id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
cana-756	V.S.V. Krishna Murty	Orthogonal Generalized Symmetric Reverse Bi-(\(\sigma,\tau\))-Derivations of Semi Prime Ring	2024	13	.pdf	application/pdf	5459	230	66	Using (3.1) and (3.10), the first two terms are zero and hence we get rD2(u, v)D2δ1(v, w) = 0 D2(u, v)D2δ1(v, w)rD2(u, v)D2δ1(v, w) = 0, ∀ u, v, w, r ∈ R. By the semiprimeness of R, we get D2(u, v)D2δ1(v, w) = 0,∀ u, v, w ∈ R. (3.27) Replacing v = vδ1(v, w) in the above equation , we get D2(u, vδ1(v, w))D2δ1(v, w) = 0 D2(δ1(v, w), u)vD2δ1(v, w) + δ1(v, w)D2(u, v)D2δ1(v, w) = 0. Using (3.3) and σ is an automorphism of R, we get D1(u, v)r δ2(v, w) = 0, ∀ u, v, r, w ∈ R .	cache/cana-756.pdf	txt/cana-756.txt