| Strength of hydrogen bonds of water depends on local environment M Huš, T Urbic The Journal of Chemical Physics 136 (14), 2012 | 86 | 2012 |
| A two-dimensional model of water: Theory and computer simulations T Urbič, V Vlachy, YV Kalyuzhnyi, NT Southall, KA Dill The Journal of Chemical Physics 112 (6), 2843-2848, 2000 | 86 | 2000 |
| A two-dimensional model of water: Solvation of nonpolar solutes T Urbič, V Vlachy, YV Kalyuzhnyi, NT Southall, KA Dill The Journal of chemical physics 116 (2), 723-729, 2002 | 71 | 2002 |
| Orientation-dependent integral equation theory for a two-dimensional model of water T Urbič, V Vlachy, YV Kalyuzhnyi, KA Dill The Journal of chemical physics 118 (12), 5516-5525, 2003 | 69 | 2003 |
| Water-like fluid in the presence of Lennard–Jones obstacles: predictions of an associative replica Ornstein–Zernike theory T Urbic, V Vlachy, O Pizio, KA Dill Journal of molecular liquids 112 (1-2), 71-80, 2004 | 54 | 2004 |
| Theory for the three-dimensional Mercedes-Benz model of water A Bizjak, T Urbic, V Vlachy, KA Dill The Journal of chemical physics 131 (19), 2009 | 49 | 2009 |
| The Three-Dimensional" Mercedes Benz" Model of Water. A Bizjak, T Urbič, V Vlachy, KA Dill Acta Chimica Slovenica 54 (3), 2007 | 48 | 2007 |
| Confined water: A Mercedes-Benz model study T Urbic, V Vlachy, KA Dill The Journal of Physical Chemistry B 110 (10), 4963-4970, 2006 | 47 | 2006 |
| Theory for the solvation of nonpolar solutes in water T Urbic, V Vlachy, YV Kalyuzhnyi, KA Dill The Journal of chemical physics 127 (17), 2007 | 40 | 2007 |
| An improved thermodynamic perturbation theory for Mercedes-Benz water T Urbic, V Vlachy, YV Kalyuzhnyi, KA Dill The Journal of chemical physics 127 (17), 2007 | 40 | 2007 |
| A statistical mechanical theory for a two-dimensional model of water T Urbic, KA Dill The Journal of chemical physics 132 (22), 2010 | 38 | 2010 |
| Ions increase strength of hydrogen bond in water T Urbic Chemical physics letters 610, 159-162, 2014 | 36 | 2014 |
| Mercedes–Benz water molecules near hydrophobic wall: Integral equation theories vs Monte Carlo simulations T Urbic, MF Holovko The Journal of chemical physics 135 (13), 2011 | 34 | 2011 |
| Water is a cagey liquid T Urbic, KA Dill Journal of the American Chemical Society 140 (49), 17106-17113, 2018 | 33 | 2018 |
| Adsorption of water, methanol, and their mixtures in slit graphite pores P Pršlja, E Lomba, P Gómez-Álvarez, T Urbič, EG Noya The Journal of Chemical Physics 150 (2), 2019 | 30 | 2019 |
| Core-softened fluids as a model for water and the hydrophobic effect M Huš, T Urbic The Journal of Chemical Physics 139 (11), 2013 | 29 | 2013 |
| Existence of a liquid-liquid phase transition in methanol M Huš, T Urbic Physical Review E 90 (6), 062306, 2014 | 27 | 2014 |
| Properties of a soft-core model of methanol: An integral equation theory and computer simulation study M Huš, G Munaò, T Urbic The Journal of Chemical Physics 141 (16), 2014 | 21 | 2014 |
| Simple model of hydrophobic hydration M Lukšič, T Urbic, B Hribar-Lee, KA Dill The Journal of Physical Chemistry B 116 (21), 6177-6186, 2012 | 20 | 2012 |
| Analytical model for three-dimensional Mercedes-Benz water molecules T Urbic Physical Review E 85 (6), 061503, 2012 | 19 | 2012 |
