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Entanglement-assisted variational algorithm for discrete optimization problems. [PDF]
Fioroni L, Savona V.
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Exact Solution and Large-Scale Scaling Analysis of the Imaginary Creutz-Stark Ladder. [PDF]
Qi Y +5 more
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Local Pair Natural Orbital-Based Coupled-Cluster Theory through Full Quadruples (DLPNO-CCSDTQ). [PDF]
Jiang A +6 more
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Supersymmetry quantum mechanics and the asymptotic iteration method
Journal of Mathematical Chemistry, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Marcin Molski
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Asymptotic iteration method for the inverse power potentials
The European Physical Journal Plus, 2021The asymptotic iteration method (AIM) is used to accurately calculate the eigenvalues of the Schrodinger equation with the potential $$V(r)=-r^{-s}$$ , $$s\in (0,1),$$
Richard L. Hall, Nasser Saad
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Reconstruction of the medium by iterative-asymptotic method
Computational Mathematics and Modeling, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dmitriev, V. I. +2 more
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ANHARMONIC OSCILLATOR ENERGIES BY THE ASYMPTOTIC ITERATION METHOD
Modern Physics Letters A, 2008In a previous paper (J. Phys. A36, 11807 (2003)), the "asymptotic iteration method" was introduced and developed for solving second-order homogeneous linear differential equations. In this paper we use the method to study the quantum quartic anharmonic oscillator problem. We obtain accurate eigenvalues for both small and large coupling parameters.
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The asymptotic iteration method for the angular spheroidal eigenvalues
Journal of Physics A: Mathematical and General, 2005The asymptotic iteration method is applied to calculate the angular spheroidal eigenvalues \(\lambda^m_\ell(c)\). It is shown that this method asymptotically gives accurate results over the full range of parameter values, \(\ell\), \(m\) and \(c\).
Barakat, T., Abodayeh, K., Mukheimer, A.
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An asymptotic relation for the iteratively regularized newton-kantorovich method
USSR Computational Mathematics and Mathematical Physics, 1983Translation from Zh. Vychisl. Mat. Mat. Fiz. 23, No.1, 216-218 (Russian) (1983; Zbl 0536.65043).
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