Thesis
Book chapter
P.H. van der Kamp and Jan A. Sanders and J. Top, Integrable systems and number theory, chapter 8 in Differential Equations and the Stokes Phenomenon, 2002 World Scientific Publishing, 171-201.
Proceedings
P.H. van der Kamp, The use of p-adic numbers in calculating symmetries of evolution equations, proceedings ‘Symmetry in Nonlinear Mathematical Physics 2001’ (2002) 151-155.
Chris Budd et al., Hanging a Carillon in a Broeksystem, Proceedings Fourty-Fifth European Study Group with Industry (2004) 73–90.
P.H. van der Kamp, Towards global classifications: a Diophantine approach, proceedings ‘Symmetry and Perturbation Theory 2007’ (2007) 278-279. Erratum
O. Rojas, P.H. van der Kamp and G.R.W. Quispel, Lax representation for integrable O∆Es, proceedings ‘Symmetry and Perturbation Theory 2007’ (2007) 271-272.
Papers
P.H. van der Kamp and Jan A. Sanders, On Testing Integrability, J Nonlinear Math. Phys. 8 (2001) 561-574.
G.R.W. Quispel, B. Tapley, D.I. McLaren, P.H. van der Kamp, Linear Darboux polynomials for Lotka-Volterra systems, trees and superintegrable families, J. Phys. A: Math. Theor. 56 (2023) 315201.
P.H. van der Kamp, R.I. McLachlan, D.I. McLaren, G.R.W. Quispel. Measure preservation and integrals for Lotka–Volterra tree-systems and their Kahan discretisation, J. Comp. Dyn. (2024) early access, doi:10.3934/jcd.2024011.
Preprints (unpublished)
O. Rojas, P.H. van der Kamp, G.R.W. Quispel, Lax representations for integrable maps.
Miscellaneous