Dirac operator (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Dirac operator" in English language version.

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Kycia, Radosław Antoni (2022-07-29). "The Poincare Lemma for Codifferential, Anticoexact Forms, and Applications to Physics". Results in Mathematics. 77 (5): 182. arXiv:2009.08542. doi:10.1007/s00025-022-01646-z. ISSN 1420-9012. S2CID 221802588.

books.google.com

Benn, Ian M.; Tucker, Robin W. (1987). An Introduction to Spinors and Geometry with Applications in Physics. A. Hilger. ISBN 978-0-85274-169-6.

doi.org

Kycia, Radosław Antoni (2022-07-29). "The Poincare Lemma for Codifferential, Anticoexact Forms, and Applications to Physics". Results in Mathematics. 77 (5): 182. arXiv:2009.08542. doi:10.1007/s00025-022-01646-z. ISSN 1420-9012. S2CID 221802588.

encyclopediaofmath.org

"Spinor structure", Encyclopedia of Mathematics, EMS Press, 2001 [1994]

numdam.org

Graf, Wolfgang (1978). "Differential forms as spinors". Annales de l'Institut Henri Poincaré A. 29 (1): 85–109. ISSN 2400-4863.

semanticscholar.org

api.semanticscholar.org

Kycia, Radosław Antoni (2022-07-29). "The Poincare Lemma for Codifferential, Anticoexact Forms, and Applications to Physics". Results in Mathematics. 77 (5): 182. arXiv:2009.08542. doi:10.1007/s00025-022-01646-z. ISSN 1420-9012. S2CID 221802588.

usc.es

minerva.usc.es

Mojón Álvarez, Diego (2020). Dirac Operators (PDF) (Undergraduate thesis). University of Santiago de Compostela.

worldcat.org

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Graf, Wolfgang (1978). "Differential forms as spinors". Annales de l'Institut Henri Poincaré A. 29 (1): 85–109. ISSN 2400-4863.
Kycia, Radosław Antoni (2022-07-29). "The Poincare Lemma for Codifferential, Anticoexact Forms, and Applications to Physics". Results in Mathematics. 77 (5): 182. arXiv:2009.08542. doi:10.1007/s00025-022-01646-z. ISSN 1420-9012. S2CID 221802588.