Details of structure transformations in pure uranium and U-Mo alloys: insights from classical atomistic simulation
暂无分享,去创建一个
[1] Yi-Xian Wang,et al. Lattice dynamics and elastic properties of α-U at high-temperature and high-pressure by machine learning potential simulations , 2022, Journal of Nuclear Materials.
[2] Qiutong Li,et al. Origin of Local Structures of U-Co Melts: A First-Principles Study , 2022, Frontiers in Materials.
[3] K. Migdal,et al. Cold and hot uranium in DFT calculations: Investigation by the GTH pseudopotential, PAW, and APW + lo methods , 2021 .
[4] S. Starikov,et al. Optimized interatomic potential for atomistic simulation of Zr-Nb alloy , 2021 .
[5] Lin H. Yang,et al. Mechanical and Thermal Properties for Uranium and U–6Nb Alloy from First-Principles Theory , 2021, Applied Sciences.
[6] Yuhao Wang,et al. Determination of Thermal Expansion, Defect Formation Energy, and Defect-Induced Strain of α-U Via ab Initio Molecular Dynamics , 2021, Frontiers in Materials.
[7] B. Beeler,et al. Evaluation of the anisotropic grain boundaries and surfaces of α-U via molecular dynamics , 2021 .
[8] G. Park,et al. An atomistic study of defect energetics and diffusion with respect to composition and temperature in γU and γU-Mo alloys , 2021 .
[9] Yongfeng Zhang,et al. Ab initio molecular dynamics investigation of point defects in γ-U , 2020, Journal of Nuclear Materials.
[10] J. Bouchet,et al. Tuneable correlated disorder in alloys , 2020, 2009.03226.
[11] L. Kolotova,et al. Structure and Phase Transition Features of Monoclinic and Tetragonal Phases in U–Mo Alloys , 2020, Crystals.
[12] J. Bouchet,et al. Thermodynamic stabilization of γ−U−Mo alloys: Effect of Mo content and temperature , 2020 .
[13] A. Wu,et al. Phase Stability in U-6Nb Alloy Doped with Ti from the First Principles Theory , 2020, Applied Sciences.
[14] D. Minakov,et al. Effect of the spin-orbit interaction on thermodynamic properties of liquid uranium , 2020, 2005.05468.
[15] A. Shapeev,et al. Elinvar effect in β-Ti simulated by on-the-fly trained moment tensor potential , 2020, New Journal of Physics.
[16] B. G. del Rio,et al. First principles study of liquid uranium at temperatures up to 2050 K , 2020, Journal of physics. Condensed matter : an Institute of Physics journal.
[17] Grisell Díaz Leines,et al. Atomistic description of self-diffusion in molybdenum: A comparative theoretical study of non-Arrhenius behavior , 2020 .
[18] A. Oganov,et al. Phase diagram of uranium from ab initio calculations and machine learning , 2019, Physical Review B.
[19] H. Küppers. Thermal expansion , 2019, Science and Mathematics for Engineering.
[20] Y. Idell,et al. Phonon dispersion of Mo-stabilized γ-U measured using inelastic x-ray scattering. , 2019, Physical review. B.
[21] S. Starikov,et al. Comparison of Different Methods of Atomistic Simulation To Calculate the Temperature of Phase Transition Using the Example of Zirconium , 2019, Journal of Experimental and Theoretical Physics.
[22] E. Garlea,et al. Temperature dependent elastic properties of γ-phase U - 8 wt% Mo , 2018 .
[23] A. Kuksin,et al. Atomistic simulation of cubic and tetragonal phases of U-Mo alloy: Structure and thermodynamic properties , 2018 .
[24] X. Ju,et al. First-Principles Study of Properties of Alpha Uranium Crystal and Seven Alpha Uranium Surfaces , 2017 .
[25] Z. You,et al. Mechanical, electronic and thermodynamic properties of hexagonal and orthorhombic U2Mo: A first-principle calculation , 2017 .
[26] Y. Sohn,et al. Mechanical properties examined by nanoindentation for selected phases relevant to the development of monolithic uranium-molybdenum metallic fuels , 2017 .
[27] J. Bouchet,et al. High-temperature and high-pressure phase transitions in uranium , 2017 .
[28] W. Setyawan,et al. Formation mechanism of gas bubble superlattice in UMo metal fuels: Phase-field modeling investigation , 2016 .
[29] S. Sinnott,et al. Lattice expansion by intrinsic defects in uranium by molecular dynamics simulation , 2016 .
[30] I. Tanaka,et al. First principles phonon calculations in materials science , 2015, 1506.08498.
[31] Sergey Starikov,et al. Investigation of point defects diffusion in bcc uranium and U–Mo alloys , 2015 .
[32] J. Roth,et al. Classical interaction potentials for diverse materials from ab initio data: a review of potfit , 2014, 1411.5934.
[33] Xin Wang,et al. First-principles study of ground-state properties of U2Mo. , 2014, Physical chemistry chemical physics : PCCP.
[34] M. I. Pascuet,et al. On the accurate description of uranium metallic phases: a MEAM interatomic potential approach , 2014 .
[35] P. Soderlind. First-principles phase stability, bonding, and electronic structure of actinide metals , 2016, 1608.07203.
[36] H. O. Mosca,et al. Ab initio calculation of mechanical and thermal properties of U2Mo intermetallic , 2013 .
[37] A. M. Yacout,et al. A ternary EAM interatomic potential for U–Mo alloys with xenon , 2013 .
[38] M. Baskes,et al. First principles calculations of the structure and elastic constants of α, β and γ uranium , 2013 .
[39] T. Scott,et al. Characterization of cubic γ-phase uranium molybdenum alloys synthesized by ultrafast cooling , 2012 .
[40] Tzu-Ray Shan,et al. Classical interatomic potential for orthorhombic uranium , 2012, Journal of physics. Condensed matter : an Institute of Physics journal.
[41] T. Björkman,et al. High-temperature phonon stabilization of γ -uranium from relativistic first-principles theory , 2012 .
[42] M. Baskes,et al. Atomistic properties of γ uranium , 2012, Journal of physics. Condensed matter : an Institute of Physics journal.
[43] V. Stegailov,et al. Interatomic potential for uranium in a wide range of pressures and temperatures , 2012, Journal of physics. Condensed matter : an Institute of Physics journal.
[44] Ling Ti Kong,et al. Phonon dispersion measured directly from molecular dynamics simulations , 2011, Comput. Phys. Commun..
[45] P. Turchi,et al. Density-functional study of U-Mo and U-Zr alloys , 2011 .
[46] P. Châtel,et al. Uranium at high pressure from first principles , 2011, 1105.4275.
[47] V. P. Sinha,et al. Phase transformation of metastable cubic γ-phase in U-Mo alloys , 2010 .
[48] H. S. Liu,et al. Thermodynamic assessment of the U–Mo–Al system , 2010 .
[49] Shelly X. Li,et al. Fate of Noble Metals during the Pyroprocessing of Spent Nuclear Fuel , 2009 .
[50] Colin Denniston,et al. Implementation of Green's function molecular dynamics: An extension to LAMMPS , 2009, Comput. Phys. Commun..
[51] Douglas E. Burkes,et al. Mechanical Properties of DU-xMo Alloys with x = 7 to 12 Weight Percent , 2009 .
[52] C. Taylor. Evaluation of first-principles techniques for obtaining materials parameters ofα-uranium and the (001)α-uranium surface , 2008 .
[53] M I Katsnelson,et al. Entropy driven stabilization of energetically unstable crystal structures explained from first principles theory. , 2008, Physical review letters.
[54] R. Hixson,et al. Equations of state and phase transformation of depleted uranium DU-238 by high pressure-temperature diffraction studies , 2007 .
[55] G. Rubiolo,et al. The role of multisite interactions in the formation energy of bcc γ(U,Mo) disordered phase , 2007 .
[56] Michael J. Mehl,et al. Phase stability in the Fe–Ni system: Investigation by first-principles calculations and atomistic simulations , 2005 .
[57] P. Söderlind. First-principles elastic and structural properties of uranium metal , 2002 .
[58] B. Fultz,et al. Large harmonic softening of the phonon density of states of uranium. , 2001, Physical review letters.
[59] Per Söderlind,et al. Theory of the crystal structures of cerium and the light actinides , 1998 .
[60] H. Cynn,et al. Phase diagram of uranium at high pressures and temperatures , 1998 .
[61] J. B. Adams,et al. Interatomic Potentials from First-Principles Calculations: The Force-Matching Method , 1993, cond-mat/9306054.
[62] G. Lander,et al. The solid-state properties of uranium A historical perspective and review , 1994 .
[63] Dmitriev,et al. Theory of reconstructive transformations in actinide elements: Packing of nonspherical atoms and macroscopic symmetries. , 1993, Physical review. B, Condensed matter.
[64] M. Yousuf,et al. Electrical resistivity and phase-transition behaviour of uranium under pressure and temperature , 1993 .
[65] G. Lander,et al. Observation of a charge-density wave in. cap alpha. -U at low temperature , 1980 .
[66] Yoichi Takahashi,et al. Heat capacity of metallic uranium and thorium from 80 to 1000 k , 1980 .
[67] Henrik Smith,et al. Lattice dynamics of a-uranium , 1979 .
[68] H. Einspahr,et al. The structure of -uranium , 1971 .
[69] H. Yakel. Crystal structures of transition phases formed in U/16.60 at% Nb/5.64 at% Zr alloys , 1969 .
[70] D. Chung,et al. The Elastic Anisotropy of Crystals , 1967 .
[71] B. Hudson,et al. On the techniques for observing fission gas bubbles in uranium , 1965 .
[72] S. J. Rothman,et al. DIFFUSION IN GAMMA URANIUM , 1964 .
[73] A. Jayaraman,et al. Phase transformations in uranium at high pressures , 1963 .
[74] C. S. Barrett,et al. Crystal Structure Variations in Alpha Uranium at Low Temperatures , 1963 .
[75] Y. Adda,et al. Abaissement des coefficients d'autodiffusion de l'uranium en phase γ par des additions de molybdene, de zirconium ou de niobium , 1962 .
[76] K. Tangri,et al. METASTABLE PHASES IN THE URANIUM-MOLYBDENUM SYSTEM AND THEIR ORIGIN , 1961 .
[77] L. T. Lloyd. THERMAL EXPANSION OF ALPHA-URANIUM SINGLE CRYSTALS , 1961 .
[78] V. Kalashnikov,et al. Uranium-molybdenum alloys in reactor construction , 1959 .
[79] H. J. Mcskimin,et al. Adiabatic Elastic Moduli of Single Crystal Alpha‐Uranium , 1958 .
[80] J. Thewlis. Structures of Uranium , 1951, Nature.