Leading large order asymptotics for (?4)2 perturbation theory

Author:

Breen Stephen

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference22 articles.

1. Lipatov, L. N.: Calculation of the Gell-Mann-Low function in scalar theory with strong non-linearity. Sov. Phys. JETP44, 1055?1062 (1976); Divergence of the perturbation-theory series and pseudoparticles. JETP Lett.25, 104?107 (1977); Divergence of the perturbation-theory series and the quasi-classical theory. Sov. Phys. JETP45, 216?223 (1977)

2. Brezin, E., LeGuillou, J. C., Zinn-Justin, J.: Perturbation theory at large order. I. The ?2N interaction. Phys. Rev.D15, 1544?1557 (1977)

3. Brézin, E., LeGuillou, J. C., Zinn-Justin, J.: Perturbation theory at large order. II. Role of the vacuum instability. Phys. Rev.D15, 1558?1564 (1977)

4. Brézin, E., Parisi, G., Zinn-Justin, J.: Perturbation theory at large orders for a potential with degenerate minima. Phys. Rev.D16, 408?412 (1977)

5. Simon, B.: Large orders and summability of eigenvalue perturbation theory: a mathematical overview. Int. J. Q. Chem.21, 3?25 (1982)

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