Modern Computational Methods in Solids
by Adrian Feiguin
Publisher: University of Wyoming 2009
Number of pages: 99
The purpose of this course is to introduce students to a series of paradigmatic physical problems in condensed matter, using the computer to solve them. The course will feel like a natural extension of introductory condensed matter, with extra degrees of complexity that make the problems analytically intractable to some extent. Therefore, it will also serve as a complementary condensed matter course.
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by Adriaan M.J. Schakel - arXiv
This textbook covers the main topics in contemporary condensed matter physics. The unique and innovative character of this presentation, free of historical constraints, allows for a compact and self-contained treatment of the main topics.
by Immanuel Bloch, Jean Dalibard, Wilhelm Zwerger - arXiv.org
This paper reviews recent experimental and theoretical progress concerning many-body phenomena in dilute, ultracold gases. It focuses on effects beyond standard weak-coupling descriptions, such as the Mott-Hubbard transition in optical lattices, etc.
by Mark Jarrell - Louisiana State University
Contents: The Equilibrium Green Function Method; Dynamical Mean Field and Dynamical Cluster Approximation; Hirsh Fye and Continuous time Quantum Monte Carlo Methods; The Maximum Entropy Method for analytic continuation of QMC data; etc.
by Carlo F. Barenghi, Nick G. Parker - Springer
This book introduces the theoretical description of quantum fluids. The focus is on gaseous atomic Bose-Einstein condensates and, to a minor extent, superfluid helium, but the underlying concepts are relevant to other forms of quantum fluids.