G. A. Garkusha, “Grothendieck categories”, St. Petersburg Math. J., 13:2 (2002), 149–200
2.
G. Garkusha, I. Panin, “Framed motives of algebraic varieties (after V. Voevodsky)”, Journal of the American Mathematical Society, 34:1 (2021), 261–313
G. Garkusha, A. Neshitov, I. Panin, “Framed motives of relative motivic spheres”, Transactions of the American Mathematical Society, 374:7 (2021), 5131–5161
A. Ananyevskiy, G. Garkusha, I. Panin, “Cancellation theorem for framed motives of algebraic varieties”, Advances in Mathematics, 383 (2021), 107681 , 38 pp.
G. A. Garkusha, A. I. Generalov, “Duality for categories of finitely presented modules”, St. Petersburg Math. J., 11:6 (2000), 1051–1061
17.
G. Garkusha, M. Prest, “Torsion classes of finite type and spectra”, K-theory and Noncommutative Geometry ., Proceedings of the ICM2006 Satellite Conference held in Valladolid, European Math. Soc. Publ. House, 2008, 393–412
G. A. Garkusha, “A note on almost regular group rings”, J. Math. Sci. (N. Y.), 120:4 (2004), 1561–1562
30.
G. Garkusha, “Group schemes and motivic spectra”, Israel Journal of Mathematics, 2023, 1–32 (to appear) pdf
31.
G. Garkusha, D. Jones, “Recollements for derived categories of enriched functors and triangulated categories of motives”, Journal of Algebra, 589 (2022), 238–272
32.
G. Garkusha, “Semilocal Milnor K-Theory”, International Mathematics Research Notices, 2022, rnac343 , 27 pp. pdf
33.
G. Garkusha, I. Panin, “Homotopy invariant presheaves with framed transfers”, Cambridge Journal of Mathematics, 8:1 (2020), 1–94
34.
G. Garkusha, D. Jones, “Derived categories for Grothendieck categories of enriched functors”, Contemporary Mathematics, 730, American Mathematical Society, 2019, 23–45
G. Garkusha, “R-supports in tensor triangulated categories”, Journal of Algebra and its Applications, 9:6 (2010), 1001–1014
37.
G. Garkusha, “On the homotopy cofibre spectrum of K(R)→G(R)”, Journal of Algebra and its Applications, 1:3 (2002), 327–334
38.
G. A. Garkusha, A. I. Generalov, “Grothendieck categories as quotient categories of $(R\mathrm{\text{-}mod},\mathrm{Ab})$”, Fundam. Prikl. Mat., 7:4 (2001), 983–992