A non-Gaussian renormalization group fixed point for hierarchical scalar lattice field theories
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[1] J. Eckmann,et al. A computer-assisted proof of universality for area-preserving maps , 1984 .
[2] K. Wilson,et al. The Renormalization group and the epsilon expansion , 1973 .
[3] Jean-Pierre Eckmann,et al. Computer Methods and Borel Summability Applied to Feigenbaum's Equation , 1985 .
[4] Jean Zinn-Justin,et al. Critical Exponents for the N Vector Model in Three-Dimensions from Field Theory , 1977 .
[5] R. Sénéor,et al. Phase space cell expansion and borel summability for the Euclidean φ34 theory , 1977 .
[6] J. Rehr,et al. Two-Series Approach to Partial Differential Approximants: Three-Dimensional Ising Models , 1984 .
[7] M. Reed. Functional analysis and probability theory , 1973 .
[8] K. Gawȩdzki,et al. Rigorous Renormalization Group and Asymptotic Freedom , 1983 .
[9] Ramon E. Moore. Methods and applications of interval analysis , 1979, SIAM studies in applied mathematics.
[10] Y. Sinai,et al. Communications in Mathematical Physics Critical Indices for Dyson's Asymptotically- Hierarchical Models § 1. Introduction , 2022 .
[11] F. Trèves. Topological vector spaces, distributions and kernels , 1967 .
[12] G. A. Baker,et al. The continuous-spin Ising model, g0∶φ4∶d field theory, and the renormalization group , 1981 .
[13] David Stevenson. A report on the proposed IEEE Floating Point Standard (IEEE task p754) , 1980, CARN.
[14] G. Caginalp. Thermodynamic properties of the φ4 lattice field theory near the Ising limit , 1980 .
[15] K. Wilson. Renormalization Group and Critical Phenomena. II. Phase-Space Cell Analysis of Critical Behavior , 1971 .
[16] Alan D. Sokal,et al. An improvement of Watson’s theorem on Borel summability , 1980 .
[17] Pavel Bleher,et al. Investigation of the critical point in models of the type of Dyson's hierarchical models , 1973 .
[18] P. Moussa. Subdominant critical singularities in the bcc Ising model , 1982 .
[19] George A. Baker,et al. Analysis of hyperscaling in the Ising model by the high-temperature series method , 1977 .
[20] J. Eckmann,et al. A numerical test of Borel summability in the ϵ-expansion of the hierarchical model , 1977 .
[21] M. Fisher,et al. Unbiased Estimation of Corrections to Scaling by Partial Differential Approximants , 1982 .
[22] J. Adler,et al. Unbiased map of the temperature plane and its consequences for thed=3Ising model , 1982 .
[23] F. Dyson. Non-existence of spontaneous magnetization in a one-dimensional Ising ferromagnet , 1969 .
[24] Freeman J. Dyson,et al. Existence of a phase-transition in a one-dimensional Ising ferromagnet , 1969 .
[25] E. Olivieri,et al. Ultraviolet stability in Euclidean scalar field theories , 1980 .
[26] W. J. Camp,et al. Series analysis of corrections to scaling for the spin-pair correlations of the spin-s Ising model: Confluent singularities, universality, and hyperscaling , 1976 .
[27] G. Caginalp. The φ4 lattice field theory as an asymptotic expansion about the Ising limit , 1980 .
[28] E. Olivieri,et al. Some probabilistic techniques in field theory , 1978 .
[29] Brian W. Kernighan,et al. The C Programming Language , 1978 .
[30] J. B. Gosling. Tutorial on proposed IEEE standard P754 on binary floating-point arithmetic , 1981 .
[31] D. Bessis,et al. Subdominant critical indices for the ferromagnetic susceptibility of the spin-1/2 Ising model , 1980 .
[32] R. Sénéor,et al. Decay properties and borel summability for the Schwinger functions inP(Φ)2 theories , 1975 .
[33] O. Lanford. A computer-assisted proof of the Feigenbaum conjectures , 1982 .