Channelflow is a software system for numerical analysis of the incompressible Navier-Stokes flow in channel geometries, written in C++. The core engine of Channelflow is a spectral CFD1) algorithm for integrating the Navier-Stokes equations. This engine drives a number of higher-level algorithms that (for example) compute equilibria, traveling waves, and periodic orbits of Navier-Stokes. Channelflow provides these algorithms in an easy-to-use, flexible, and intelligible form by using relatively modern software design. Channelflow consists of a software library for rapid, high-level development of spectral CFD codes and a set of predefined executable programs that perform common tasks involving CFD. Channelflow is customized for Fourier x Chebyshev x Fourier expansions appropriate for rectangular geometries with periodic boundary conditions in two directions and rigid walls in the remaining direction.

References in zbMATH (referenced in 32 articles , 1 standard article )

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  1. Hall, Philip: Vortex-wave interaction arrays: a sustaining mechanism for the log layer? (2018)
  2. Lefauve, Adrien; Partridge, J. L.; Zhou, Qi; Dalziel, S. B.; Caulfield, C. P.; Linden, P. F.: The structure and origin of confined Holmboe waves (2018)
  3. Shekar, Ashwin; Graham, Michael D.: Exact coherent states with hairpin-like vortex structure in channel flow (2018)
  4. Budanur, Nazmi Burak; Cvitanović, Predrag: Unstable manifolds of relative periodic orbits in the symmetry-reduced state space of the Kuramoto-Sivashinsky system (2017)
  5. Couliou, Marie; Monchaux, Romain: Growth dynamics of turbulent spots in plane Couette flow (2017)
  6. McKeon, B. J.: The engine behind (wall) turbulence: perspectives on scale interactions (2017)
  7. Brauckmann, Hannes J.; Salewski, Matthew; Eckhardt, Bruno: Momentum transport in Taylor-Couette flow with vanishing curvature (2016)
  8. Chantry, Matthew; Tuckerman, Laurette S.; Barkley, Dwight: Turbulent-laminar patterns in shear flows without walls (2016)
  9. Ding, Xiong; Cvitanović, Predrag: Periodic eigendecomposition and its application to Kuramoto-Sivashinsky system (2016)
  10. Rolland, Joran: Formation of spanwise vorticity in oblique turbulent bands of transitional plane Couette flow. II: Modelling and stability analysis (2016)
  11. Byrne, Greg; Marcotte, Christopher D.; Grigoriev, Roman O.: Exact coherent structures and chaotic dynamics in a model of cardiac tissue (2015)
  12. Pausch, Marina; Grossmann, Florian; Eckhardt, Bruno; Romanovski, Valery G.: Groebner basis methods for stationary solutions of a low-dimensional model for a shear flow (2014)
  13. Germaine, Emmanuel; Mydlarski, Laurent; Cortelezzi, Luca: 3DFLUX: a high-order fully three-dimensional flux integral solver for the scalar transport equation (2013)
  14. Froehlich, Stefan; Cvitanović, Predrag: Reduction of continuous symmetries of chaotic flows by the method of slices (2012)
  15. Herrero, R.; Pi, F.; Rius, J.; Orriols, G.: About the oscillatory possibilities of the dynamical systems (2012)
  16. Kawahara, Genta; Uhlmann, Markus; van Veen, Lennaert: The significance of simple invariant solutions in turbulent flows (2012)
  17. Boghosian, Bruce M.; Fazendeiro, Luis M.; Lätt, Jonas; Tang, Hui; Coveney, Peter V.: New variational principles for locating periodic orbits of differential equations (2011)
  18. Li, Y. Charles: Stability criteria of 3D inviscid shears (2011)
  19. Manneville, Paul; Rolland, Joran: On modelling transitional turbulent flows using under-resolved direct numerical simulations: the case of plane Couette flow (2011)
  20. Siminos, Evangelos; Cvitanović, Predrag: Continuous symmetry reduction and return maps for high-dimensional flows (2011)

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