Degrees:
2017
Doctorate Mathematical sciences
Space Dynamics/ Celestial Mechanics
Publications resulting from Research
1. Singh, J. and Begha, J.M. (2011). Periodic orbits in the generalized perturbed restricted three-body problem. Astrophysics and Space Science, 332 (2), 319-324.
2. Singh, J. and Begha, J.M. (2011). Stability of Equilibrium Points in the Generalized Perturbed Restricted three-body Problem. Astrophysics and Space Science, 331, 511-519.
3. Singh, J., Kalantonis, V.S., Gyegwe, J.M., and Perdiou, A.E. (2016). Periodic motions around the collinear equilibrium points of the restricted three-body problem where the primary is a triaxial rigid body and secondary is an oblate spheroid. The Astrophysical Journal Supplement series, 277, 13. doi:10.3847/0067-0049/227/2/13
4. Singh, J., Perdiou, A.E., Gyegwe, J.M., and Kalantonis, V.S. (2017). Periodic orbits around the collinear equilibrium points for binary Sirius, Procyon, Luhman 16, α-Centuari and Luyten 726-8 systems: the spatial case. Journal of physics communications, 1 (2017) 025008. https://doi.org/10.1088/2399-6528/aa8976
5. Singh, J., Perdiou, A.E., Gyegwe, J.M., and Perdios, E.A. (2018). Periodic solutions around the collinear equilibrium points in the perturbed restricted three-body problem with triaxial and radiating primaries for the binary HD 191408, Kruger 60 and HD 155876 systems. Applied Mathematics and Computation, 325 (2018) 358-374. https://doi.org/10.1016/j.amc.2017.11.052
6. Kalantonis, V.S., Vincent, E.A., Perdios, E.A., and Gyegwe, J.M. (2019). Periodic solutions around the restricted three-body problem with radiation and angular velocity variation. Journal of Nonlinear Analysis and Global Optimization. Springer. Accepted.
2. Singh, J. and Begha, J.M. (2011). Stability of Equilibrium Points in the Generalized Perturbed Restricted three-body Problem. Astrophysics and Space Science, 331, 511-519.
3. Singh, J., Kalantonis, V.S., Gyegwe, J.M., and Perdiou, A.E. (2016). Periodic motions around the collinear equilibrium points of the restricted three-body problem where the primary is a triaxial rigid body and secondary is an oblate spheroid. The Astrophysical Journal Supplement series, 277, 13. doi:10.3847/0067-0049/227/2/13
4. Singh, J., Perdiou, A.E., Gyegwe, J.M., and Kalantonis, V.S. (2017). Periodic orbits around the collinear equilibrium points for binary Sirius, Procyon, Luhman 16, α-Centuari and Luyten 726-8 systems: the spatial case. Journal of physics communications, 1 (2017) 025008. https://doi.org/10.1088/2399-6528/aa8976
5. Singh, J., Perdiou, A.E., Gyegwe, J.M., and Perdios, E.A. (2018). Periodic solutions around the collinear equilibrium points in the perturbed restricted three-body problem with triaxial and radiating primaries for the binary HD 191408, Kruger 60 and HD 155876 systems. Applied Mathematics and Computation, 325 (2018) 358-374. https://doi.org/10.1016/j.amc.2017.11.052
6. Kalantonis, V.S., Vincent, E.A., Perdios, E.A., and Gyegwe, J.M. (2019). Periodic solutions around the restricted three-body problem with radiation and angular velocity variation. Journal of Nonlinear Analysis and Global Optimization. Springer. Accepted.
Annual Conference of the Nigerian Mathematical Society
2025
Workshop on '' curriculum implementation and Evaluation in Secondary Schools''
2025
Annual Conference of the Mathematical Association of Nigeria
2025
Annual Conference of the Nigerian Mathematical Society
2025