2 citations · 2 across the 7 of their papers we have counts for
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math.AG2018
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
Algebraic G-theory in motivic homotopy categories
Fangzhou Jin
We prove that algebraic G-theory in is representable in unstable and stable motivic homotopy categories; in the stable category we identify it with the Borel-Moore theory associate…
math.AG2018
Fundamental classes in motivic homotopy theory
Frédéric Déglise, Fangzhou Jin, Adeel A. Khan
We develop the theory of fundamental classes in the setting of motivic homotopy theory. Using this we construct, for any motivic spectrum, an associated bivariant theory in the sen…