Landau Gauge Peculiarity in QED Schwinger-Dyson Equation | Zendy

Kenichi Aoki | Zendy; Masako Bando | Zendy; Taichiro Kugo | Zendy; Katsuya Hasebe | Zendy; H. Nakatani | Zendy

AI Assistant Blog Pricing

Home ZAIA Blog

Open Access

Landau Gauge Peculiarity in QED Schwinger-Dyson Equation

Author(s) -

Kenichi Aoki,

Masako Bando,

Taichiro Kugo,

Katsuya Hasebe,

H. Nakatani

Publication year - 1989

Publication title -

progress of theoretical physics

Language(s) - English

Resource type - Journals

eISSN - 1347-4081

pISSN - 0033-068X

DOI - 10.1143/ptp.81.866

Subject(s) - physics , renormalization , mathematical physics , massless particle , covariant transformation , gauge theory , gauge (firearms) , quantum electrodynamics , chiral symmetry breaking , momentum (technical analysis) , critical point (mathematics) , renormalization group , infrared fixed point , symmetry breaking , quantum mechanics , mathematical analysis , mathematics , archaeology , finance , economics , history

Spontaneous chiral symmetry breaking solutions for the Schwinger-Dyson equation in massless QED are investigated in the covariant a-gauge. With a proper renormalizati6n of the mass function 1:, critical solutions 1:e are obtained along the whole criticality on the A-a plane (A=3e /471-). For positive a, 1:e(x) is a momentum independent constant function. The renormalization flow and fixed point structure on the A-a plane is clarified. The Landau gauge critical point (A=l, a=O) shows up as an ultraviolet fixed point with two relevant operators.

The content you want is available to Zendy users.

Already have an account? Click here to sign in.

Having issues? You can contact us here

Accelerating Research