8 citations · 29 across the 5 of their papers we have counts for
5 papers
Brown representability in $\A^1$-homotopy theory
N. Naumann, M. Spitzweck
We prove the following result of V. Voevodsky. If is a finite dimensional noetherian scheme such that $S=\cup_α\Spec(R_α)$ for {\em countable} rings , then the stable moti…
Periodizable motivic ring spectra
Markus Spitzweck
We show that the cellular objects in the module category over a motivic E infinity ring spectrum E can be described as the module category over a graded topological spectrum if E i…
Motivic strict ring models for K-theory
Oliver Röndigs, Markus Spitzweck, Paul Arne Østvær
It is shown that the K-theory of every noetherian base scheme of finite Krull dimension is represented by a strict ring object in the setting of motivic stable homotopy theory. The…
Relations between slices and quotients of the algebraic cobordism spectrum
Markus Spitzweck
We prove a relative statement about the slices of the algebraic cobordism spectrum. If the map from MGL to a certain quotient of MGL introduced by Hopkins and Morel is the map to t…
Slices of motivic Landweber spectra
Markus Spitzweck
We show that the Conjecture of Voevodsky concerning slices of the algebraic cobordism spectrum MGL implies a general statement about the slices of motivic Landweber spectra. In par…