References
Published online by Cambridge University Press: 08 December 2022
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- Mathematical Methods for PhysicsAn Introduction to Group Theory, Topology and Geometry, pp. 350Publisher: Cambridge University PressPrint publication year: 2022
References
Georgi, H., Lie Algebras in Particle Physics: from Isospin to Unified Theories Frontiers in Physics (New York: Avalon Publishing, 1999).Google Scholar
Georgi, H. and Glashow, S. L., Unity of all elementary particle forces. Phys. Rev. Lett., 32 (1974), 438–441.Google Scholar
Hamermesh, M., Group Theory and its Application to Physical Problems. Addison Wesley Series in Physics (New York: Dover Publications, 1989).Google Scholar
Iachello, F., Lie Algebras and Applications. Lecture Notes in Physics (Berlin, Heidelberg: Springer, 2007).Google Scholar
Lee, J. M., Manifolds and Differential Geometry. Graduate Studies in Mathematics (Providence, RI: American Mathematical Society, 2009).CrossRefGoogle Scholar
Lee, J.M.,Introduction to Smooth Manifolds. Graduate Texts in Mathematics (Berlin, Heidelberg: Springer, 2003).Google Scholar
Misner, C. W., Thorne, K. S., and Wheeler, J. A, Gravitation (Princeton: Princeton University Press, 2017).Google Scholar
Nakahara, M., Geometry, Topology and Physics, 2nd ed., Graduate Student Series in Physics (Oxfordshire: Taylor & Francis, 2003).Google Scholar
Nash, C., and Sen, S., Topology and Geometry for Physicists. Dover Books on Mathematics (New York: Dover Publications, 2011).Google Scholar
Tinkham, M., Group Theory and Quantum Mechanics. Dover Books on Chemistry and Earth Sciences (New York: Dover Publications, 2003).Google Scholar