Journal of Prime Research in Mathematics

Journal of Prime Research in Mathematics (JPRM) ISSN: 1817-3462 (Online) 1818-5495 (Print) is an HEC recognized, Scopus indexed, open access journal which provides a plate forum to the international community all over the world to publish their work in mathematical sciences. JPRM is very much focused on timely processed publications keeping in view the high frequency of upcoming new ideas and make those new ideas readily available to our readers from all over the world for free of cost. Starting from 2020, we publish one Volume each year containing two issues in June and December. The accepted papers will be published online immediate in the running issue. All issues will be gathered in one volume which will be published in December of every year.

Latest Published Articles

Algebraic properties of special rings of formal series

JPRM-Vol. 1 (2007), Issue 1, pp. 178 – 185 Open Access Full-Text PDF
Azeem Haider
Abstract: The \(K\)-algebra \(K_{S}[[X]]\) of Newton interpolating series is constructed by means of Newton interpolating polynomials with coefficients in an arbitrary field K (see Section 1) and a sequence S of elements \(K\). In this paper we prove that this algebra is an integral domain if and only if \(S\) is a constant sequence. If K is a non-archimedean valued field we obtain that a \(K\)-subalgebra of convergent series of \(K_{S}[[X]]\) is isomorphic to Tate algebra (see Theorem 3) in one variable and by using this representation we obtain a general proof of a theorem of Strassman (see Corollary 1). In the case of many variables other results can be found in [2].
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JPRM-Vol. 1 (2007), Issue 1, pp. 169 – 177 Open Access Full-Text PDF
S.N.Hosseinimotlagh, M.Roostaie, H.Kazemifard
Abstract: Brajinskii’s equations are the fundamental relations governing the behavior of the plasma produced during a fusion reaction, especially ICF plasma. These equations contains six partial differential coupled together. In this paper we have tried to give analytical solutions to these equations using a one dimensional method. Laplace transform technique is the main tool to do that with an arbitrary boundary and initial conditions for some special cases.
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Algebraic properties of integral functions

JPRM-Vol. 1 (2007), Issue 1, pp. 162 – 168 Open Access Full-Text PDF
S.M. Ali Khan
Abstract: For \(K\) a valued subfield of \(\mathbb{C}_{p}\) with respect to the restriction of the p-adic absolute value | | of \(\mathbb{C}_{p}\) we consider the \(K\)-algebra \(IK[[X]]\) of integral (entire) functions with coefficients in \(K\). If \(K\) is a closed subfield of \(\mathbb{C}_{p}\) we extend some results which are known for subfields of \(C\) (see [3] and [4]). We prove that \(IK[[X]]\) is a Bezout domain and we describe some properties of maximal ideals of \(IK[[X]]\).
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Volume 20 (2024)

Volume 19 (2023)

Volume 18 (2022)

Volume 17 (2021)

Volume 16 (2020)

Volume 15 (2019)

Volume 14 (2018)

Volume 13 (2017)

Volume 12 (2016)

Volume 11 (2015)

Volume 10 (2014)

Volume 09 (2013)

Volume 08 (2012)

Volume 07 (2011)

Volume 06 (2010)

Volume 05 (2009)

Volume 04 (2008)

Volume 03 (2007)

Volume 02 (2006)

Volume 01 (2005)