Results 11 to 20 of about 109 (50)
On prime and semiprime near-rings with derivations [PDF]
Let N be a semiprime right near-ring, A a subset of N such that 0∈A and AN⫅A, and d a derivation of N The purpose of this paper is to prove that if d acts as a homomorphism on A or as an anti-homomorphism on A, then d(A)={0}
Nurcan Argaç
core +3 more sources
Discrepancies in the bilateral intradermal test and serum tests in atopic horses
Background – In equine atopic patients intradermal testing (IDT) and immunoglobulin (Ig)E serology are used frequently. There is little evidence regarding the reproducibility of the IDT and IgE serology in horses. Objectives – To compare the results of a simultaneously performed IDT on the left and right side of the neck in atopic horses, and to ...
Catharina M. M. van Damme +2 more
wiley +1 more source
Some properties of linear right ideal nearrings
In a previous paper, we determined all those topological nearrings 𝒩n whose additive groups are the n‐dimensional Euclidean groups, n > 1, and which contain n one‐dimensional linear subspaces {Ji} i=1n which are also right ideals of the nearring with the property that for each w ∈ 𝒩n, there exist wi ∈ Ji, 1 ≤ i ≤ n, such that w = w1 + w2 + ⋯+wnand vw =
K. D. Magill Jr.
wiley +1 more source
Quasi-Ideals and Bi-Ideals of Near Left Almost Rings [PDF]
In this paper, we define quasi-ideal, bi-ideal, and weak bi-ideal of nLA-ring, and investigate it ...
Tanaphong Prommai, Thiti Gaketem
core +2 more sources
We determine, up to isomorphism, all those topological nearrings 𝒩n whose additive groups are the n‐dimensional Euclidean groups, n > 1, and which contain n one‐dimensional linear subspaces {Ji} i=1n which are also right ideals of the nearring satisfying several additional properties.
Kenneth D. Magill Jr.
wiley +1 more source
A note on commutativity of nonassociative rings
A theorem on commutativity of nonassociate ring is given.
M. S. S. Khan
wiley +1 more source
On Full k-ideals of a Ternary Semiring [PDF]
In this paper, we generalize the concept of the full -ideals of a semiring to ternary semiring and prove that the set of zeroids annihilator of a right ternary semimodule, and the Jacobson radical of a ternary semiring are all full -ideals of.
Pawar, Kishor, Wani, Swapnil
core +1 more source
On structure of certain periodic rings and near‐rings
The aim of this work is to study a decomposition theorem for rings satisfying either of the properties xy = xpf(xyx)xq or xy = xpf(yxy)xq, where p = p(x, y), q = q(x, y) are nonnegative integers and f(t) ∈ tℤ[t] vary with the pair of elements x, y, and further investigate the commutativity of such rings.
Moharram A. Khan
wiley +1 more source
Fully idempotent near‐rings and sheaf representations
Fully idempotent near‐rings are defined and characterized which yields information on the lattice of ideals of fully idempotent rings and near‐rings. The space of prime ideals is topologized and a sheaf representation is given for a class of fully idempotent near‐rings which includes strongly regular near‐rings.
Javed Ahsan, Gordon Mason
wiley +1 more source
Fuzzy Bi-Ideals of Near-Rings [PDF]
In this paper, we introduced the concept of - fuzzy bi-ideals and - fuzzy bi-ideals of a near-ring. Some new characterizations are also given. In particular, homomorphic behaviour of- fuzzy bi-ideals are also discussed.
et. al., M. Himaya Jaleela Begum,
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