Theory and application of explicitly correlated Gaussians

By J. Mitroy, S. Bubin, W. Horiuchi, Yasuyuki Suzuki, L. Adamowicz, W. Cencek, K. Szalewicz, J. Komasa, D. Blume, K. Varga. 2013

248 citations recorded by the source corpus.

The variational method complemented with the use of explicitly correlated Gaussian basis functions is one of the most powerful approaches currently used for calculating the properties of few-body systems. Despite its conceptual simplicity, the method offers great flexibility, high accuracy, and can be used to study diverse quantum systems, ranging from small atoms and molecules to light nuclei, hadrons, quantum dots, and Efimov systems. The basic theoretical foundations are discussed, recent advances in the applications of explicitly correlated Gaussians in physics and chemistry are reviewed, and the strengths and weaknesses of the explicitly correlated Gaussians approach are compared with other few-body techniques.

View Paper: https://www.semanticscholar.org/paper/d00a0b92a28b6e4f96961c8e955cb59d306f4b10

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Citations in the corpus

• Universal few-body physics and cluster formation (2017, methodology): “ out (von Stecher et al., 2009) that was based on the use of correlated Gaussian basis functions(Suzuki and Varga, 1998) adapted to the adiabatic hyperspherical representation(Daily and Greene, 2014; Mitroy et al., 2013; Rakshit and Blume, 2012; von Stecher and Greene, 2009). Using that method, (D’I”
• Exotic Hadrons: Review and Perspectives (2016, methodology): “[179] Jim Mitroy, Sergiy Bubin, Wataru Horiuchi, Yasuyuki Suzuki, Ludwik Adamowicz, Wojciech Cencek, Krzysztof Szalewicz, Jacek Komasa, D.”