TARU PUBLICATIONS
Author

Budigi Prabhakar

Department of Physics, Noida International University, Greater Noida, Uttar Pradesh, 203201, India

Published papers
5
Citations
0
Views
1,423
Downloads
682

Publications

5 papers
Open Access Research Article·pp. 537–546·Vol. 29, Issue 3Mar 2026

Exploring new theorems in non-Euclidean geometry for advanced mathematical geometric applications

Vikramsinha V. Mane, Anjali Shrivastav, Girish Abhyankar, Abhijeet Deshpande, Budigi Prabhakar, Egambergan Khudaynazarov

Published Online: 18 Mar 2026DOI: 10.47974/JIM-2488

In this paper: This study examines the new theories of non-Euclidean geometry to avoid issues of more complex mathematical applications of the normal geometry structures. In curved space cases, the older ones would...

AbstractReferencesFull Text PDF (443 KB)Views: 340Downloads: 139Citations: 0
Open Access Research Article·pp. 497–504·Vol. 29, Issue 2-AFeb 2026

Investigating Cartesian product of graphs for enhancing discrete structures in combinatorial mathematics

Vivek Saraswat, Abhinav Shrivastava, Budigi Prabhakar, Ezhilarasan Ganesan, N. Malathi, Rajeev Sobti

Published Online: 31 Dec 2025DOI: 10.47974/JDMSC-2489

In this paper: In graph theory, the Cartesian product of graphs is a powerful process that joins the structure of two graphs in a way that opens up new ideas and uses in combinatorial mathematics. The focus of this...

AbstractReferencesFull Text PDF (366 KB)Views: 283Downloads: 129Citations: 0
Open Access Research Article·pp. 271–279·Vol. 29, Issue 1Jan 2026

Employing the Erdős–Ko–Rado theorem to develop new techniques in combinatorial intersection theory

Sheela Hundekari, Sagarkumar S. Badhiye, Pallavi R. Rege, Budigi Prabhakar, K. Nagendra Prasad, S. Udaya Lakshmi

Published Online: 31 Dec 2025DOI: 10.47974/JDMSC-2482

In this paper: The Erdūs–Ko–Rado (EKR) theorem is a renowned result in combinatorial mathematics. It tells a lot about cross-set groups. This study examines how the EKR theorem might inspire combinatorial intersecti...

AbstractReferencesFull Text PDF (496 KB)Views: 263Downloads: 133Citations: 0
Open Access Research Article·pp. 2151–2159·Vol. 28, Issue 6Sep 2025

Mathematical analysis of orbital mechanics with perturbation methods

M. Aniji, Budigi Prabhakar, Anjali Nair, Prashant Anerao, R. G. Biradar, M. Purnachandra Rao

Published Online: 30 Sep 2025DOI: 10.47974/JIM-2356

In this paper: Orbital mechanics with perturbation methods gives us a way to look at departures from the idealized Keplerian motion using math. Changes happen because of gravity, uneven mass distributions, air drag,...

AbstractReferencesFull Text PDF (607 KB)Views: 296Downloads: 147Citations: 0
Open Access Research Article·pp. 2207–2215·Vol. 28, Issue 6Sep 2025

Iterative Krylov subspace methods for large sparse linear systems

Saurabh Saoji, Budigi Prabhakar, Mikhal John, Kiran Ingle, Vrushali G. Raut, K. Nagendra Prasad

Published Online: 30 Sep 2025DOI: 10.47974/JIM-2362

In this paper: Large sparse linear systems, like those found in scientific computing, engineering models, and optimization problems, can be solved very efficiently using iterative Krylov subspace methods. The Genera...

AbstractReferencesFull Text PDF (489 KB)Views: 241Downloads: 134Citations: 0