Automorphic forms and L-functions have long stood at the heart of modern number theory and representation theory, providing a profound link between symmetry, arithmetic, and spectral analysis.
Analytic number theory; automorphic forms; and L-functions. Jakob Streipel's research centers around using GL(2) spectral theory in order to study automorphic forms coming from or being somehow ...
Automorphic L-functions lie at the confluence of number theory, harmonic analysis and representation theory. These functions generalise the classical Riemann zeta function and are constructed from ...
The study of automorphic forms and Lie theory stands at the intersection of analysis, geometry and arithmetic, providing a unifying framework that connects the spectral theory of differential ...
I study automorphic forms, which lie at the intersection of number theory and harmonic analysis. In particular, I'm interested in the interplay between the Fourier theory of automorphic forms and the ...
Almost automorphic functions extend the classical concept of almost periodicity to a more flexible framework that accommodates non‐uniform recurrence in differential equations. These solutions emerge ...
This book presents a treatment of the theory of L-functions developed by means of the theory of Eisenstein series and their Fourier coefficients, a theory which is usually referred to as the Langlands ...
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