indefinite quadratic forms and applications (uni-mainz.de).

Fluid Dynamics, Partial Differential Equations, Functional Analysis

• 2002-2008 Diploma Mathematics RWTH Aachen
• 2008-2014 Doctorate in Mathematics Johannes Gutenberg University Mainz
• 2015-2017 Postdoc at the University of Missouri, Columbia, Missouri USA
• 2018-2022 Research assistant at the University of Koblenz-Landau, Landau campus.
• 2023-dato Research Associate at RPTU Kaiserslautern-Landau, Campus Landau.

Current courses:

Lecture Linear Algebra
Lecture Analytical Foundations
Exercise Partial Differential Equations

Past courses:

Teaching in summer semester 2023:
Lecture Analysis, Lecture Ordinary Differential Equations (split), Exercise Ordinary Differential Equations

Teaching in winter semester 2022/23:
Lecture Linear Algebra, Lecture Partial Differential Equations, Exercise Partial Differential Equations

Teaching in summer semester 2022:
Pre-course Mathematics, lecture Ordinary Differential Equations, exercise Ordinary Differential Equations

Teaching in winter semester 2021/2022:
Lecture Linear Algebra, Lecture Analytical Foundations, Exercise Introduction to Partial Differential Equations

Teaching in summer semester 2021:
Lecture Analysis, Exercise Ordinary Differential Equations, 2 Exercises Foundations of Algebra and Elementary Number Theory M4b

Teaching in winter semester 2020/2021:
Lecture Linear Algebra, Lecture Analytical Foundations, Exercise Introduction to Partial Differential Equations

Teaching in the summer semester 2020:
Lecture Scientific Foundations, Lecture Analysis, Exercise Ordinary Differential Equations

Teaching in winter semester 2019/2020:
Lecture Linear Algebra, Lecture Analytical Foundations, Exercise Introduction to Partial Differential Equations

Teaching in the summer semester 2019:
Lecture / Exercise Scientific Foundations (FWG), Exercise/Seminar Function Theory II, Exercise Analysis

Teaching in winter semester 2018/19:
Lecture Linear Algebra, Exercise Linear Algebra, Exercise Statistics for Users II (UmWi)

Teaching in summer semester 2018:
2 Exercises in scientific basics, exercise in functional theory II, exercise in statistics for users I (UmWi)

Bachelor's and Master's theses with a mathematical focus in the teaching degree program of variant A as well as Bachelor's theses in the two-subject Bachelor's program are possible.

Supervised theses: M.Ed.: From symmetric matrices to self-adjoint operators; Phase portraits; Quadratic residues and the quadratic reciprocity law; Algebraic and transcendental numbers.
B.Ed.: Perfect numbers; Predicting the payment behavior of
Global customers of BASF SE (in cooperation with BASF); Fourier series