activity
20032025
most citedPresenting higher stacks as simplicial schemes

68 citations · 250 across the 42 of their papers we have counts for

collaborators

44 papers

math.AG2025

Derived derivations govern contraderived deformations of dg algebras over dg (pr)operads

J. P. Pridham

We show that Hinich's simplicial nerve of the differential graded Lie algebra (DGLA) of derived derivations of a dg algebra over a dg properad is equivalent to th…

math.AG2025

Derived deformation functors, Koszul duality, and Maurer-Cartan spaces

J. P. Pridham

We summarise the chain of comparisons showing Hinich's derived Maurer-Cartan functor gives an equivalence between differential graded Lie algebras and derived Schlessinger functors…

math.AG2025

Non-commutative derived analytic moduli functors

J. P. Pridham

We develop a formulation for non-commutative derived analytic geometry built from differential graded (dg) algebras equipped with free entire functional calculus (FEFC), relating t…

math.AG2022

Shifted symplectic structures on derived analytic moduli of -adic local systems and Galois representations

J. P. Pridham

We develop a characterisation of non-Archimedean derived analytic geometry based on dg enhancements of dagger algebras. This allows us to formulate derived analytic moduli functors…

math-ph2022

Quantization of derived cotangent stacks and gauge theory on directed graphs

Marco Benini, Jonathan P. Pridham, Alexander Schenkel

We study the quantization of the canonical unshifted Poisson structure on the derived cotangent stack of a quotient stack, where is a smooth affine scheme with an…

math.AG2021★ 2 cited

An introduction to derived (algebraic) geometry

J. Eugster, J. P. Pridham

Mostly aimed at an audience with backgrounds in geometry and homological algebra, these notes offer an introduction to derived geometry based on a lecture course given by the secon…