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Dense shearing flows of inelastic disks
1.C. K. K. Lun, S. B. Savage, D. J. Jeffrey, and N. Chepurniy, “Kinetic theories for granular flow: Inelastic particles in Couette flow and slightly inelastic particles in a general flow field,” J. Fluid Mech.0022-1120 140, 223 (1984);
1.J. T. Jenkins and M. W. Richman, “Grad’s 13-moment system for a dense gas of inelastic spheres,” Arch. Ration. Mech. Anal.0003-9527 87, 355 (1985);
3.L. Bocquet, L. J. Errami, and T. C. Lubensky, “A hydrodynamic model of a jammed-to-flowing transition in gravity driven granular materials,” Phys. Rev. Lett.0031-9007 89, 184301 (2002).
5.S. B. Savage, “Granular flows down rough inclines—Review and extension,” in Mechanics of Granular Materials: New Models and Constitutive Relations, edited by J. T. Jenkins and M. Satake (Elsevier, Amsterdam, 1983), Vol. 261;
5.P. C. Johnson, P. Nott, and R. Jackson, “Frictional-collisional equations of motion for particulate flows and their application to chutes,” J. Fluid Mech.0022-1120 210, 501 (1990);
10.L. E. Silbert, D. Ertas, G. S. Grest, T. C. Halsey, D. Levine, and S. J. Plimpton, “Granular flow down an inclined plane: Bagnold scaling and rheology,” Phys. Rev. E1063-651X 64, 051302 (2001).
14.J. T. Jenkins and M. W. Richman, “Kinetic theory for plane flows of a dense gas of identical, rough, inelastic, circular disks,” Phys. Fluids0031-9171 28, 3485 (1985);
14.J. T. Jenkins, “Balance laws and constitutive relations for rapid flows of granular materials,” in Constitutive Models of Deformation, edited by J. Chandra and R. Srivastav (SIAM, Philadelphia, 1987).
15.J. J. Moreau, “Some numerical methods in multibody dynamics: Applications to granular materials,” Eur. J. Mech. A/Solids0997-7538 13, 93 (1994).
16.S. Chapman and T. G. Cowling, The Mathematical Theory of Non-Uniform Gases (Cambridge University Press, Cambridge, 1970).
17.J. T. Jenkins and M. W. Richman, “Plane simple shear of smooth, inelastic circular disks: The anisotropy of the second moment in the dilute and dense limits,” J. Fluid Mech.0022-1120 192, 313 (1988).
18.D. K. Yoon and J. T. Jenkins, “Kinetic theory for identical, frictional, nearly elastic disks,” Phys. Fluids1070-6631 17, 083301 (2005).
19.J. T. Willitts and B. Ö. Arnarson, “Kinetic theory of a binary mixture of nearly elastic disks,” Phys. Fluids1070-6631 11, 3116 (1999);
19.M. Alam, J. T. Willits, B. Ö. Arnarson, and S. Luding, “Kinetic theory of a binary mixture of nearly elastic disks with size and mass disparity,” Phys. Fluids1070-6631 14, 4085 (2002).
21.D. M. Hanes, J. T. Jenkins, and M. W. Richman, “The thickness of steady plane shear flows of circular disks driven by identical boundaries,” J. Appl. Mech.0021-8936 55, 969 (1988);
21.K. G. Anderson and R. Jackson, “A comparison of the solutions of some proposed equations of motion of granular materials for fully developed flow down inclined planes,” J. Fluid Mech.0022-1120 241, 145 (1992).
22.F. da Cruz, S. Emam, M. Prochnow, J.-N. Roux, and F. Chevoir, “Rheophysics of dense granular materials: Discrete simulation of plane shear flows,” Phys. Rev. E1063-651X 72, 021309 (2005).
24.J. T. Jenkins and D. M. Hanes, “The balance of momentum and energy at an interface between colliding and freely flying grains in a rapid granular flow,” Phys. Fluids A0899-8213 5, 781 (1993).
25.S. L. Silbert, J. W. Landry, and G. S. Grest, “Granular flow down a rough inclined plane; transition between thin and thick piles,” Phys. Fluids1070-6631 15, 1 (2003).
26.F. Chevoir, M. Prochnow, J. T. Jenkins, and P. Mills, “Dense granular flows down an inclined plane,” in Powders and Grains 2001, edited by Y. Kishino (Balkema, Tokyo, 2001);
26.M. Prochnow, Thése, Ecole Nationale de Ponts et Chaussées (2002).
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