Critical exponents from the weak-coupling, strong-coupling and large-order parametrization of the hypergeometric (k+1Fk) approximants
<p dir="ltr">In this work, we suggest a new parametrization for the hypergeometric (k+1Fk) approximants introduced by Mera et al. (2015). The new parametrization enables the approximants to accommodate all perturbative and non-perturbative information of the divergent series as input...
محفوظ في:
| المؤلف الرئيسي: | Abouzeid M. Shalaby (16810695) (author) |
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| منشور في: |
2021
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| الموضوعات: | |
| الوسوم: |
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مواد مشابهة
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Weak-coupling, strong-coupling and large-order parametrization of the hypergeometric-Meijer approximants
حسب: Abouzeid M. Shalaby (16810695)
منشور في: (2020) -
Hypergeometric Gevrey-0 approximation for the Gevrey-<i>k </i>divergent series with application to eight-loop renormalization group functions of the O(<i>N</i>)-symmetric field model
حسب: Abouzeid M. Shalaby (16810695)
منشور في: (2024) -
High-order parametrization of the hypergeometric-Meijer approximants
حسب: Abouzeid M. Shalaby (16329062)
منشور في: (2023) -
Toward Exact Critical Exponents from the low-order loop expansion of the Effective Potential in Quantum Field Theory
حسب: Abouzeid M. Shalaby (16810695)
منشور في: (2024) -
Entire hypergeometric approximants for the ground state energy perturbation series of the quartic, sextic and octic anharmonic oscillators
حسب: I.S. Elkamash (16810689)
منشور في: (2023)