65 citations · 280 across the 8 of their papers we have counts for
8 papers
Octupole deformation in even-even Ra isotopes from covariant density functional theory with localized exchange terms in a three-dimensional lattice space
Z. Y. Dong, Z. X. Ren, Q. Zhao +1
The covariant density functional theory in a three-dimensional lattice space is extended to the PCF-PK1 functional with localized exchange terms and is employed to study the nuclea…
Ternary quasifission in collisions of actinide nuclei
D. D. Zhang, B. Li, D. Vretenar +4
The microscopic framework of time-dependent covariant density functional theory is applied to a systematic study of ternary quasifission in collisions of pairs of U nuclei.…
Fission dynamics, dissipation and clustering at finite temperature
B. Li, D. Vretenar, Z. X. Ren +4
The saddle-to-scission dynamics of the induced fission process is explored using a microscopic finite-temperature model based on time-dependent nuclear density functional theory (T…
Microscopic analysis of induced nuclear fission dynamics
Z. X. Ren, J. Zhao, D. Vretenar +3
The dynamics of low-energy induced fission is explored using a consistent microscopic framework that combines the time-dependent generator coordinate method (TDGCM) and time-depend…
Effects of rotation and valence nucleons in molecular-like -chain nuclei
D. D. Zhang, Z. X. Ren, P. W. Zhao +3
Effects of rotation and valence nucleons in molecular-like linear -chain nuclei are analyzed using a three-dimensional lattice cranking model based on covariant density function…
Dynamical synthesis of 4He in the scission phase of nuclear fission
Z. X. Ren, D. Vretenar, T. Niksic +3
In the exothermic process of fission decay, an atomic nucleus splits into two or more independent fragments. Several aspects of nuclear fission are not properly understood, in part…
Nuclear energy density functionals from machine learning
X. H. Wu, Z. X. Ren, P. W. Zhao
Machine learning is employed to build an energy density functional for self-bound nuclear systems for the first time. By learning the kinetic energy as a functional of the nucleon…
Solving Dirac equations on a 3D lattice with inverse Hamiltonian and spectral methods
Z. X. Ren, S. Q. Zhang, J. Meng
A new method to solve the Dirac equation on a 3D lattice is proposed, in which the variational collapse problem is avoided by the inverse Hamiltonian method and the fermion doublin…