Let R be a semiprime ring and α α any mapping on R. A mapping F: R → RF: R→ R is called
multiplicative (generalized)-derivation if F (xy)= F (x) y+ xd (y) F (xy)= F (x) y+ xd (y) for all x, y …

Let R be a semiprime ring and α any mapping on R. A mapping F: R→ R is called
multiplicative (generalized)-derivation if F (xy)= F (x) y+ xd (y) for all x, y∈ R, where d: R→ R …

Let R be a semiprime ring and $$\alpha $$ α any mapping on R. A mapping $$ F:
R\rightarrow R $$ F: R→ R is called multiplicative (generalized)-derivation if $$ F (xy)= F (x) …

Let R be a semiprime ring and α any mapping on R. A mapping F: R→ R is called
multiplicative (generalized)-derivation if F (xy)= F (x) y+ xd (y) for all x, y∈ R, where d: R→ R …

Let R be a semiprime ring and α any mapping on R. A mapping F: R→ R is called
multiplicative (generalized)-derivation if F (xy)= F (x) y+ xd (y) for all x, y∈ R, where d: R→ R …