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HOW TO WRITE A RESEARCH ARTICLE: A STRUCTURED APPROACH Dumka, Pankaj; Chauhan, Rishika; Mishra, Dhananjay R.
UC Journal: ELT, Linguistics and Literature Journal Vol 6, No 1 (2025): May 2025
Publisher : Sanata Dharma University, Yogyakarta

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.24071/uc.v6i1.11937

Abstract

Writing a high-quality research article requires a structured and systematic approach to ensure the clarity, coherence, and scholarly impact. This paper provides a comprehensive guide for researchers aiming to publish in academic journals. It outlines the essential components such as topic selection, literature review, methodology formulation, results presentation, discussion, and conclusion writing. The methodology section emphasizes the significance of transparency and reproducibility by offering a sample case study to illustrate each step. The paper draws from established academic writing principles and integrates practical strategies for enhancing manuscript quality. Through a step-by-step framework, the study helps the beginner and experienced researchers to improve their writing efficiency and publication success. The article also highlights the common pitfalls and provides the tips for formatting, referencing, and submission processes. Overall, this structured guide aims to bridge the gap between research execution and effective communication, supporting authors in producing impactful scholarly articles that contribute meaningfully to their respective fields.
THE SHOELACE ALGORITHM IN ENGINEERING: PYTHON APPLICATIONS FOR AREA AND INERTIAL ANALYSIS Dumka, Pankaj; Mishra, Dhananjay R.
BAREKENG: Jurnal Ilmu Matematika dan Terapan Vol 19 No 3 (2025): BAREKENG: Journal of Mathematics and Its Application
Publisher : PATTIMURA UNIVERSITY

Show Abstract | Download Original | Original Source | Check in Google Scholar | DOI: 10.30598/barekengvol19iss3pp1637-1648

Abstract

The Shoelace Method is a classic mathematical formula for the determination of the area of polygons. This method is based on the vertex coordinates of a polygon and has significant applications in science and engineering. This article explores the method's extension to calculate the centroids and moments of inertia of plane shapes, which is essential for structural and mechanical analysis. By executing these calculations in Python programming, the study shows the method's practicality and flexibility for modern engineering tasks. The article introduces a Python-based structure using libraries like NumPy, Shapely, and Matplotlib for enabling efficient computational modelling and visualization. Through example problems, the versatility of the Shoelace Method in solving real-world engineering shapes is showcased.