Pages that link to "Item:Q1883057"

The following pages link to Morita theory for corings and cleft entwining structures. (Q1883057):

Displaying 23 items.

• Morita contexts and Galois theory for weak Hopf comodulelike algebras. (Q546312) (← links)
• Cleft extensions of Hopf algebroids. (Q863168) (← links)
• Morita theory for coring extensions and cleft bicomodules. (Q868916) (← links)
• Adjoint functors and equivalences of subcategories (Q1407224) (← links)
• Wide Morita contexts, relative injectivity and equivalence results. (Q1770454) (← links)
• Frobenius cowreaths and Morita contexts (Q2199332) (← links)
• A Larson-Sweedler theorem for Hopf \(\mathcal{V} \)-categories (Q2214098) (← links)
• Group corings. (Q2426128) (← links)
• Finitary Galois extensions over noncommutative bases. (Q2490854) (← links)
• Weak \(C\)-cleft extensions and weak Galois extensions. (Q2497457) (← links)
• Morita theory for group corings (Q2825931) (← links)
• New Turaev Braided Group Categories and Group Corings Based on Quasi-Hopf Group Coalgebras (Q2855413) (← links)
• Projectivity and flatness over the endomorphism ring of a finitely generated quasi-Poisson comodule (Q2878795) (← links)
• Hopf Algebroids (Q3053862) (← links)
• Group<i>C</i>-Rings and Weak Group Algebra Galois Coextensions (Q3092973) (← links)
• Galois theory for comatrix corings: Descent theory, Morita theory, Frobenius and separability properties (Q3420307) (← links)
• FULLY BOUNDED NOETHERIAN RINGS AND FROBENIUS EXTENSIONS (Q3442741) (← links)
• Partial (Co)Actions of Hopf Algebras and Partial Hopf-Galois Theory (Q3525194) (← links)
• Group Corings and (Invertible) Weak Group Entwining Structures (Q3543404) (← links)
• A Morita Context and Galois Extensions for Quasi-Hopf Algebras (Q3627020) (← links)
• Galois corings and groupoids acting partially on algebras (Q4988170) (← links)
• SMASH PRODUCTS, SEPARABLE EXTENSIONS AND A MORITA CONTEXT OVER HOPF ALGEBROIDS (Q5414211) (← links)
• Morita Contexts, π-Galois Extensions for Hopf π-Coalgebras (Q5470014) (← links)