9 citations · 48 across the 18 of their papers we have counts for
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Geometric models for fibrant resolutions of motivic suspension spectra
Andrei Druzhinin
We construct geometric models for the -spectrum , which computes in Garkusha-Panin's theory of framed motives \cite{GP14} a positively motivically…
Rigidity for smooth affine pairs over a field
A. Druzhinin
Let be a closed immersion of smooth affine schemes over an arbitrary field , and denote the henselization of along . For each presheaf $E\colon \mathbf{S…
Framed correspondences and the zeroth stable motivic homotopy group in odd characteristic
Andrei Druzhinin, Jonas Irgens Kylling
We extend the results of G.~Garkusha and I.~Panin on framed motives of algebraic varieties [4] to the case of a finite base field, and extend the computation of the zeroth cohomolo…
The homomorphism of presheaves over a base
A. Druzhinin
We construct the homomorphism of presheaves over an arbitrary base scheme , where is the (naive) Milnor-Witt K-…
Surjectivity of the etale excision map for homotopy invariant framed presheaves
Andrei Druzhinin, Ivan Panin
The category of framed correspondences Fr_*(k), framed presheaves and framed sheaves were invented by Voevodsky in his unpublished notes [17]. Based on the notes [17] a new approac…
Cohomological correspondence categories
Andrei Druzhinin, Håkon Kolderup
We prove that homotopy invariance and cancellation properties are satisfied by any linear category of correspondences that is defined, via Calmès and Fasel's construction, by an un…
Framed motives of smooth affine pairs
A. E. Druzhinin
The theory of framed motives by Garkusha and Panin gives computations in the stable motivic homotopy category in terms of Voevodsky's framed correspondences. In pa…