THE GENERALIZATION ON B.W.LEE'S EQUATION Γ*Γ=0

  • B.W.Lee's equation Γ*Γ=0 is generalized to a new equation ΓAFAF=0 after letting dλ=ζ1ζ2ζ0. It is found that the condition that quadratic change of B.W.Lee's form is zero makes no restriction to such a generalization. The derived formula not only contains B.W.Lee's one, but also can be used to solve ather questions.
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  • [1] B. W. Lee. Phys. Lett., 46B(1974); Phys-Rev., D9(1974), 933.[2] B. W. Lee, Lecture Notes at Les Houches Summer School 1975.[3] C. Bechi, A. Rouet and R. Store, Comm. Math. Phys., 42 (1975), 127.[4] David Lurie, Particles and Fields, Interscience Publishers a Division of John Whey Sons Netv York. London. Sydney, 1968 .p, 54.[5] 宋行长, 粒子物理讨论会文集, 武汉, 1982, p,89.[6] A. Salam and J. Strathdee, Phy. Rev., D11, (1975), 1521-1522:[7] B. L. Yony, Introduction to Quantum Field Theory, Zheng Zhou University Press 1980.
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QUAN Xiang-Lin and WANG Lian-Ji. THE GENERALIZATION ON B.W.LEE'S EQUATION Γ*Γ=0[J]. Chinese Physics C, 1986, 10(4): 508-512.
QUAN Xiang-Lin and WANG Lian-Ji. THE GENERALIZATION ON B.W.LEE'S EQUATION Γ*Γ=0[J]. Chinese Physics C, 1986, 10(4): 508-512. shu
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Received: 1900-01-01
Revised: 1900-01-01
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THE GENERALIZATION ON B.W.LEE'S EQUATION Γ*Γ=0

    Corresponding author: QUAN Xiang-Lin,

Abstract: B.W.Lee's equation Γ*Γ=0 is generalized to a new equation ΓAFAF=0 after letting dλ=ζ1ζ2ζ0. It is found that the condition that quadratic change of B.W.Lee's form is zero makes no restriction to such a generalization. The derived formula not only contains B.W.Lee's one, but also can be used to solve ather questions.

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