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Lennart Meier is an Associate Professor at Utrecht University specializing in modern development called topological modular forms. These modular forms arose from complex analysis and number theory, where they played a significant role in the solutions to Fermat's Last Theorem and are defined as highly-symmetric functions. Their natural beauty opens up interesting applications in topology, such as detecting exotic differentiable structures on high-dimensional spheres. Meier's research envisions connections between topological modular forms and theoretical physics, situating them within the broader context of chromatic homotopy theory. He uses concepts from arithmetic geometry to organize topological information, which requires a deeper understanding of the objects involved, particularly the interactions of symmetries, also known as equivariance. This exploration demands spending substantial time studying moduli stacks of elliptic curves.
Department of Psychology