1 |
A Mechanistic Growth Model for Inorganic Crystals: Solid-State Interactions Dandekar P, Doherty MF AIChE Journal, 60(11), 3707, 2014 |
2 |
Dynamic accident modeling for high-sulfur natural gas gathering station Tan QL, Chen GM, Zhang L, Fu JM, Li ZM Process Safety and Environmental Protection, 92(6), 565, 2014 |
3 |
IMPLEMENTATION OF MATHEMATICA FOR DEVELOPMENT AND APPLICATION OF EOS MODELS. I: DERIVATION OF THE EXPRESSIONS FOR HARD-CHAIN AND HARD-SPHERE COMPRESSIBILITY FACTORS Polishuk I, Yona Y Chemical Engineering Communications, 196(4), 443, 2009 |
4 |
Kinetic models for alloy and semiconductor electrodeposition Plieth W Electrochimica Acta, 53(1), 245, 2007 |
5 |
Application of perturbed chain equation-of-state to solid-liquid equilibria I. Pure component Cochran TW, Chiew YC Fluid Phase Equilibria, 262(1-2), 37, 2007 |
6 |
Application of perturbed chain equation-of-state to solid-liquid equilibria II. Binary mixtures Cochran TW, Chiew YC Fluid Phase Equilibria, 262(1-2), 44, 2007 |
7 |
The modified PGR equation of state: Pure-fluid predictions Row KH, Park JK, Gasem KAM Chemical Engineering Communications, 193(4), 438, 2006 |
8 |
A comparison between semi-empirical and molecular-based equations of state for describing the thermodynamic of supercritical micronization processes Colussi S, Elvassore N, Kikic I Journal of Supercritical Fluids, 38(1), 18, 2006 |
9 |
A comparison between semi-empirical and molecular-based equations of state for describing the thermodynamic of supercritical micronization processes Colussi S, Elvassore N, Kikic I Journal of Supercritical Fluids, 39(1), 118, 2006 |
10 |
Equations of state for the calculation of fluid-phase equilibria Wei YS, Sadus RJ AIChE Journal, 46(1), 169, 2000 |