About
Daniel L. Bath is a Researcher at KU Leuven, focusing on algebraic geometry and commutative algebra with applications to D-modules. His work explores topics including Bernstein–Sato ideals, cohomology support loci, logarithmic de Rham complexes, and resonance varieties.
He holds research affiliations with KU Leuven’s mathematics-related departments, though specific school/department names are not explicitly stated. No grants, awards, or advised students are listed in the provided texts. Contact details include both a personal and institutional email address.
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