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solid state physics

Contents

Context

Solid state physics

Physics

physics, mathematical physics, philosophy of physics

Surveys, textbooks and lecture notes


theory (physics), model (physics)

experiment, measurement, computable physics

Contents

Idea

The physics of solid condensed matter (made of fermions, due to the Pauli exclusion principle), also continuum mechanics.

Properties

Topological phases of matter

See at K-theory classification of topological phases of matter.

References

General

See also:

Examples and applications

Discussion of possible realization of the SYK-model in condensed matter physics:

  • D. I. Pikulin, M. Franz, Black hole on a chip: proposal for a physical realization of the SYK model in a solid-state system, Phys. Rev. X 7, 031006 (2017) (arXiv:1702.04426)

AdS/CMT correspondence

On AdS/CFT in condensed matter physics:

Proposed realization of aspects of p-adic AdS/CFT correspondence in solid state physics:

  • Gregory Bentsen, Tomohiro Hashizume, Anton S. Buyskikh, Emily J. Davis, Andrew J. Daley, Steven Gubser, Monika Schleier-Smith, Treelike interactions and fast scrambling with cold atoms, Phys. Rev. Lett. 123, 130601 (2019) (arXiv:1905.11430)

K-Theory classification of gapped topological phases of matter

Classification of condensed matter with gapped Hamiltonians (topological insulators, topological phases of matter) by twisted equivariant topological K-theory:

Tensor networks in solid state physics

Discussion of exotic phases of matter via tensor network states:

General:

  • Roman Orus, A Practical Introduction to Tensor Networks: Matrix Product States and Projected Entangled Pair States, Annals of Physics 349 (2014) 117-158 (arXiv:1306.2164)

  • Jens Eisert, Entanglement and tensor network states, Modeling and Simulation 3, 520 (2013) (arXiv:1308.3318)

  • Thorsten B. Wahl, Tensor network states for the description of quantum many-body systems (arXiv:1509.05984)

Specifically tree tensor networks:

  • Valentin Murg, Örs Legeza, Reinhard M. Noack, Frank Verstraete, Simulating Strongly Correlated Quantum Systems with Tree Tensor Networks, Phys. Rev. B 82, 205105 (2010) (arXiv:1006.3095)

Concrete materials:

  • A. Kshetrimayum, C. Balz, B. Lake, Jens Eisert, Tensor network investigation of the double layer Kagome compound Ca 10Cr 7O 28Ca_{10} Cr_{7} O_{28} (arXiv:1904.00028)

Last revised on February 12, 2020 at 04:48:25. See the history of this page for a list of all contributions to it.