|
Agarana MC, Agboola OO (2015). Dynamic analysis of damped driven pendulum using laplace transform method. Int. J. Math. Comput. 26:3. |
|
|
|
Doumashkin P, Litster D, Prtiched D, Surrow B (2004). Pendulums and collisions, Mitopencourseware, Massachusetts Institute of Technology. |
|
|
|
Davidson GD (1983). The damped Driven Pendulum: Bifurcation analysis of experimental data, a thesis presented to the division of mathematics and natural sciences, Reed Collzz Feigenbaum, M.J., Universal behavior in nonlinear systems. Physica D: Nonlinear Phenomena. 7(1-3):16-39. |
|
|
|
Gray DD (2011). The damped driven pendulum: Bifurcation analysis of experimental data. A Thesis for the Division of Mathematics and National Sciences, Read College. |
|
|
|
Moore JD (2003). Introduction to partial differential equations. P. 10. http://www.math.ucsb.edu/~moore/pde.pdf |
|
|
|
Nelson RA, Olsson MG (1986). The pendulum--rich physics from a simple system. Am. J. Phys. 54:2. |
|
|
|
Peters R (2002). "The pendulum in the 21st century--relic or trendsetter", proc. Int'l pendulum conf., Sydney. Online at http://arXiv.org/html/physics/0207001/ |
|
|
|
Peters R (2003). Model of internal friction damping in solids". http://arxiv.org/html/physics/0210121 |
|
|
|
Randall DP (2003). Nonlinear Damping of the Linear Pendulum, Mercer University Macon, Georgia, Accessed 2003: arxiv.org/pdt/physics/0306081 |
