Pages that link to "Item:Q5365181"

The following pages link to The Fourier Transform for Certain HyperKähler Fourfolds (Q5365181):

Displaying 22 items.

• ON THE CHOW RING OF CERTAIN LEHN–LEHN–SORGER–VAN STRATEN EIGHTFOLDS (Q5070170) (← links)
• On the Chow ring of some special Calabi–Yau varieties (Q5079413) (← links)
• Algebraic cycles and intersections of three quadrics (Q5097476) (← links)
• CATEGORIES, ONE-CYCLES ON CUBIC FOURFOLDS, AND THE BEAUVILLE–VOISIN FILTRATION (Q5116292) (← links)
• ON THE CHOW RING OF CERTAIN HYPERSURFACES IN A GRASSMANNIAN (Q5205519) (← links)
• The Beauville-Bogomolov class as a characteristic class (Q5213048) (← links)
• On the Chow Ring of Cynk–Hulek Calabi–Yau Varieties and Schreieder Varieties (Q5222173) (← links)
• Distinguished cycles on varieties with motive of abelian type and the Section Property (Q5242775) (← links)
• A REMARK ON THE CHOW RING OF KÜCHLE FOURFOLDS OF TYPE (Q5244197) (← links)
• Algebraic cycles on certain hyperkähler fourfolds with an order 3 non-symplectic automorphism II (Q5376015) (← links)
• Beauville-Voisin Conjecture for Generalized Kummer Varieties (Q5500417) (← links)
• On the motive of O’Grady’s ten-dimensional hyper-Kähler varieties (Q5857860) (← links)
• Zero-cycles on double EPW sextics (Q5857863) (← links)
• On the tautological ring of Humbert curves (Q6050197) (← links)
• Cubic fourfolds, Kuznetsov components, and Chow motives (Q6052102) (← links)
• One-cycles on Gushel-Mukai fourfolds and the Beauville-Voisin filtration (Q6131283) (← links)
• Some motivic properties of Gushel–Mukai sixfolds (Q6143814) (← links)
• On the Chow ring of certain Fano fourfolds (Q6160705) (← links)
• On some invariants of cubic fourfolds (Q6174377) (← links)
• Families of rational curves on holomorphic symplectic varieties and applications to 0-cycles (Q6181113) (← links)
• Some more Fano threefolds with a multiplicative Chow-Künneth decomposition (Q6619102) (← links)
• A 9-dimensional family of \(K3\) surfaces with finite-dimensional motive (Q6645817) (← links)