Aydín,A.Karasözen,B.2024-07-052024-07-052010978-073540863-01551-761610.1063/1.35251782-s2.0-79251536844https://doi.org/10.1063/1.3525178https://hdl.handle.net/20.500.14411/3629Abant Izzet Baysal University (AIBU); Malaysian Mathematical Sciences Society (Persama); Sci. Technol. Res. Counc. Turkey (TUBITAK); Bolu Governorship and Municipality; Beypi CompanyThe Korteweg de Vries-Burgers (KdV-Burgers) type equation arising from the discretization of the viscous Burgers equation with fast dispersion and slow diffusion is solved using operator splitting. The dispersive and diffusive parts are discretized in space by second order conservative finite differences. The resulting system of ordinary differential equations are composed using the time reversible Strang splitting. The numerical results reveal that the periodicity of the solutions and the invariants of the KdV-Burgers equation are well preserved. © 2010 American Institute of Physics.eninfo:eu-repo/semantics/closedAccessfast-slow systemsfinite differencessplitting methodsConference Object13095625660