https://rmrj.usjr.edu.ph/rmrj/index.php/RMRJ/issue/feed 2024-12-31T20:57:19+08:00 Jessica Magallon-Avenido, LPT, Ph.D. recoletos_journal@usjr.edu.ph Open Journal Systems <p>The Recoletos Multidisciplinary Research Journal (RMRJ) is the official bi-annual journal of the University of San Jose-Recoletos (USJ-R) Center for Policy, Research, and Development Studies (CPRDS). Being an <strong><em>internationally peer-reviewed journal</em></strong>, RMRJ adopts the double-blind review process wherein the reviewer/s and the author/s do not know each other's identity.</p> <p><strong> </strong><strong>Aims</strong></p> <p>RMRJ is dedicated to the promotion of knowledge through high-quality research publication in various disciplines. It adheres to the policy that all articles contained therein must meet the rigors of an independent double-blind peer-reviewing system and editing to ensure that the publication possesses scientific and academic merit.</p> <p><strong>Scope</strong></p> <p>RMRJ welcomes submission of quality researches in any of the following academic domains:</p> <ul> <li class="show">Accountancy, Business and Management, and Finance;</li> <li class="show">Communication, Humanities, Psychology, and Religion;</li> <li class="show">Education and Educational Management;</li> <li class="show">Engineering, Mathematics, Statistics, and Technology;</li> <li class="show">Environment, Health, and Natural Sciences;</li> <li class="show">Philosophical and Mathematical Reviews; and</li> <li class="show">Politics and Governance, and Social Sciences.</li> </ul> https://rmrj.usjr.edu.ph/rmrj/index.php/RMRJ/article/view/2438 2024-12-31T20:57:19+08:00 Cristina B. Corcino corcinoc@cnu.edu.ph Baby Ann A. Damgo babyann.damgo@ctu.edu.ph Roberto B. Corcino rcorcino@yahoo.com Joy Ann A. Cañete joyann.canete@vsu.edu.ph

<p>This paper presents new approximation formulas for the tangent polynomials and Apostol-tangent polynomials of complex order, specifically for large values of n. These polynomials are parameterized by a,b, and c. The derivation of these formulas is accomplished through contour integration techniques, where the contour is carefully selected to avoid branch cuts introduced by the presence of multiple singularities within the integration path. The analysis includes a detailed computation of the singularities associated with the generating functions used in this process, ensuring the accuracy and rigor of the derived formulas. Additionally, the paper provides corollary results that reinforce and affirm the newly established formulas, offering a comprehensive understanding of the behavior of these polynomials under specified conditions.</p>

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