A Glimpse into Quantum Triplet Structures in Supercritical 3He
暂无分享,去创建一个
[1] Luis M Sesé,et al. Real Space Triplets in Quantum Condensed Matter: Numerical Experiments Using Path Integrals, Closures, and Hard Spheres , 2020, Entropy.
[2] Fabrizio Gagliardi,et al. The international race towards Exascale in Europe , 2019, CCF Trans. High Perform. Comput..
[3] L. M. Sesé,et al. On static triplet structures in fluids with quantum behavior. , 2018, The Journal of chemical physics.
[4] L. Sesé. Path-integral and Ornstein-Zernike computations of quantum fluid structures under strong fluctuations , 2017 .
[5] L. Sesé. Path Integrals and Effective Potentials in the Study of Monatomic Fluids at Equilibrium , 2016 .
[6] L. M. Sesé,et al. Path-integral and Ornstein-Zernike study of quantum fluid structures on the crystallization line. , 2016, The Journal of chemical physics.
[7] C. Herrero,et al. Path-integral simulation of solids , 2014, Journal of physics. Condensed matter : an Institute of Physics journal.
[8] L. Sesé. On the accurate direct computation of the isothermal compressibility for normal quantum simple fluids: application to quantum hard spheres. , 2012, The Journal of chemical physics.
[9] Alejandro Pérez,et al. Improving the convergence of closed and open path integral molecular dynamics via higher order Trotter factorization schemes. , 2011, The Journal of chemical physics.
[10] L. Sesé. A study of the pair and triplet structures of the quantum hard-sphere Yukawa fluid. , 2009, The Journal of chemical physics.
[11] L. Sesé. Computational study of the structures of gaseous helium-3 at low temperature. , 2008, The journal of physical chemistry. B.
[12] Gregory A. Voth,et al. Path‐Integral Centroid Methods in Quantum Statistical Mechanics and Dynamics , 2007 .
[13] B. Svistunov,et al. Worm algorithm and diagrammatic Monte Carlo: a new approach to continuous-space path integral Monte Carlo simulations. , 2006, Physical review. E, Statistical, nonlinear, and soft matter physics.
[14] L. Sesé. Triplet correlations in the quantum hard-sphere fluid. , 2005, The Journal of chemical physics.
[15] M. Boninsegni. Permutation Sampling in Path Integral Monte Carlo , 2005, physics/0506020.
[16] V. Arp,et al. Density Equation for Saturated 3He , 2005 .
[17] L. Brualla,et al. Higher order and infinite Trotter-number extrapolations in path integral Monte Carlo. , 2004, The Journal of chemical physics.
[18] L. Sesé. The compressibility theorem for quantum simple fluids at equilibrium , 2003 .
[19] Soonmin Jang,et al. Applications of higher order composite factorization schemes in imaginary time path integral simulations , 2001 .
[20] A. Baumketner,et al. Finite-size dependence of the bridge function extracted from molecular dynamics simulations. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[21] J. Abascal,et al. On the triplet structure of binary liquids , 2000 .
[22] Martin H. Müser,et al. Path integral simulations of rotors: theory and applications , 1999 .
[23] L. Sesé. Thermodynamic and structural properties of the path-integral quantum hard-sphere fluid , 1998 .
[24] R. A. Aziz,et al. An accurate potential energy curve for helium based on ab initio calculations , 1997 .
[25] K. Szalewicz,et al. Helium dimer potential from symmetry-adapted perturbation theory calculations using large Gaussian geminal and orbital basis sets , 1997 .
[26] Siu A. Chin,et al. Symplectic integrators from composite operator factorizations , 1997 .
[27] D. Ceperley. Path integrals in the theory of condensed helium , 1995 .
[28] G. Kahl,et al. Triplet correlation functions for hard‐spheres: Computer simulation results , 1994 .
[29] D. Ceperley,et al. Path-integral calculations of normal liquid 3He. , 1992, Physical review letters.
[30] William H. Press,et al. Numerical recipes , 1990 .
[31] Evans,et al. Three-particle contribution to the configurational entropy of simple fluids. , 1990, Physical review. A, Atomic, molecular, and optical physics.
[32] Runge,et al. Solid-fluid phase transition of quantum hard spheres at finite temperatures. , 1988, Physical review. B, Condensed matter.
[33] J. Hansen,et al. On the equilibrium structure of dense fluids , 1988 .
[34] V. Skripov,et al. The Structure of Simple Liquids , 1983 .
[35] B. Berne,et al. On path integral Monte Carlo simulations , 1982 .
[36] Peter G. Wolynes,et al. Exploiting the isomorphism between quantum theory and classical statistical mechanics of polyatomic fluids , 1981 .
[37] S. Rice,et al. An accurate integral equation for the pair and triplet distribution functions of a simple liquid , 1981 .
[38] Minoru Tanaka,et al. Simulation of the Three-Particle Distribution Function in a Long-Range Oscillatory Potential Liquid , 1975 .
[39] Lloyd L. Lee,et al. Correlation functions of classical fluids. III. The method of partition function variation applied to the chemical potential: Cases of PY and HNC2 , 1974 .
[40] Rj Baxter,et al. Ornstein-Zernike relation for a disordered fluid , 1968 .
[41] R. J. Baxter. Direct Correlation Functions and Their Derivatives with Respect to Particle Density , 1964 .
[42] H. W. Jackson,et al. ENERGY SPECTRUM OF ELEMENTARY EXCITATIONS IN HELIUM II , 1962 .
[43] J. Kirkwood. Statistical Mechanics of Fluid Mixtures , 1935 .
[44] Angelika Fruehauf,et al. A First Course In Numerical Analysis , 2016 .
[45] Antje Sommer,et al. Theory Of Simple Liquids , 2016 .
[46] J.,et al. A new quantum propagator for hard sphere and cavity systems , 1999 .
[47] M. Suzuki,et al. New Scheme of Hybrid Exponential Product Formulas with Applications to Quantum Monte-Carlo Simulations , 1995 .
[48] C. Brooks. Computer simulation of liquids , 1989 .
[49] Bruce J. Berne,et al. On the Simulation of Quantum Systems: Path Integral Methods , 1986 .
[50] Leland Ray Whitney,et al. Theory of Quantum Fluids. , 1981 .
[51] A. Ralston. A first course in numerical analysis , 1965 .