| 1 |
Dispersive kinetic models predict variation of the activation energy with extent of conversion observed experimentally in isoconversional data
Skrdla PJ
Thermochimica Acta, 578, 68, 2014 |
| 2 |
Roles of Nucleation, Denucleatiion, Coarsening, and Aggregation Kinetics in Nanoparticle Preparations and Neurological Disease
Skrdla PJ
Langmuir, 28(10), 4842, 2012 |
| 3 |
Semi-empirical description of the constant beta in the equation of state for interfacial tension
Skrdla PJ
Journal of Colloid and Interface Science, 360(1), 313, 2011 |
| 4 |
Activation Energy Distributions Predicted by Dispersive Kinetic Models for Nucleation and Denucleation: Anomalous Diffusion Resulting from Quantization
Skrdla PJ
Journal of Physical Chemistry A, 115(24), 6413, 2011 |
| 5 |
Crystallizations, Solid-State Phase Transformations and Dissolution Behavior Explained by Dispersive Kinetic Models Based on a Maxwell-Boltzmann Distribution of Activation Energies: Theory, Applications, and Practical Limitations
Skrdla PJ
Journal of Physical Chemistry A, 113(33), 9329, 2009 |
| 6 |
Statistical thermodynamic description of homogeneous dispersive kinetics
Skrdla PJ
Journal of Physical Chemistry A, 111(20), 4248, 2007 |
| 7 |
Comparison of two types of dispersive kinetic approaches in relation to time-dependent Marcus theory
Skrdla PJ
Journal of Physical Chemistry A, 111(46), 11809, 2007 |
| 8 |
Dispersive kinetic models for isothermal solid-state conversions and their application to the thermal decomposition of oxacillin
Skrdla PJ, Robertson RT
Thermochimica Acta, 453(1), 14, 2007 |
| 9 |
Semi-empirical model fits femtosecond gas phase reaction kinetics
Skrdla PJ
Chemical Physics Letters, 419(1-3), 130, 2006 |
| 10 |
A collision theory-based derivation of semiempirical equations for modeling dispersive kinetics and their application to a mixed-phase crystal decomposition
Skrdla PJ
Journal of Physical Chemistry A, 110(40), 11494, 2006 |
