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Generalized symmetric bi-derivations of lattices

Department of Applied Mathematics With Oceanology and Computer Programming, Vidyasagar University, Midnapore 721102, India

* Corresponding Author
Annals of Communications in Mathematics 2018
, 1 (1),
Received: |
Accepted: |


In this article, the notion of a new kind of derivation is introduced for a lattice L called symmetric bi-(T, F)-derivations on L as a generalization of derivation of lattices and characterized some of its related properties. Some equivalent conditions provided for a lattice L with greatest element 1 by the notion of isotone symmetric bi- (T, F)-derivation on L. By using the concept of isotone derivation, we characterized the modular and distributive lattices by the notion of isotone symmetric bi-(T, F)-derivation


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Generalized symmetric bi-derivations of lattices.

Annals of Communications in Mathematics,

1 (1):
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  • Copyright (c) 2023 by the Author(s). Licensee Techno Sky Publications. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (


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