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Prog. Theor. Phys. Vol. 32 No. 2 (1964) pp. 366-368
Letters
Internal Structure and Symmetry of Elementary Particles. II
Yasuhisa Katayama and
Hideki Yukawa
Research Institute for Fundamental Physics, Kyoto University, Kyoto
(Received June 18, 1964)
URL :
http://ptp.ipap.jp/link?PTP/32/366/
DOI : 10.1143/PTP.32.366
References:
- H. Yukawa, Prog. Theor. Phys. 31 (1964), 1167[PTP].
- Another modification is proposed by Y. Katayama, Prog. Theor. Phys. 32 (1964), 368[PTP].
- In more general case, the expressions (3) are to be replaced by L1=(rpr+prr)/4, L2=(r2-p2r-m2/r2)/4, L3=(r2+p2r+m2/r2)/4, where m is the internal angular momentum in the center of mass system.
- One may choose alternatively two kinds of spurion as defined by the annihilation and creation operators; a'=(a+b)/√2 a+'=(a++b+)/√2 and b'=(a-b)/√2, b+'=(a+-b+)/√2 respectively instead of the spurions as defined by (5) and (8).
The latter are interpreted as the space- and time-spurions, while the former are understood as the past- and future-spurions.
Citing Article(s) :
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Progress of Theoretical Physics Vol. 32 No. 2 (1964) pp. 368-369
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Symmetry and Internal Space-Time of Elementary Particles
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Yasuhisa Katayama
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Progress of Theoretical Physics Vol. 32 No. 6 (1964) pp. 981-982
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Internal Space of Baryons and Mesons
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Progress of Theoretical Physics Vol. 33 No. 3 (1965) pp. 541-543
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Internal Structure and Symmetry of Elementary Particles. III
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Yasuhisa Katayama, Eiji Yamada and Hideki Yukawa
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Progress of Theoretical Physics Vol. 33 No. 5 (1965) pp. 907-931
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Rigid Sphere Model of Elementary Particles and the Electromagnetic Field
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Progress of Theoretical Physics Vol. 34 No. 1 (1965) pp. 124-154
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Space-Time Model of Elementary Particles and Unitary Symmetry. I
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Progress of Theoretical Physics Vol. 38 No. 6 (1967) pp. 1411-1412
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A Possibility of “Complex Unitary Spins” and an Extended Particle Model
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Limiting Process of Cutoff and Auxiliary Fields in Quantum Field Theory. I
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Theory of Fields in Finsler Spaces. I
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Progress of Theoretical Physics Vol. 44 No. 1 (1970) pp. 272-283
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Quantum Field Theory of Complex Mass
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Progress of Theoretical Physics Vol. 66 No. 4 (1981) pp. 1111-1128
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Hideki Yukawa
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Progress of Theoretical Physics Vol. 90 No. 2 (1993) pp. 293-305
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Oscillator Representations of the Lie Algebra su(1, 1) and the Quantum Algebra suq(1, 1)
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