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 ...

This is a preview. Log in through your library . Abstract Abstract Basraoui and Sebbar showed that the Eisenstein series E2 has infinitely many SL2(ℤ)-inequivalent zeros in the upper half-plane ℍ, yet ...

Studio Edwards has created a series of modular yellow-framed work pods to turn a vacant warehouse space in Melbourne into an office. The pods by Studio Edwards are designed to accommodate groups of up ...

Researchers at Dartmouth College have created modular robots that can assemble into structures and move through real-world terrain. Built from cube-shaped blocks, the robots combine rigid rods with ...

The original version of this story appeared in Quanta Magazine. In 1994, an earthquake of a proof shook up the mathematical world. The mathematician Andrew Wiles had finally settled Fermat’s Last ...

In 1994, an earthquake of a proof shook up the mathematical world. The mathematician Andrew Wiles had finally settled Fermat’s Last Theorem, a central problem in number theory that had remained open ...

We show that Schottky's modular form, Jg, has in every genus an irreducible divisor which contains the hyperelliptic locus. We also improve a corollary of Igusa concerning Siegel modular forms that ...