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Books on the topic 'Chiral symmetry'

Author: Grafiati
Published: 4 June 2021
Last updated: 10 March 2023

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1

H, Toki, ed. Quarks, baryons and chiral symmetry. Singapore: World Scientific, 2001.

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2

Sachs, Johannes. Motion, Symmetry & Spectroscopy of Chiral Nanostructures. Cham: Springer International Publishing, 2022. http://dx.doi.org/10.1007/978-3-030-88689-9.

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3

Doi, Takahiro. Lattice QCD Study for the Relation Between Confinement and Chiral Symmetry Breaking. Singapore: Springer Singapore, 2017. http://dx.doi.org/10.1007/978-981-10-6596-5.

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4

Oset, E., M. J. Vicente Vacas, and Juan M. Nieves. International Workshop on Chiral Symmetry in Hadrons and Nuclei: 21-24 June 2010, Valencia, Spain. Melville, N.Y: American Institute of Physics, 2010.

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5

G, Mezey Paul, ed. New developments in molecular chirality. Dordrecht: Kluwer Academic Publishers, 1991.

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6

1933-, Cline D., ed. Physical origin of homochirality in life: Santa Monica, California, February 1995. Woodbury, New York: American Institute of Physics, 1996.

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7

Landshoff, P. V., D. R. Nelson, D. W. Sciama, Peskin, and S. Weinberg. Chiral Symmetry. University of Cambridge ESOL Examinations, 2000.

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8

Sachs, Johannes. Motion, Symmetry and Spectroscopy of Chiral Nanostructures. Springer International Publishing AG, 2022.

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9

Motion, Symmetry and Spectroscopy of Chiral Nanostructures. Springer International Publishing AG, 2023.

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10

Creutz, Michael. From Quarks to Pions: Chiral Symmetry and Confinement. World Scientific Publishing Co Pte Ltd, 2018.

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11

Zirnbauer, Martin R. Symmetry classes. Edited by Gernot Akemann, Jinho Baik, and Philippe Di Francesco. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780198744191.013.3.

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This article examines the notion of ‘symmetry class’, which expresses the relevance of symmetries as an organizational principle. In his 1962 paper The threefold way: algebraic structure of symmetry groups and ensembles in quantum mechanics, Dyson introduced the prime classification of random matrix ensembles based on a quantum mechanical setting with symmetries. He described three types of independent irreducible ensembles: complex Hermitian, real symmetric, and quaternion self-dual. This article first reviews Dyson’s threefold way from a modern perspective before considering a minimal extension of his setting to incorporate the physics of chiral Dirac fermions and disordered superconductors. In this minimally extended setting, Hilbert space is replaced by Fock space equipped with the anti-unitary operation of particle-hole conjugation, and symmetry classes are in one-to-one correspondence with the large families of Riemannian symmetric spaces.
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12

Doi, Takahiro. Lattice QCD Study for the Relation Between Confinement and Chiral Symmetry Breaking. Springer, 2017.

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13

Doi, Takahiro. Lattice QCD Study for the Relation Between Confinement and Chiral Symmetry Breaking. Springer, 2017.

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14

Doi, Takahiro. Lattice QCD Study for the Relation Between Confinement and Chiral Symmetry Breaking. Springer Singapore Pte. Limited, 2018.

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15

Zhao, Qiang, Jie Meng, Lisheng Geng, and Bing-Song Zou. Chiral Symmetry in Hadrons and Nuclei: Proceedings of the Seventh International Symposium, Seventh International Symposium on Chiral Symmetry, Beijing, China 27-30 October 2013 in Hadrons and Nuclei. World Scientific Publishing Co Pte Ltd, 2014.

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16

Hilger, Thomas. Medium Modifications of Mesons: Chiral Symmetry Restoration, in-Medium Qcd Sum Rules for D and B Mesons, and Bethe-Salpeter Equations. Südwestdeutscher Verlag für Hochschulschriften AG & Company KG, 2013.

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17

Marino, Marcos. Quantum chromodynamics. Edited by Gernot Akemann, Jinho Baik, and Philippe Di Francesco. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780198744191.013.32.

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This article focuses on chiral random matrix theories with the global symmetries of quantum chromodynamics (QCD). In particular, it explains how random matrix theory (RMT) can be applied to the spectra of the Dirac operator both at zero chemical potential, when the Dirac operator is Hermitian, and at non-zero chemical potential, when the Dirac operator is non-Hermitian. Before discussing the spectra of these Dirac operators at non-zero chemical potential, the article considers spontaneous symmetry breaking in RMT and the QCD partition function. It then examines the global symmetries of QCD, taking into account the Dirac operator for a finite chiral basis, as well as the global symmetry breaking pattern and the Goldstone manifold in chiral random matrix theory (chRMT). It also describes the generating function for the Dirac spectrum and applications of chRMT to QCD to gauge degrees of freedom.
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18

Vigdor, Steven E. Water, Water, Here and There. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198814825.003.0004.

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Chapter 4 deals with the stability of the proton, hence of hydrogen, and how to reconcile that stability with the baryon number nonconservation (or baryon conservation) needed to establish a matter–antimatter imbalance in the infant universe. Sakharov’s three conditions for establishing a matter–antimatter imbalance are presented. Grand unified theories and experimental searches for proton decay are described. The concept of spontaneous symmetry breaking is introduced in describing the electroweak phase transition in the infant universe. That transition is treated as the potential site for introducing the imbalance between quarks and antiquarks, via either baryogenesis or leptogenesis models. The up–down quark mass difference is presented as essential for providing the stability of hydrogen and of the deuteron, which serves as a crucial stepping stone in stellar hydrogen-burning reactions that generate the energy and elements needed for life. Constraints on quark masses from lattice QCD calculations and violations of chiral symmetry are discussed.
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19

Burda, Zdzislaw, and Jerzy Jurkiewicz. Phase transitions. Edited by Gernot Akemann, Jinho Baik, and Philippe Di Francesco. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780198744191.013.14.

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This article considers phase transitions in matrix models that are invariant under a symmetry group as well as those that occur in some matrix ensembles with preferred basis, like the Anderson transition. It first reviews the results for the simplest model with a nontrivial set of phases, the one-matrix Hermitian model with polynomial potential. It then presents a view of the several solutions of the saddle point equation. It also describes circular models and their Cayley transform to Hermitian models, along with fixed trace models. A brief overview of models with normal, chiral, Wishart, and rectangular matrices is provided. The article concludes with a discussion of the curious single-ring theorem, the successful use of multi-matrix models in describing phase transitions of classical statistical models on fluctuating two-dimensional surfaces, and the delocalization transition for the Anderson, Hatano-Nelson, and Euclidean random matrix models.
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20

Mezey, Paul G. New Developments in Molecular Chirality. Ingramcontent, 2013.

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21

Mezey, Paul G. New Developments in Molecular Chirality. Springer London, Limited, 2012.

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22

Saha, Jayanta Kumar. Total synthesis of (±)-bostrycin, synthesis of a chiral catechol-based C b2 s-symmetric ligand and studies directed towards the synthesis of dienoyl tetramic acid section of tirandamycin. 1986.

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