High-order parametrization of the hypergeometric-Meijer approximants
DOI10.1016/j.aop.2023.169376zbMath1528.81189arXiv2210.04575MaRDI QIDQ6115991
Publication date: 13 July 2023
Published in: Annals of Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2210.04575
Estimates of eigenvalues in context of PDEs (35P15) Critical exponents in context of PDEs (35B33) Convergence and divergence of series and sequences (40A05) Perturbative methods of renormalization applied to problems in quantum field theory (81T15) NLS equations (nonlinear Schrödinger equations) (35Q55) Classical and relativistic thermodynamics (80A10) Series expansions (e.g., Taylor, Lidstone series, but not Fourier series) (41A58) Classical hypergeometric functions, ({}_2F_1) (33C05)
Cites Work
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- An on-line library of extended high-temperature expansions of basic observables for the spin-\(S\) Ising models on two- and three-dimensional lattices
- Generalized Borel transform technique in quantum mechanics
- The generalized hypergeometric function as the Meijer \(G\)-function
- Non-analyticity of the Callan-Symanzik β-function of two-dimensional O(N) models
- Fast-convergent resummation algorithm and critical exponents of φ4-theory in three dimensions
- Imaginary cubic perturbation: numerical and analytic study
- Critical exponents of theN-vector model
- Large-order perturbation theory for a non-Hermitian 𝓟𝓣-symmetric Hamiltonian
- Hypergeometric continuation of divergent perturbation series: II. Comparison with Shanks transformation and Padé approximation
- Strong coupling perturbation expansions for anharmonic oscillators. Numerical results
- Statistical Theory of Equations of State and Phase Transitions. I. Theory of Condensation
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