Let ▫$m$▫ and ▫$n$▫ be positive integers with ▫$m+n?0$▫, and let ▫$R$▫ be an ▫$(m+n+2)!$▫-torsion free semiprime ring with identity element. suppose there exists an additive mapping ▫$D:R? R$▫, such that ▫$D (x m+n+1)=(m+n+1)xmD (x)xn$▫ is fulfilled for all ▫$x?R$▫, then ▫$D$▫ is a derivation which maps $▫R$▫ into its center
Abstract. In this paper we prove the following result. Let m ≥ 1, n ≥ 1 be integers and let R be a 2...
Let R be a 2-torsion free semiprime ring, I a nonzero ideal of R, Z the center of R and D:R→R a deri...
Abstract. The purpose of this paper is to prove the following result: Let m 1, n 1 be xed integers...
Let m and n be positive integers with m+n≠0, and let R be an (m+n+2)!-torsion free semiprime ring wi...
Let m and n be positive integers with m + n = 0, and let R be an (m + n + 2)!-torsion free semiprim...
Let m and n be positive integers with m + n = 0, and let R be an (m + n + 2)!-torsion free semiprim...
We prove in this note the following result. Let n>1 be an integer and let R be an n!-torsion-free se...
We prove in this note the following result. Let ▫$n>1$▫ be an integer and let ▫$R$▫ be an ▫$n!$▫-tor...
We prove in this note the following result. Let ▫$n>1$▫ be an integer and let ▫$R$▫ be an ▫$n!$▫-tor...
Let n ⩾ 1 be a fixed integer and let R be an (n + 1)!-torsion free ∗-ring with identity element e. I...
Let R be an associative ring with identity element, F: R → R, D: R → R and T: R → R all additive map...
AbstractLet n⩾1 be a fixed integer and let R be an (n+1)!-torsion free ∗-ring with identity element ...
The main purpose of this paper is to study the following: Let m, n, and $k_{i}, i = 1, 2, ..., n$ be...
WOS: 000358072900014Let n be a fixed positive integer, let R be a (2n)! -torsion-free semiprime ring...
Let n be a fixed positive integer, let R be a (2n)! -torsion-free semiprime ring, let ? be an automo...
Abstract. In this paper we prove the following result. Let m ≥ 1, n ≥ 1 be integers and let R be a 2...
Let R be a 2-torsion free semiprime ring, I a nonzero ideal of R, Z the center of R and D:R→R a deri...
Abstract. The purpose of this paper is to prove the following result: Let m 1, n 1 be xed integers...
Let m and n be positive integers with m+n≠0, and let R be an (m+n+2)!-torsion free semiprime ring wi...
Let m and n be positive integers with m + n = 0, and let R be an (m + n + 2)!-torsion free semiprim...
Let m and n be positive integers with m + n = 0, and let R be an (m + n + 2)!-torsion free semiprim...
We prove in this note the following result. Let n>1 be an integer and let R be an n!-torsion-free se...
We prove in this note the following result. Let ▫$n>1$▫ be an integer and let ▫$R$▫ be an ▫$n!$▫-tor...
We prove in this note the following result. Let ▫$n>1$▫ be an integer and let ▫$R$▫ be an ▫$n!$▫-tor...
Let n ⩾ 1 be a fixed integer and let R be an (n + 1)!-torsion free ∗-ring with identity element e. I...
Let R be an associative ring with identity element, F: R → R, D: R → R and T: R → R all additive map...
AbstractLet n⩾1 be a fixed integer and let R be an (n+1)!-torsion free ∗-ring with identity element ...
The main purpose of this paper is to study the following: Let m, n, and $k_{i}, i = 1, 2, ..., n$ be...
WOS: 000358072900014Let n be a fixed positive integer, let R be a (2n)! -torsion-free semiprime ring...
Let n be a fixed positive integer, let R be a (2n)! -torsion-free semiprime ring, let ? be an automo...
Abstract. In this paper we prove the following result. Let m ≥ 1, n ≥ 1 be integers and let R be a 2...
Let R be a 2-torsion free semiprime ring, I a nonzero ideal of R, Z the center of R and D:R→R a deri...
Abstract. The purpose of this paper is to prove the following result: Let m 1, n 1 be xed integers...
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