https://cujpm.in/index.php/jpm/issue/feedJournal of Pure Mathematics2024-01-24T06:40:36+00:00Dr. Dhananjoy Mandal, Dr. Atasi Deb Rayme@cujpm.inOpen Journal Systems<p class="p1"><span class="s1">Journal of Pure Mathematics of Calcutta University aims at publishing good quality research articles as well as expository review articles on any branch of Pure Mathematics. However, the thrust area includes Algebra, Real and Complex Analysis, Geometry and Topology, Functional Analysis, Harmonic Analysis, Topological Algebraic Structures, Graph Theory and Combinatorics, Cryptography, Differential Equations, Mathematical Logic, Fuzzy Sets and Systems, among several other branches of Pure Mathematics.</span></p> <p class="p1"><span class="s1">The Journal is published <em>Annually</em> and there is <em>NO Page-charge</em> for publication of any article in this Journal. The work submitted to this Journal should be original and neither published nor submitted for publication in any other Journal. All articles are open access and anyone can read or download the articles without paying any fee.</span></p> <p class="p1"><span class="s1">The print version of Journal of Pure Mathematics (ISSN 2277-355X) was first published in the year 1981 and its latest volume is numbered 31. Many applauded articles have so far been published during this period of more than 35 years. The Journal is indexed in Mathematical Reviews and Zentralblatt Math.</span></p>https://cujpm.in/index.php/jpm/article/view/26Multiplication injective S-act on monoid2024-01-24T06:40:36+00:00Masoomeh HezarjaribiMasoomeh.hezarjaribi@pnu.ac.irZohreh HabibiZ_habibi@pnu.ac.ir<p>In this paper, we define a new kind of injectivity, namely multiplication injective<br>S-act with respect to inclusion into multiplication S-act on monoid S. We study<br>the product and coproduct of multiplication injective S-act. Also, we investigate the<br>Skornjakhoph’ Theorem for multiplication injective S-act.</p>2024-01-24T00:00:00+00:00##submission.copyrightStatement##https://cujpm.in/index.php/jpm/article/view/38On Weak Compactness of Variable Exponent Spaces2024-01-24T06:40:36+00:00Anslem Uche Amaonyeiroanslemamaonyeiro@uam.edu.ng<p>This work shows some refined necessary and sufficient conditions placed on the subsets of variable exponent Lebesgue spaces to satisfy the axiom of weak compactness. We also present some results in connection with conditions for all separable variable exponent spaces to be weakly Banach-saks. That is, some results on the Banach-Saks property in variable exponent spaces are given.</p>2024-01-24T00:00:00+00:00##submission.copyrightStatement##https://cujpm.in/index.php/jpm/article/view/41Some curves in the framework of three dimensional f-Kenmotsu manifolds2024-01-24T06:40:36+00:00Srimayee Samuisrimayee.samui@gmail.comPradip Majhimpradipmajhi@gmail.comAbhijit Biswasabhibiswas1991@gmail.com<p>We obtain the differentail equations for characterizing Frent curves, Legendre curves and magnetic curves in three three dimensional f-Kenmotsu manifolds. Also we prove that under certain assumptions a Frent curve whose curvature and torsion are given is Legendre curve.</p>2024-01-24T06:10:22+00:00##submission.copyrightStatement##https://cujpm.in/index.php/jpm/article/view/25Clean Armendariz ring2024-01-24T06:40:36+00:00Somayyeh Razaghirazaghi_somaye@yahoo.com<p>We introduce Clean Armendariz (Cl-Armendariz) rings which are a generalization of<br>Armendariz rings and investigate their properties.</p>2024-01-24T00:00:00+00:00##submission.copyrightStatement##https://cujpm.in/index.php/jpm/article/view/28A NEW CHARACTERIZATION OF CHEVALLEY GROUPS G2(2n ) BY NSE(G2(2n ))2024-01-24T06:40:36+00:00Behnam Ebrahimzadehbehnam.ebrahimzadeh@gmail.comAbdollah Nazarinazari-mat@yahoo.com<p>In this paper, we prove that the chevalley groups G2(2^n) where2^2n-2^n+1 and 2^n=2(mod3) uniquely determined by nse and order.</p>2024-01-24T00:00:00+00:00##submission.copyrightStatement##https://cujpm.in/index.php/jpm/article/view/143A Type of Almost Co-Kahler Manifold Satisfying Vacuum Static Equation2024-01-24T06:40:36+00:00Pradip Majhimpradipmajhi@gmail.comRaju Dasrajudaskp@gmail.com<p>In this paper we consider $(\tilde{k}, \tilde{\mu})$ almost co-K\"ahler manifold satisfying the vacuum static equation. First we prove that if a $(\tilde{k}, \tilde{\mu})$ almost co-K\"ahler manifold satisfies the vacuum static equation then its scalar curvature satisfies certain relation or the solution of the equation is trivial. Next we prove that the value of the scalar curvature is constant considering the fact that the vacuum static equation has non-trivial solution.</p>2024-01-24T00:00:00+00:00##submission.copyrightStatement##