Earthline Journal of Mathematical Sciences
https://earthlinepublishers.com/index.php/ejms
<p style="text-align: justify;">The Earthline Journal of Mathematical Sciences (E-ISSN: 2581-8147) is a peer-reviewed international journal devoted to publishing original research papers containing substantial contributions in any direction of Pure and Applied Mathematics, Theoretical and Applied Statistics, Theoretical Computer Science, Mathematical Modelling. Applications of Mathematics in Finance and Economics are also welcome.</p>Earthline Publishers, Madanambedu, Chittoor, Andhra Pradesh, Indiaen-USEarthline Journal of Mathematical Sciences2581-8147<p><img src="https://earthlinepublishers.com/public/site/images/ejcs/88x311.png"><br>This work is licensed under a <a href="http://creativecommons.org/licenses/by/4.0/" rel="license">Creative Commons Attribution 4.0 International License</a>.</p>Frequency-dependent Symmetric Hybrid Multistep Method with Bounded Amplitude Error for Stiff and Oscillatory ODEs
https://earthlinepublishers.com/index.php/ejms/article/view/1152
<p>This paper considers a new fourth-order frequency-dependent symmetric hybrid linear multistep method for oscillatory second-order differential equations. The proposed method achieves minimal phase-lag and bounded amplitude error, which accurately reproduces orbital trajectories, and requires fewer function evaluations. Numerical experiment confirms improved efficiency, accuracy, and long-term stability over some existing methods in the literature.</p>I. C. FelixS. O. PopoolaA. O. LokoB. O. OlusanO. S. OlawuniA. NwagwoT. O. OgunbayoO. E. Enobabor
Copyright (c)
2025-11-132025-11-1316111310.34198/ejms.16126.01.001013Extension and Correction of an Inequality Similar to the Hardy-Hilbert Integral Inequality
https://earthlinepublishers.com/index.php/ejms/article/view/1134
<p>In this article, we present an extension to the Hardy-Hilbert integral inequality. This extension incorporates a multivariate parametric power-ratio function. The original formulation of the inequality is also included, along with a correction.</p>Christophe Chesneau
Copyright (c)
2025-11-182025-11-18161152310.34198/ejms.16126.02.015023Sustainable Inventory Models for Raw Material Procurement: Integrating Environmental Resource Management in Manufacturing
https://earthlinepublishers.com/index.php/ejms/article/view/1154
<p>Efficient raw material procurement systems play a critical role in advancing environmental sustainability in manufacturing industries. This study presents mathematical inventory models designed to optimize procurement decisions while minimizing environmental impacts such as waste, excessive resource consumption, and energy use. By incorporating deterministic and variable demand scenarios, the models allow manufacturers to align inventory levels with both production needs and sustainable resource use strategies. The raw material procurement inventory model uses two major time elements (periods and circles) to describe procurement and replenishment quantities from several possible sources. Periods are the elapsed time elements between reviews of the stock position while circle is the number of periods occurring between successive procurement actions associated with a sequence of decisions over a period of time in which demand varies. Results from the numerical illustration show that optimized inventory management not only reduces procurement costs but also supports environmentally responsible operations. These findings highlight the synergy between operational efficiency and environmental stewardship in industrial systems.</p>S. A. OgumeyoB. E. IdisiE. EnoyozeJ. C. EhiwarioF. C. Opone
Copyright (c)
2025-11-192025-11-19161254310.34198/ejms.16126.03.025043Extension of Banach Contraction Mapping Principle in Multiplicative Cone Pentagonal Metric Space to a Pair of Two Self Mappings
https://earthlinepublishers.com/index.php/ejms/article/view/1155
<p>In this paper we combine the notions of multiplicative metric space [6] and cone pentagonal metric space [5] to form multiplicative cone pentagonal metric space. We prove a variant of the Banach contraction mapping theorem under two self-maps in this new space. Some corollaries are consequences of the main result, and some conjectures conclude the paper.</p>Clement Boateng Ampadu
Copyright (c)
2025-11-202025-11-20161455310.34198/ejms.16126.04.045053New Aspects of Extended General Equilibrium Inclusions
https://earthlinepublishers.com/index.php/ejms/article/view/1147
<p>Some new classes of extended general equilibrium inclusions are introduced and investigated. We have established the equivalence between the general equilibrium inclusions and the fixed point problems, which is used to discuss the unique existence of the solution. Using various techniques such as resolvent methods, dynamical systems coupled with finite difference approach, we suggest and analyze a number of new multi step methods for solving equilibrium inclusions. Convergence analysis of these methods is investigated under suitable conditions. Sensitivity analysis is also investigated. Various special cases are discussed as applications of the main results. Several open problems are suggested for future research.</p>Muhammad Aslam NoorKhalida Inayat Noor
Copyright (c)
2025-11-242025-11-24161558310.34198/ejms.16126.05.055083Two New Contributions to the Three-dimensional Hardy-Hilbert-type Integral Inequalities
https://earthlinepublishers.com/index.php/ejms/article/view/1139
<p>The Hardy-Hilbert integral inequality is one of the most celebrated results in mathematical analysis, inspiring numerous variants and extensions. In this paper, we further advance the study of three-dimensional Hardy-Hilbert-type integral inequalities by proving two new theorems. One of these is notable for its inclusion of a maximum function, a feature rarely encountered in this three-dimensional context. The associated constant factors are determined explicitly and detailed proofs are provided, without recourse to special functions.</p>Christophe Chesneau
Copyright (c)
2025-11-262025-11-26161859410.34198/ejms.16126.06.085094