2 citations · 4 across the 10 of their papers we have counts for
10 papers
On solution of Diffusion Equation using Conformable Laplace Transform
Somnath Sarate, Anil Khairnar, Krishnat Masalkar
The inversion theorem and convolution theorem of the conformable fractional Laplace transforms are developed. All the elementary properties of the classical Laplace transform are e…
On Generalized p.q.-Baer -rings
Sanjay More, Anil Khairnar
We introduced the class of weakly generalized p.q.-Baer -rings. It is proved that under some assumptions every weakly generalized p.q.-Baer -ring can be embedded in generaliz…
On Generalized Rickart -rings
Anil Khairnar, Sanjay More
A ring with an involution is a generalized Rickart -ring if for all the right annihilator of is generated by a projection for some positive integer de…
Strong zero-divisor graph of p.q.-Baer -rings
Anil Khairnar, Nana Kumbhar, B. N. Waphare
In this paper, we study the strong zero-divisor graph of a p.q.-Baer -ring. We determine the condition on a p.q.-Baer -ring (in terms of the smallest central projection in a…
On Unitification of -rings
Sanjay More, Anil Khairnar, B. N. Waphare
S. K. Berberian raised the open problem ``Can every weakly Rickart -ring be embedded in a Rickart -ring? with preservation of right projections?" Berberian has given a partia…
Generalized zero-divisor graph of -rings
Anita Lande, Anil Khairnar
Let be a ring with involution and denotes the set of all non-zero zero-divisors of . We associate a simple (undirected) graph with vertex set a…
On spectrum of the zero-divisor graph of matrix ring
Krishnat Masalkar, Anil Khairnar, Anita Lande +1
For a ring , the zero-divisor graph is a simple graph whose vertex set is the set of all non-zero zero-divisors in a ring , and two distinct vertices and are a…
Spectra of the zero-divisor graph of finite rings
Krishnat D. Masalkar, Anil Khairnar, Anita Lande +1
The zero-divisor graph of a ring is a graph with nonzero zero-divisors of as vertices and distinct vertices are adjacent if or . We provide an equ…
Unitification of Weakly p.q.-Baer *-Rings
Anil Khairnar, B. N. Waphare
In this paper, we introduce a concept of weakly principally quasi-Baer *-rings in terms of central cover. We prove that a *-rings is a principally quasi-Baer *-rings if and only if…
Conrad's Partial Order on p.q.-Baer *-Rings
Anil Khairnar, B. N. Waphare
We prove that p.q.-Baer *-ring forms a pseudo lattice with Conrads partial order and also characterize p.q.-Baer *-rings which are lattices. The initial segments of a p.q.-Baer *-r…