Pages that link to "Item:Q3090731"
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The following pages link to Jordan generalized derivations on triangular algebras (Q3090731):
Displaying 27 items.
- Operators on triangular algebras. (Q273142) (← links)
- On generalized Lie derivations (Q780580) (← links)
- Ternary mappings of triangular algebras (Q822771) (← links)
- Jordan derivations of triangular algebras (Q854868) (← links)
- Jordan derivations of incidence algebras. (Q888125) (← links)
- Jordan higher derivations on triangular algebras (Q962092) (← links)
- Characterizing Jordan maps on triangular rings through commutative zero products (Q1635730) (← links)
- Jordan derivations and Lie derivations on path algebras (Q1734012) (← links)
- Jordan \(\{g,h\}\)-derivations on triangular algebras (Q2053428) (← links)
- Lie generalized derivations on trivial extension algebras (Q2328193) (← links)
- Jordan σ-derivations of triangular algebras (Q2789409) (← links)
- Jordan higher derivations on trivial extension algebras. (Q2808594) (← links)
- Jordan {<i>g</i>,<i>h</i>}-derivations on tensor products of algebras (Q2953180) (← links)
- Generalized Jordan derivations associated with Hochschild 2-cocycles of triangular algebras (Q3073465) (← links)
- (Q3571045) (← links)
- (Q4684410) (← links)
- Jordan derivations of alternative rings (Q4959877) (← links)
- Jordan \(\mathcal{G}_n\)-derivations on path algebras (Q5060198) (← links)
- Jordan derivations of generalized one point extensions (Q5083162) (← links)
- Additivity of Jordan maps on triangular algebras (Q5200329) (← links)
- Lie generalized derivations on bound quiver algebras (Q5858452) (← links)
- (Q5886295) (← links)
- On local (like) derivations on path algebras (Q6081624) (← links)
- Jordan Generalized n-derivations of Unital Algebras Containing Idempotents (Q6094920) (← links)
- On Jordan homo-derivation of triangular algebras (Q6103412) (← links)
- A note on generalized Jordan \(n\)-derivations of unital rings (Q6572383) (← links)
- On the structure of some types of higher derivations (Q6652525) (← links)
