On the monodromy conjecture for non-degenerate hypersurfaces
On the monodromy conjecture for non-degenerate hypersurfaces
The monodromy conjecture is an umbrella term for several conjectured relationships between poles of zeta functions, monodromy eigenvalues and roots of Bernstein–Sato polynomials in arithmetic geometry and singularity theory. Even the weakest of these relations – the Denef– Loeser conjecture on topological zeta functions – is open for surface singularities. …