23 citations · 52 across the 8 of their papers we have counts for
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math.AG2007★ 23 cited
On the relation of Voevodsky's algebraic cobordism to Quillen's K-theory
I. Panin, K. Pimenov, O. Röndigs
Quillen's algebraic K-theory is reconstructed via Voevodsky's algebraic cobordism. More precisely, for a ground field k the algebraic cobordism P^1-spectrum MGL of Voevodsky is con…
math.AG2007★ 8 cited
A universality theorem for Voevodsky's algebraic cobordism spectrum
I. Panin, K. Pimenov, O. Röndigs
An algebraic version of a theorem due to Quillen is proved. More precisely, for a ground field k we consider the motivic stable homotopy category SH(k) of P^1-spectra equipped with…
math.AG2007★ 6 cited
On Voevodsky's algebraic K-theory spectrum BGL
I. Panin, K. Pimenov, O. Röndigs
Under a certain normalization assumption we prove that the $\Pro^1$-spectrum of Voevodsky which represents algebraic -theory is unique over $\Spec(\mathbb{Z})$. F…