Vaibhav Pandey

Vaibhav Pandey works in commutative algebra, an area of pure mathematics that studies the structure of rings (abstract number-like systems) and modules built from them, often using tools from algebraic geometry. Much of the work focuses on properties like F-regularity and F-purity (notions describing how well-behaved a ring is under a technique called the Frobenius map), and on determinantal rings, invariant rings, and related algebraic structures arising from linear algebra and group actions. This research is largely theoretical, aiming to prove structural theorems about these algebraic objects rather than to produce applied tools.

Publication output has grown over the last decade, rising from sparse or no output in the late 2010s to a steady pace of about 3 papers per year in the last five years, with several papers already recorded for 2026.

Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026