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Wigner's classification
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== References == *{{cite journal |last1=Bargmann |first1 = V. |author1-link=Valentine Bargmann |last2=Wigner |first2 = E.P. |author2-link=Eugene Wigner |year=1948 |title=Group theoretical discussion of relativistic wave equations |journal=[[Proceedings of the National Academy of Sciences of the United States of America]] |volume=34 |issue=5 |pages=211–223 |doi= 10.1073/pnas.34.5.211 |bibcode=1948PNAS...34..211B |pmc=1079095 |pmid=16578292 |doi-access = free }} *{{cite book |first=George |last=Mackey |author-link=George Mackey |year=1978 |title=Unitary Group Representations in Physics, Probability and Number Theory |series=Mathematics Lecture Notes Series |volume=55 |isbn=978-0805367034 |publisher=[[Benjamin Cummings|The Benjamin/Cummings Publishing Company]] }} *{{cite book |first=Shlomo |last=Sternberg |author-link=Shlomo Sternberg |title=Group Theory and Physics |url=https://archive.org/details/grouptheoryphysi0000ster |url-access=registration |year=1994 |section=Β§3.9. Wigner classification |publisher=[[Cambridge University Press]] |isbn=978-0521248709 }} *{{cite book |first=Wu-Ki |last=Tung |title=Group Theory in Physics |year=1985 |chapter =Chapter 10. Representations of the Lorentz group and of the Poincare group; Wigner classification |publisher=[[World Scientific Publishing Company]] |isbn=978-9971966577 }} *{{cite book |last=Weinberg |first=S. |author-link=Steven Weinberg |year=2002 |title=The Quantum Theory of Fields |volume=I |isbn=0-521-55001-7 |chapter=Chapter 2. Relativistic quantum mechanics |publisher=Cambridge University Press }} *{{cite journal |first=E.P. |last=Wigner |author-link=Eugene Wigner |year=1939 |title=On unitary representations of the inhomogeneous Lorentz group |journal=[[Annals of Mathematics]] |issue=1 |volume=40 |pages=149β204 |doi=10.2307/1968551 |mr=1503456 |bibcode = 1939AnMat..40..149W |jstor=1968551 |s2cid=121773411 }} [[Category:Representation theory of Lie groups]] [[Category:Quantum field theory]] [[Category:Mathematical physics]]
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