Quantum modular forms have emerged as a versatile framework that bridges classical analytic number theory with quantum topology and mathematical physics. Initially inspired by the pioneering work on ...

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.

At its most basic, the Modular Fiddle can be played like any other violin. But creator David Perry designed this instrument to explore the many different physical component shapes and tones made ...