John J. Kozak, Ph.D.
Affiliations: | DePaul University, Chicago, IL, United States |
Website:
http://chemistry.depaul.edu/faculty/JJK.htmlGoogle:
"John Kozak"Mean distance: 8.02 | S | N | B | C | P |
Parents
Sign in to add mentorWalter Kauzmann | grad student | 1961-1965 | Princeton | |
(Solute-Solute Interactions in Aqueous Solution) | ||||
Ilya Prigogine | post-doc | 1965-1967 | Free University of Brussels | |
Stuart A. Rice | research scientist | 1967-1968 | Chicago |
Children
Sign in to add traineeJames W Kress | grad student | 1972-1976 | Notre Dame |
Eokkyun Lee | grad student | 1979-1983 | Notre Dame |
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Publications
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Kim KS, Kim C, Karniadakis GE, et al. (2019) Density-dependent finite system-size effects in equilibrium molecular dynamics estimation of shear viscosity: Hydrodynamic and configurational study. The Journal of Chemical Physics. 151: 104101 |
Han MH, Kim WJ, Lee EK, et al. (2019) Theoretical study of the microscopic origin of magnetocrystalline anisotropy in Fe16N2 and its alloys: comparison with the other L10 alloys. Journal of Physics. Condensed Matter : An Institute of Physics Journal |
Abad E, Abil T, Santos A, et al. (2018) Random walks on lattices. Influence of competing reaction centers on diffusion-controlled processes Physica a: Statistical Mechanics and Its Applications. 511: 336-357 |
Abad E, Kozak JJ. (2015) Competing reaction processes on a lattice as a paradigm for catalyst deactivation. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 91: 022106 |
Kozak JJ, Garza-López RA, Abad E. (2014) Lattice statistical theory of random walks on a fractal-like geometry Physical Review E - Statistical, Nonlinear, and Soft Matter Physics. 89 |
Balakrishnan V, Kozak JJ. (2013) Analytic expression for the mean time to absorption for a random walker on the Sierpinski fractal. III. The effect of non-nearest-neighbor jumps. Physical Review. E, Statistical, Nonlinear, and Soft Matter Physics. 88: 052139 |
Piasecki J, Szymczak P, Kozak JJ. (2013) Communication: Nonexistence of a critical point within the Kirkwood superposition approximation. The Journal of Chemical Physics. 139: 141101 |
Piasecki J, Szymczak P, Kozak JJ. (2013) Stability of phases of a square-well fluid within superposition approximation. The Journal of Chemical Physics. 138: 164506 |
Kozak JJ, Garza-López RA. (2012) Stochastic Signatures of Phase Space Decomposition Isrn Computational Mathematics. 2012: 1-4 |
Nicolis G, Kozak JJ, Nicolis C. (2012) Modelling early stages of sequential versus hierarchical self-assembly in supramolecular architectures Molecular Physics. 110: 395-402 |