Mean field theory, Quantum mechanics, Atomic physics, Neutron and Quantum electrodynamics are his primary areas of study. His Mean field theory research is multidisciplinary, relying on both Symmetry breaking, Hartree, Angular momentum, Spectral line and Nuclear drip line. Jie Meng combines subjects such as Nuclear theory and Homogeneous space with his study of Quantum mechanics.
His study on Random phase approximation is often connected to Quasiparticle as part of broader study in Atomic physics. His Neutron study necessitates a more in-depth grasp of Nuclear physics. Jie Meng interconnects Density functional theory, Nuclear matter, Nucleon, Hartree–Fock method and Covariant transformation in the investigation of issues within Quantum electrodynamics.
His primary areas of study are Atomic physics, Mean field theory, Neutron, Covariant transformation and Quantum electrodynamics. His Atomic physics study also includes
His Neutron research is under the purview of Nuclear physics. His Covariant transformation study deals with Density functional theory intersecting with Rotation. His Quantum mechanics study integrates concerns from other disciplines, such as Nuclear theory and Homogeneous space.
Jie Meng mainly focuses on Neutron, Covariant transformation, Density functional theory, Nuclear theory and Quantum electrodynamics. Neutron is a subfield of Nuclear physics that Jie Meng studies. His research in Nuclear physics intersects with topics in Bound state and Hartree.
His Covariant transformation research is multidisciplinary, incorporating elements of Particle physics, Nucleon, Theoretical physics and Nuclear structure. His Density functional theory study is focused on Quantum mechanics in general. His Nuclear drip line research integrates issues from Mean field theory and Binding energy.
Jie Meng focuses on Neutron, Nuclear theory, Covariant transformation, Nuclear matter and Density functional theory. His study in Neutron is interdisciplinary in nature, drawing from both Ab initio quantum chemistry methods and Atomic physics. His Nuclear theory study incorporates themes from Hartree–Fock method, Quantum electrodynamics and Molecular physics.
The Covariant transformation study combines topics in areas such as Nuclear structure and Spin-½. The subject of his Density functional theory research is within the realm of Quantum mechanics. His studies in Nuclear physics integrate themes in fields like Bound state and Mean field theory.
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Relativistic continuum Hartree Bogoliubov theory for ground-state properties of exotic nuclei
J. Meng;J. Meng;H. Toki;S.G. Zhou;S.Q. Zhang.
Progress in Particle and Nuclear Physics (2006)
Tilted rotation of triaxial nuclei
Stefan Frauendorf;J. Meng.
Nuclear Physics (1997)
Relativistic Hartree-Bogoliubov Description of the Neutron Halo in 11Li.
J. Meng;P. Ring.
Physical Review Letters (1996)
New parametrization for the nuclear covariant energy density functional with a point-coupling interaction
P. W. Zhao;Z. P. Li;Z. P. Li;J. M. Yao;J. Meng;J. Meng;J. Meng.
Physical Review C (2010)
New effective interactions in relativistic mean field theory with nonlinear terms and density-dependent meson-nucleon coupling
Wenhui Long;Jie Meng;Nguyen Van Giai;Shan-Gui Zhou.
Physical Review C (2004)
Pseudospin symmetry in relativistic mean field theory
J. Meng;K. Sugawara-Tanabe;S. Yamaji;P. Ring.
Physical Review C (1998)
New effective interactions in RMF theory with non-linear terms and density-dependent meson-nucleon coupling
Wenhui Long;Jie Meng;Nguyen Van Giai;Shan-Gui Zhou.
arXiv: Nuclear Theory (2003)
Giant Halo at the Neutron Drip Line
Jie Meng;Peter Ring.
Physical Review Letters (1998)
Pseudospin symmetry in Zr and Sn isotopes from the proton drip line to the neutron drip line
J. Meng;J. Meng;K. Sugawara-Tanabe;S. Yamaji;A. Arima.
Physical Review C (1999)
Relativistic continuum Hartree-Bogoliubov theory with both zero range and finite range Gogny force and their application
Jie Meng.
Nuclear Physics (1998)
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