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DIRHB—A relativistic self-consistent mean-field framework for atomic nuclei

Computer physics communications, 2014-06, Vol.185 (6), p.1808-1821

2014

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Relativistic nuclear energy density functionals: Mean-field and beyond

Progress in particle and nuclear physics, 2011-07, Vol.66 (3), p.519-548

2011

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Coexistence of nuclear shapes: self-consistent mean-field and beyond

Journal of physics. G, Nuclear and particle physics, 2016-02, Vol.43 (2), p.24005

2016

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How atomic nuclei cluster

Nature (London), 2012-07, Vol.487 (7407), p.341-344

2012

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Microscopic study of induced fission dynamics of Th 226 with covariant energy density functionals

Physical review. C, 2017-08, Vol.96 (2), Article 024319

2017

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Beyond-mean-field boson-fermion model for odd-mass nuclei

Physical review. C, 2016-05, Vol.93 (5), Article 054305

2016

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Signatures of octupole correlations in neutron-rich odd-mass barium isotopes

Physical review. C, 2018-02, Vol.97 (2), Article 024317

2018

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Implementation of the quasiparticle finite amplitude method within the relativistic self-consistent mean-field framework (II): The program DIRQFAM v2.0.0

Computer physics communications, 2023-06, Vol.287, p.108689, Article 108689

2023

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Signatures of shape phase transitions in odd-mass nuclei

Physical review. C, 2016-12, Vol.94 (6), Article 064310

2016

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Implementation of the quasiparticle finite amplitude method within the relativistic self-consistent mean-field framework: The program DIRQFAM

Computer physics communications, 2020-08, Vol.253, p.107184, Article 107184

2020

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Spectroscopy of reflection-asymmetric nuclei with relativistic energy density functionals

Physical review. C, 2017-11, Vol.96 (5), Article 054303

2017

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Density functional theory studies of cluster states in nuclei

Physical review. C, Nuclear physics, 2014-11, Vol.90 (5), Article 054329

2014

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β-decay half-lives of neutron-rich nuclei and matter flow in the r-process

Physics letters. B, 2013-06, Vol.723 (1-3), p.172-176

2013

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Coupling of shape and pairing vibrations in a collective Hamiltonian based on nuclear energy density functionals

Physical review. C, 2020-06, Vol.101 (6), Article 064301

2020

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“Sloppy” nuclear energy density functionals. II. Finite nuclei

Physical review. C, 2017-05, Vol.95 (5), Article 054304

2017

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Chebyshev kernel polynomial method for efficient calculation of the quasiparticle random phase approximation response function

Computer physics communications, 2022-11, Vol.280, p.108477, Article 108477

2022

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Microscopic core-quasiparticle coupling model for spectroscopy of odd-mass nuclei with octupole correlations

Physical review. C, 2019-10, Vol.100 (4), Article 044319

2019

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Global analysis of quadrupole shape invariants based on covariant energy density functionals

Physical review. C, 2017-05, Vol.95 (5), Article 054321

2017

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Shape evolution and coexistence in neutron-deficient Nd and Sm nuclei

Physical review. C, 2018-11, Vol.98 (5), Article 054308

2018

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Quadrupole and octupole collectivity and cluster structures in neon isotopes

Physical review. C, 2018-02, Vol.97 (2), Article 024334

2018

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Optimizing relativistic energy density functionals: covariance analysis

Journal of physics. G, Nuclear and particle physics, 2015-03, Vol.42 (3), p.34008

2015

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Microscopic Description of 2 α Decay in Po 212 and Ra 224 Isotopes

Physical review letters, 2021-07, Vol.127 (1), Article 012501

2021

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Cluster structures in C 12 from global energy density functionals

Physical review. C, 2019-03, Vol.99 (3), Article 034317

2019

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Generalized time-dependent generator coordinate method for induced fission dynamics

Frontiers of physics, 2024-08, Vol.19 (4), p.44201, Article 44201

2024

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Beyond the relativistic mean-field approximation. III. Collective Hamiltonian in five dimensions

Physical review. C, Nuclear physics, 2009-03, Vol.79 (3), Article 034303

2009

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DIRHB—A relativistic self-consistent mean-field framework for atomic nuclei

Relativistic nuclear energy density functionals: Mean-field and beyond

Coexistence of nuclear shapes: self-consistent mean-field and beyond

How atomic nuclei cluster

Microscopic study of induced fission dynamics of Th 226 with covariant energy density functionals

Beyond-mean-field boson-fermion model for odd-mass nuclei

Signatures of octupole correlations in neutron-rich odd-mass barium isotopes

Implementation of the quasiparticle finite amplitude method within the relativistic self-consistent mean-field framework (II): The program DIRQFAM v2.0.0

Signatures of shape phase transitions in odd-mass nuclei

Implementation of the quasiparticle finite amplitude method within the relativistic self-consistent mean-field framework: The program DIRQFAM

Spectroscopy of reflection-asymmetric nuclei with relativistic energy density functionals

Density functional theory studies of cluster states in nuclei

β-decay half-lives of neutron-rich nuclei and matter flow in the r-process

Coupling of shape and pairing vibrations in a collective Hamiltonian based on nuclear energy density functionals

“Sloppy” nuclear energy density functionals. II. Finite nuclei

Chebyshev kernel polynomial method for efficient calculation of the quasiparticle random phase approximation response function

Microscopic core-quasiparticle coupling model for spectroscopy of odd-mass nuclei with octupole correlations

Global analysis of quadrupole shape invariants based on covariant energy density functionals

Shape evolution and coexistence in neutron-deficient Nd and Sm nuclei

Quadrupole and octupole collectivity and cluster structures in neon isotopes

Optimizing relativistic energy density functionals: covariance analysis

Microscopic Description of 2 α Decay in Po 212 and Ra 224 Isotopes

Cluster structures in C 12 from global energy density functionals

Generalized time-dependent generator coordinate method for induced fission dynamics

Beyond the relativistic mean-field approximation. III. Collective Hamiltonian in five dimensions

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