| [1] |
Moongyu Park and John H. Cushman. On upscaling
operator-stable Lévy motions in fractal porous media. J.
Comput. Phys., 217(1):159-165, 2006. |
| [2] |
Moongyu Park, Natalie Kleinfelter, and John H. Cushman.
Scaling laws and Fokker-Planck equations for 3-dimensional porous
media with fractal mesoscale. Multiscale Model. Simul.,
4(4):1233-1244 (electronic), 2005. |
| [3] |
Pawan P. Singh, Dirk E. Maier, John H. Cushman,
Kamyar Haghighi, and Carlos Corvalan. Effect of viscoelastic
relaxation on moisture transport in foods. I. Solution of general
transport equation. J. Math. Biol., 49(1):1-19, 2004. |
| [4] |
Pawan P. Singh, Dirk E. Maier, John H. Cushman,
and Osvaldo H. Campanella. Effect of viscoelastic relaxation
on moisture transport in foods. II. Sorption and drying of
soybeans. J. Math. Biol., 49(1):20-34, 2004. |
| [5] |
John H. Cushman, Pawan P. Singh, and Lynn S.
Bennethum. Toward rational design of drug delivery substrates. II.
Mixture theory for three-scale biocompatible polymers and a
computational example. Multiscale Model. Simul.,
2(2):335-357 (electronic), 2004. |
| [6] |
John H. Cushman, Lynn S. Bennethum, and Pawan P.
Singh. Toward rational design of drug delivery substrates. I.
Mixture theory for two-scale biocompatible polymers. Multiscale
Model. Simul., 2(2):302-334 (electronic), 2004. |
| [7] |
M. Moroni, J. H. Cushman, and A. Cenedese. A
3D-PTV two-projection study of pre-asymptotic dispersion in porous
media which are heterogeneous on the bench scale. Internat. J.
Engrg. Sci., 41(3-5):337-370, 2003. The Eringen anniversary
issue (University Park, PA, 2002). |
| [8] |
Lynn Schreyer Bennethum and John H. Cushman.
Multicomponent, multiphase thermodynamics of swelling porous media
with electroquasistatics. II. Constitutive theory. Transp.
Porous Media, 47(3):337-362, 2002. |
| [9] |
Lynn Schreyer Bennethum and John H. Cushman.
Multicomponent, multiphase thermodynamics of swelling porous media
with electroquasistatics. I. Macroscale field equations.
Transp. Porous Media, 47(3):309-336, 2002. |
| [10] |
F. Alejandro Bonilla and John H. Cushman. On
perturbative expansions to the stochastic flow problem. Transp.
Porous Media, 42(1-2):3-35, 2001. |
| [11] |
Lynn Schreyer Bennethum, Márcio A. Murad, and
John H. Cushman. Macroscale thermodynamics and the chemical
potential for swelling porous media. Transp. Porous Media,
39(2):187-225, 2000. |
| [12] |
Márcio A. Murad and John H. Cushman.
Thermomechanical theories for swelling porous media with
microstructure. Internat. J. Engrg. Sci., 38(5):517-564,
2000. |
| [13] |
Márcio A. Murad and John H. Cushman.
Multiscale flow and deformation in hydrophilic swelling porous
media. Internat. J. Engrg. Sci., 34(3):313-338, 1996. |
| [14] |
Lynn Schreyer Bennethum and John H. Cushman.
Multiscale, hybrid mixture theory for swelling systems. II.
Constitutive theory. Internat. J. Engrg. Sci.,
34(2):147-169, 1996. |
| [15] |
Lynn Schreyer Bennethum and John H. Cushman.
Multiscale, hybrid mixture theory for swelling systems. I. Balance
laws. Internat. J. Engrg. Sci., 34(2):125-145, 1996. |
| [16] |
John H. Cushman, Xiaolong Hu, and Timothy R. Ginn.
Nonequilibrium statistical mechanics of preasymptotic dispersion.
J. Statist. Phys., 75(5-6):859-878, 1994. |
| [17] |
John H. Cushman. Multiphase transport in the space of
stochastic tempered distributions. IMA J. Appl. Math.,
36(2):159-175, 1986. |
| [18] |
John H. Cushman. Multiphase transport based on compact
distributions. Acta Appl. Math., 3(3):239-254, 1985. |
| [19] |
John H. Cushman. Multiphase transport equations. I.
General equation for macroscopic statistical, local, space-time
homogeneity. Transport Theory Statist. Phys., 12(1):35-71,
1983. |
| [20] |
John H. Cushman and Chi Hua Huang. General hyperbolic
difference formulas for linear and quasilinear hyperbolic
equations. Internat. J. Numer. Methods Fluids,
2(4):387-405, 1982. |
| [21] |
Chi Hua Huang and John H. Cushman. High order
accurate, explicit, difference formulas for the classical wave
equation. J. Comput. Phys., 40(2):376-395, 1981. |
| [22] |
John H. Cushman. Continuous families of Lax-Wendroff
schemes. Internat. J. Numer. Methods Engrg.,
17(7):975-989, 1981. |
| [23] |
John H. Cushman. Difference schemes or element schemes?
Internat. J. Numer. Methods Engrg., 14(11):1643-1651,
1979. |
