activity
20122022
most citedKünneth formulas for motives and additivity of traces

9 citations · 18 across the 10 of their papers we have counts for

collaborators

10 papers

math.AG2022

The quadratic Artin conductor of a motivic spectrum

Fangzhou Jin, Enlin Yang

Given a motivic spectrum over a smooth proper scheme which is dualizable over an open subscheme, we define its quadratic Artin conductor under some assumptions, and prove a for…

math.AG2022★ 1 cited

Cohomological Milnor formula and Saito's conjecture on characteristic classes

Enlin Yang, Yigeng Zhao

We confirm the quasi-projective case of Saito's conjecture, namely that the cohomological characteristic classes defined by Abbes and Saito can be computed in terms of the characte…

math.AG2022

The limit and boundary characteristic classes in Borel-Moore motivic homology

Fangzhou Jin, Peng Sun, Enlin Yang

We show that the zero-dimensional part of the pro-Chern-Schwarz-MacPherson class defined by Aluffi can be lifted to the zeroth Suslin homology. The proof uses the pro-characteristi…

math.AG2021★ 2 cited

Some results on the motivic nearby cycle

Fangzhou Jin, Enlin Yang

We extend Ayoub's formalism of motivic nearby cycle functor to the -categorical level, and prove some desired cohomological properties by relating the motivic nearby cycle…

math.AG2018★ 9 cited

Künneth formulas for motives and additivity of traces

Fangzhou Jin, Enlin Yang

We prove several Künneth formulas in motivic homotopy categories and deduce a Verdier pairing in these categories following SGA5, which leads to the characteristic class of a const…

math.AG2018★ 1 cited

On the relative twist formula of -adic sheaves

Enlin Yang, Yigeng Zhao

We propose a conjecture on the relative twist formula of -adic sheaves, which can be viewed as a generalization of Kato-Saito's conjecture. We verify this conjecture under so…