MATHEMATICS × PHENOMENA

Using mathematics to understand real phenomena

We study reaction-diffusion systems, cross-diffusion, nonlinear partial differential equations, and mathematical models arising in biology and related applied sciences. The laboratory values both rigorous theory and the appeal of explaining real mechanisms through mathematics.

What makes this laboratory attractive

The goal is not only to learn abstract mathematics, but to see how models, theory, and real-world phenomena are connected.

Start from concrete questions

Segregation of species, pattern formation, and nonlinear dynamics provide intuitive entry points into advanced mathematics.

Learn solid theory

Students encounter reaction-diffusion systems, bifurcation, stability, and nonlinear analysis that naturally connect to graduate-level study.

Grow into research

Reading seminars, graduation research, presentations, and graduate study are connected in a gradual and realistic way.

Recent keywords

Reaction-diffusion Cross-diffusion Bifurcation Pattern formation Mathematical biology Nonlinear PDE

Good starting points for students

  • Interest in mathematical modeling
  • Desire to study analysis and differential equations more deeply
  • Considering graduate study and research

Where to begin