Convergence Analysis of Sinc-Collocation Scheme With Composite Trigonometric Function for Fredholm Integral Equations of the Second Kind
DOI:
https://doi.org/10.4314/awh85w70Keywords:
Fredholm integral equations of the second kind, Composite trigonometric function, Sinc approximation, Collocation method, Convergence analysisAbstract
The paper discusses the convergence of Sinc collocation scheme for the solution of Fredholm integral equation of the second kind. A modified composite trigonometric function is employed as a variable transformation function for this procedure. We first show that the constructed variable transformation function decays exponentially and thus satisfies the conditions for the error bound associated with single exponential transformation functions. Next, the convergence analysis of the scheme showing exponential convergence is discussed. Finally, some numerical examples are presented to illustrate the efficiency and stability of the numerical scheme.
Similar Articles
- Aniekan Udongwo, Oluwafisayomi Folorunso, Resource Recovery from Maize Biomass for the Synthesis of SiO2 Nanoparticles and Crystallographic Analysis for Possible Applications , Communication In Physical Sciences: Vol. 12 No. 2 (2025): VOLUME 12 ISSUE 2
- Kingsley Uchendu, Emmanuel Wilfred Okereke, A New Symmetric Bimodal Extension of Ailamujia Distribution: Properties and Application to Time Series Data , Communication In Physical Sciences: Vol. 12 No. 6 (2025): VOLUME 12 ISSUE 6
- Chisimkwuo John, Okoroafor Promise Izuchukwu, Amobi Chinenye Theresa, Application of Factor Analysis in the Modelling of Inflation Rate in Nigeria , Communication In Physical Sciences: Vol. 10 No. 2 (2023): VOLUME 10 ISSUE 2
- Muhammad Bello, Musa Bello, Dunah Lawissense Godfrey, Effect of Multimedia-Enriched Lecture Method on Retention Among Secondary School Physics Students in Kano Metropolis, Nigeria , Communication In Physical Sciences: Vol. 12 No. 3 (2025): VOLUME 12 ISSUE 3
- Njoku, Kevin Ndubuisi Chikezie, Okoli, Odilichukwu Christian., A Note On The Proofs Of Cramer’s Formula , Communication In Physical Sciences: Vol. 11 No. 1 (2024): VOLUME 11 ISSUE 1
- Oluwafemi Samson Afolabi , Load-Bearing Capacity Analysis and Optimization of Beams, Slabs, and Columns , Communication In Physical Sciences: Vol. 6 No. 2 (2020): Communication in Physical Sciences
- Ajogwu Cordelia Odinaka, Aaron Auduson, Tope Alege, Yusuf Odunsanwo, Formation Evaluation Using Integrated Petrophysical Data Analysis of Maboro Field Niger Delta Sedimentary Basin, Nigeria , Communication In Physical Sciences: Vol. 11 No. 3 (2024): VOLUME 11 ISSUE 3
- Uba Sani, Abdulkadir Ibrahim, Akande, Esther Oluwatoyosi, John, Oghenetega Mercy, Murtala, Mohammed Rumah, Assessment of Surface Water Quality in Zaria Metropolis: Implications for Environmental Health and Sustainable Management , Communication In Physical Sciences: Vol. 11 No. 3 (2024): VOLUME 11 ISSUE 3
- Ayomide Ayomikun Ajiboye, Muslihat Adejoke Gaffari, Onaara Enitan Obamuwagun, Predictive Analytics in Sport Management: Applying Machine Learning Models for Talent Identification and Team Performance Forecasting , Communication In Physical Sciences: Vol. 12 No. 7 (2025): VOLUME 12 ISSUE 7
- Samson Osinachi Nwadibia, Henry Patrick Obong, Ephraim Okechukwu Chukwuocha, Analytical Solutions of the Schrodinger Equation with q-Deformed Modified Mobius Square Potential Using the Nikiforov-Uvarov Method , Communication In Physical Sciences: Vol. 9 No. 4 (2023): VOLUME 9 ISSUE 4
You may also start an advanced similarity search for this article.



