Read e-book online Computational Materials Science: An Introduction, Second PDF

By June Gunn Lee

ISBN-10: 1498749739

ISBN-13: 9781498749732

This ebook covers the necessities of Computational technological know-how and offers instruments and strategies to resolve fabrics technological know-how difficulties utilizing molecular dynamics (MD) and first-principles tools. the hot version expands upon the density practical concept (DFT) and the way the unique DFT has complex to a extra actual point via GGA+U and hybrid-functional equipment. It bargains 14 new labored examples within the LAMMPS, Quantum coffee, VASP and MedeA-VASP courses, together with computation of stress-strain habit of Si-CNT composite, mean-squared displacement (MSD) of ZrO2-Y2O3, band constitution and phonon spectra of silicon, and Mo-S battery process. It discusses tools as soon as thought of too dear yet which are now reasonably-priced. New examples additionally comprise numerous post-processed effects utilizing VESTA, VMD, VTST, and MedeA.

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Extra info for Computational Materials Science: An Introduction, Second Edition

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2 Classical mechanics In this subsection, some key features of classical mechanics will be reviewed, and this will provide readers some necessary basics to carry out MD. 3a represents the characteristics of a classical-mechanics system with a jumping atom with a given energy in a potential well. One may recognize several obvious points here: • Given the present position and velocity of an atom, its future and past trajectories can be calculated precisely by using Newton’s equations of motion. • Energy changes during a jump are continuous from the very bottom of the well (zero-energy point) to the maximum.

Select a code/module/program/package to do the job for the system. • Run simulation, analyze the results, and refine the run under betterdefined conditions. • Produce data and compare them with reported data by other relevant studies and experiments. In short, we are recreating a part of nature in the frame of our simulation system in a simplified and well-controlled manner. Among these steps, the last should not be underestimated. The relevance of simulation results is derived from somewhat idealized situations and therefore must be critically examined using experimental data.

Note also that velocities do not appear in the time evolution by the Verlet algorithm. 23) The Verlet algorithm is simple and requires only one force evaluation per timestep. It is relatively accurate with a small error of O(∆t 4 ), since the fourth- and higher-order terms are truncated. It is also time reversible (invariant to the transformation t → −t), although accumulation of Chapter two: Molecular dynamics 27 computational round-off errors eventually breaks the time-reversibility. However, energy fluctuations during a run normally happen since the error associated to velocity is of O(∆t 2 ), and r and v are obtained at different timesteps.

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Computational Materials Science: An Introduction, Second Edition by June Gunn Lee

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