WS: PDEs for Math and Computer Science

SS: Numerik für Informatiker (mehr dazu in MS Teams)

Dynamical Systems for Computer Science/Labs (Course Webpage)

Research interests:

Nonlinear evolutionary equations (PDEs) | Dissipative systems (and their relevance to Optimization) | Metastability


Asymptotic analysis of a structure-preserving integrator for damped Hamiltonian systems, Discrete Contin. Dyn. Syst. A (with C. D. Alecsa and T. O. Pința)

Nonlinear economic growth dynamics in the context of a military arms race, Mathematica (with D. Metz)

A gradient-type algorithm with backward inertial steps associated to a nonconvex minimization problem, Numer. Algorithms (with C. D. Alecsa and László S. C.)

Approximate solutions of the logistic equation and Ulam stability, Appl. Math. Lett. (with D. Popa and I. Rașa)

Nonlocal Cauchy problems close to an asymptotically stable equilibrium point, J. Math. Analysis Appl.

Generalized monotone operators on dense sets, Numer. Funct. Anal. Optim. (with László S. C.)

Densely defined equilibrium problems, J. Optim. Theory Appl. (with László S. C.)

A low-order approximation for viscous-capillary phase transition dynamics, Port. Math. (with P. Engel and C. Rohde)

Existence results for systems of nonlinear evolution inclusions, Fixed Point Theory (with R. Precup)

Existence results for systems of nonlinear evolution equations, Int. J. Pure Appl. Math. (with R. Precup)