Pages that link to "Item:Q2750933"

The following pages link to The hit problem for the Dickson algebra (Q2750933):

Displaying 23 items.

• Division of the Dickson algebra by the Steinberg unstable module (Q367177) (← links)
• The algebraic transfer for the real projective space (Q666720) (← links)
• The squaring operation on \({\mathcal A}\)-generators of the Dickson algebra (Q834535) (← links)
• Algebraic transfer and action of linear groups on mod 2 divided powers (Q939600) (← links)
• Generic \(\mathcal A\)-generators for the polynomial algebra (Q1877883) (← links)
• The \(\mathcal{A}\)-decomposability of the Singer construction (Q1989815) (← links)
• The Dyer-Lashof algebra and the hit problems (Q2045888) (← links)
• Formal partial derivatives and the commutativity of squaring operations (Q2126125) (← links)
• Monomials basis of the Araki-Kudo-Dyer-Lashof algebra (Q2275790) (← links)
• The generalized algebraic conjecture on spherical classes (Q2309422) (← links)
• On the Peterson hit problem (Q2359934) (← links)
• On the vanishing of the Lannes-Zarati homomorphism (Q2445193) (← links)
• Spherical classes and the lambda algebra (Q2731951) (← links)
• The squaring operation on -generators of the Dickson algebra. (Q3550754) (← links)
• A New Finite Loop Space at the Prime Two (Q4038325) (← links)
• On triviality of Dickson invariants in the homology of the Steenrod algebra (Q4405579) (← links)
• The hit problem for symmetric polynomials over the Steenrod algebra (Q4796073) (← links)
• On Peterson's open problem and representations of the general linear groups (Q5001917) (← links)
• Filtered finiteness of the image of the unstable Hurewicz homomorphism with applications to bordism of immersions (Q5147013) (← links)
• (Q5231132) (← links)
• The cohomology of the Steenrod algebra and representations of the general linear groups (Q5461375) (← links)
• The negative answer to Kameko's conjecture on the hit problem (Q5917952) (← links)
• The hit problem for the modular invariants of linear groups (Q5956269) (← links)