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Journal Photo for Advances and Applications in Mathematical Sciences
Peer reviewed only Open Access

Advances and Applications in Mathematical Sciences (AAMS)

Publisher : Mili Publications
Applied Mathematic
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e-ISSN 0974-6803
Issue Frequency Monthly
Est. Year 2009
Mobile 00915322698315
Country India
Language English
APC YES
Impact Factor Assignee Google Scholar
Email mail@mililink.com

Journal Descriptions

The Advances and Applications in Mathematical Sciences (ISSN 0974-6803) is a monthly journal. The AAMS's coverage extends across the whole of mathematical sciences and their applications in various disciplines, encompassing Pure and Applied Mathematics, Theoretical and Applied Statistics, Computer Science and Applications as well as new emerging applied areas. It publishes original research papers, review and survey articles in all areas of mathematical sciences and their applications within and outside the boundary.

Advances and Applications in Mathematical Sciences (AAMS) is :-

  • International, Peer-Reviewed, Open Access, Refereed, Applied Mathematic , Online , Monthly Journal

  • UGC Approved, ISSN Approved: P-ISSN E-ISSN: 0974-6803, Established: 2009,
  • Does Not Provide Crossref DOI

  • Not indexed in Scopus, WoS, DOAJ, PubMed, UGC CARE

Indexing

Publications of AAMS

On the Gaussian integer solutions for an elliptic Diophantine equation
J. Kannan March, 2021
The quadratic Diophantine equation with two unknowns represented by an elliptic curve DE: 65J2+225 K2-230 JK = 1600 is analyzed for its non-zero separate solutions in Z[i]. We also gain a fe...
Solutions of Negative Pell Equation Involving Chen Prime
J. Kannan September, 2020
In this manuscript, we look for non-trivial integer solution to the equation x2 = 29y2 - 7', t = N for the singular choices of particular by (i) i = 1, (ii) t = 3, (iii) i = 5, (iv) | = 2k, ...
On a class of solutions for a Quadratic Diophantine equation
J. Kannan September, 2020
Let P:=P(x) be a polynomial in Z(x). In this manuscript, we think about the integral points of a bilinear Diophantine equation: DE: a^2-90b^2-10a-1260b=4401. We as well get hold of a few for...
Non Trivial Integral Solutions Of Ternary Quadratic Diophantine Equation
J. Kannan September, 2020
The ternary homogeneous equation instead of an infinite cone given by x^2+y^2-6x+10y=34(z^2-1) is analyzed for its non zero distinctive integer points. Few dissimilar patterns of integer poi...
Exponential Diophantine Equation In Three Unknowns
J. Kannan September, 2020
In this manuscript, we demonstrate with the purpose of the given two singular Exponential Diophantine equation 23^x+24^y=z^2 and 62^x+63^y=z^2 has a unique solution in N*. the solution (x,y,...
Integral Solutions Of An Innite Elliptic Cone x2=9y2+11z2
J. Kannan September, 2020