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Molecular Physics
An International Journal at the Interface Between Chemistry and Physics
Volume 92, 1997 - Issue 4
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Original Articles

Virial coefficients and equation of state of hard ellipsoids

By CARLOS VEGA
Pages 651-666 | Published online: 03 Dec 2010

Citations (26)

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Read on this site (4)

M.S. WERTHEIM. (2001) Third virial coefficient of hard spheroids. Molecular Physics 99:3, pages 187-196.
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C. Vega. (2000) Evaluating virial coefficients for multicomponent mixtures: hard sphere mixtures and flexible chains. Molecular Physics 98:15, pages 973-985.
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MILAN ŠINDELKA & TOMÁŠ BOUBLÓK. (1999) Cluster integrals of convex molecule systems. Molecular Physics 97:9, pages 1035-1051.
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E. ENCISO & N.G. ALMARZA. (1998) Thermodynamics of complex hard body fluids. Molecular Physics 95:3, pages 635-643.
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Articles from other publishers (22)

Markus Kulossa, Daniel Weidig & Joachim Wagner. (2023) Virial coefficients of hard, homonuclear dumbbells in two- to four-dimensional Euclidean spaces. Physical Review E 107:2.
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R. Melnyk, A. Trokhymchuk & A. Baumketner. (2022) Excluded volume of the system of hard-core spheres revisited: New insights from computer simulations. Journal of Molecular Liquids 368, pages 120672.
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Philipp Marienhagen & Joachim Wagner. (2022) Equation of state of hard lenses: A combined virial series and simulation approach. Physical Review E 106:1.
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Markus Kulossa, Philipp Marienhagen & Joachim Wagner. (2022) Virial coefficients of hard hyperspherocylinders in : Influence of the aspect ratio . Physical Review E 105:6.
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Philipp Marienhagen & Joachim Wagner. (2022) Reexamining equations of state of oblate hard ellipsoids of revolution: Numerical simulation utilizing a cluster Monte Carlo algorithm and comparison to virial theory. Physical Review E 105:1.
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Philipp Marienhagen, Robert Hellmann & Joachim Wagner. (2021) Calculation of third to eighth virial coefficients of hard lenses and hard, oblate ellipsoids of revolution employing an efficient algorithm. Physical Review E 104:1.
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Pernille Sønderby, Jens T. Bukrinski, Max HebditchGünther H. J. Peters, Robin A. CurtisPernille Harris. (2018) Self-Interaction of Human Serum Albumin: A Formulation Perspective. ACS Omega 3:11, pages 16105-16117.
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Elisabeth Herold, Robert Hellmann & Joachim Wagner. (2017) Virial coefficients of anisotropic hard solids of revolution: The detailed influence of the particle geometry. The Journal of Chemical Physics 147:20.
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G. Rickayzen & D. M. Heyes. (2017) Isotropic-nematic phase transition of uniaxial variable softness prolate and oblate ellipsoids. The Journal of Chemical Physics 146:16.
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Roberto Berardi & Claudio Zannoni. 2015. Biaxial Nematic Liquid Crystals. Biaxial Nematic Liquid Crystals 153 184 .
A. Kapanowski & M. Abram. (2014) Model of hard spheroplatelets near a hard wall. Physical Review E 89:6.
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Sung Jin Pai & Young Chan Bae. (2014) Solubility of solids in supercritical fluid using the hard-body expanded virial equation of state. Fluid Phase Equilibria 362, pages 11-18.
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Jörg Rösgen & Ruby Jackson-Atogi. (2012) Correction to Volume Exclusion and H-Bonding Dominate the Thermodynamics and Solvation of Trimethylamine- N -oxide in Aqueous Urea . Journal of the American Chemical Society 134:34, pages 14263-14263.
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Gerardo Odriozola. (2012) Revisiting the phase diagram of hard ellipsoids. The Journal of Chemical Physics 136:13.
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A. Kapanowski. (2011) Statistical Theory of Biaxial Nematic and Cholesteric Phases. Acta Physica Polonica A 120:3, pages 351-367.
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F. de J. Guevara-Rodríguez & G. Odriozola. (2011) Hard ellipsoids: Analytically approaching the exact overlap distance. The Journal of Chemical Physics 135:8.
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Robert D. Batten, Frank H. Stillinger & Salvatore Torquato. (2010) Phase behavior of colloidal superballs: Shape interpolation from spheres to cubes. Physical Review E 81:6.
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Shiqi Zhou & J. R. Solana. (2009) Progress in the Perturbation Approach in Fluid and Fluid-Related Theories. Chemical Reviews 109:6, pages 2829-2858.
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Carl McBride & Enrique Lomba. (2007) Hard biaxial ellipsoids revisited: Numerical results. Fluid Phase Equilibria 255:1, pages 37-45.
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A. Kapanowski & T. Wietecha. (2005) Theory of the dielectric susceptibility of nonpolar biaxial liquid crystals. Physical Review E 71:2.
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C. Vega, J. M. Labaig, L. G. MacDowell & E. Sanz. (2000) The virial coefficients of the pearl-necklace model. The Journal of Chemical Physics 113:22, pages 10398-10409.
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SSU-LI HUANG & VENKAT R. BHETHANABOTLA. (2012) VIRIAL COEFFICIENTS FOR THE HARD GAUSSIAN OVERLAP MODEL. International Journal of Modern Physics C 10:02n03, pages 361-374.
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