On the Numerical Approximation of First-order Riccati Differential Equations by Two-step Second Derivative Block Method with Bernstein Polynomial Basis-Reference-Cited by-同舟云学术

On the Numerical Approximation of First-order Riccati Differential Equations by Two-step Second Derivative Block Method with Bernstein Polynomial Basis

Published:2024-04-02 Issue: Volume:10 Page:1-9
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Container-title:2024 International Conference on Science, Engineering and Business for Driving Sustainable Development Goals (SEB4SDG)
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Author:

Omole Ezekiel Olaoluwa¹,Seun Ige Olatunde²,Onu Peter³,Ayegbusi Florence Dami⁴,Eniola Akinwumi Taiwo⁵,Ajewole Kehinde Peter¹

Affiliation:

1. Landmark University,Mathematics Programme,Department of Physical Science,Omu-Aran,Nigeria

2. Babcock University,Department of Found, Studies,IIishan Remo,Ogun State,Nigeria

3. Landmark University,Department of Mechanical Engineering (Mechatronics),Omu-Aran,Nigeria

4. First Technical University,Department of Mathematics,Ibadan,Oyo State,Nigeria

5. Bamidele Univ. of Education, Science and Technology,Department of Math. Sciences,Ikere-Ekiti,Ekiti State,Nigeria

Publisher

IEEE

Link

http://xplorestaging.ieee.org/ielx8/10629651/10629654/10629916.pdf?arnumber=10629916

Reference28 articles.

1. A Novel Approach for solving quadratic Riccati Differential Equations;Abiodun;Internal Journal of Applied Engineering Research,2015

2. A modified variational iteration method for solving Riccati differential equations

3. A piecewise variational iteration method for Riccati differential equations

4. Some Implementation Aspects of the General LineariMethods with inherent Runge-Kutta Stability;Mokhtary;Iranian Journal of Mathematical Sciences and Informatics,2008

5. A new method for determining the solution of Riccati differential equations