GJSFR Volume 21
ISSN Online : 2249-4626
ISSN Print : 0975-5896
Print Estd. : 2001
DOI : 10.17406/GJSFR
Publishing Frequency : Monthly
CODEN : GJSFR
Society Accreditation : Yes
MATRICES
TITLE AND INDICESALLLAST FIVE YEARS
Citations19661923
h-index1515
i10-index4139
Introduction & Purpose
Global Journal of Science Frontier Research: (F) Mathematics and Decision is an international journal for publishing natural science research papers. It aims to encourage and provide international publication to researchers, scientists and professors of natural science. We welcome original researches, surveys and review of papers of all the streams of natural science from all over the world. The GJSFR comprises comprehensive frontier trends of Physics, Mathematics, Chemistry, Zoology, Botany, Bio-tech, Geology, Military Science, Environment and all Interdisciplinary & Frontier Subjects etc. Journal of Physics, Journal of Chemistry etc. are belonging to GJSFR.
Objective of Journal
With advancements in computers and sensors, humans are collecting more data every day and automating it to generate better results. Studying and designing better algorithms and computing methods is now one of the major elements of research and science. This journal aims to provide academia with new methodologies and applications. Special editions of this journal may contain white papers, reports, accepted standards, and thesis.
RECENT MANUSCRIPTS
First Consistent Determination of the Basic Reproduction Number for the First Covid-19 Wave in 71 Countries from the SIR-Epidemics Model with a Constant Ratio of Recovery to Infection Rate
The box-shaped serial interval distribution and the analytical solution of the Susceptible Infectiou...
Read Paper
Shock Propagation in a Hollow-Fiber Hemodialyzer
Hemodialysis (HD) is one type of procedure for eliminating toxic chemicals and infusing bicarbonate ...
Read Paper
Several Lattice-based AKEs on the SIS Problem
In order to design lattice-based authentication key exchange (AKE)protocols with strong security, th...
Read Paper
P = NP
We exhibit a polynomial time algorithm for the NP complete problem SBQR, sizebounded quadratic resid...
Read Paper
