Neutron-proton scattering with lattice chiral effective field theory at next-to-next-to-next-to-leading order
暂无分享,去创建一个
Dean Lee | E. Epelbaum | B. Lu | Ning Li | S. Elhatisari | U. Meissner
[1] Dean Lee,et al. The Tjon band in Nuclear Lattice Effective Field Theory , 2018, The European Physical Journal A.
[2] E. Epelbaum,et al. Semilocal momentum-space regularized chiral two-nucleon potentials up to fifth order , 2017, 1711.08821.
[3] Dean Lee,et al. Neutron-proton scattering at next-to-next-to-leading order in Nuclear Lattice Effective Field Theory , 2017, 1702.05319.
[4] Ning Li,et al. Ab initio Calculations of the Isotopic Dependence of Nuclear Clustering. , 2017, Physical review letters.
[5] Dean Lee,et al. Nucleon-deuteron scattering using the adiabatic projection method , 2016, 1603.02333.
[6] Ning Li,et al. Nuclear Binding Near a Quantum Phase Transition. , 2016, Physical review letters.
[7] Dean Lee,et al. Precise determination of lattice phase shifts and mixing angles , 2015, 1506.05652.
[8] Dean Lee,et al. Ab initio alpha–alpha scattering , 2015, Nature.
[9] R. Furnstahl,et al. Quantifying truncation errors in effective field theory , 2015, 1506.01343.
[10] E. Epelbaum,et al. Precision Nucleon-Nucleon Potential at Fifth Order in the Chiral Expansion. , 2014, Physical review letters.
[11] E. Epelbaum,et al. Improved chiral nucleon-nucleon potential up to next-to-next-to-next-to-leading order , 2014, The European Physical Journal A.
[12] D. R. Entem,et al. Peripheral nucleon-nucleon scattering at fifth order of chiral perturbation theory , 2014, 1411.5335.
[13] R. Furnstahl,et al. A recipe for EFT uncertainty quantification in nuclear physics , 2014, 1407.0657.
[14] Dean Lee,et al. Ab initio calculation of the spectrum and structure of (16)O. , 2013, Physical review letters.
[15] Evgeny Epelbaum,et al. Structure and rotations of the Hoyle state. , 2012, Physical review letters.
[16] Evgeny Epelbaum,et al. Ab initio calculation of the Hoyle state. , 2011, Physical review letters.
[17] Dean Lee. Lattice simulations for few- and many-body systems , 2008, 0804.3501.
[18] E. Epelbaum,et al. Chiral effective field theory on the lattice at next-to-leading order , 2007, 0712.2990.
[19] Dean Lee,et al. Temperature-dependent errors in nuclear lattice simulations , 2007, nucl-th/0701048.
[20] H. Hammer,et al. Modern theory of nuclear forces , 2004, 0811.1338.
[21] E. Epelbaum,et al. The Two-nucleon system at next-to-next-to-next-to-leading order , 2004, nucl-th/0405048.
[22] Theodor W. Hänsch,et al. HYDROGEN-DEUTERIUM 1S-2S ISOTOPE SHIFT AND THE STRUCTURE OF THE DEUTERON , 1998 .
[23] Stoks,et al. Partial-wave analysis of all nucleon-nucleon scattering data below 350 MeV. , 1993, Physical review. C, Nuclear physics.
[24] Steven Weinberg,et al. Nuclear forces from chiral Lagrangians , 1990 .
[25] Knutson,et al. Asymptotic D-state to S-state ratio of the deuteron. , 1990, Physical review. C, Nuclear physics.
[26] M. Rosa-Clot,et al. The deuteron asymptotic D-state as a probe of the nucleon-nucleon force , 1983 .
[27] C. V. D. Leun,et al. The deuteron binding energy , 1982 .
[28] D. M. Bishop,et al. Quadrupole moment of the deuteron from a precise calculation of the electric field gradient in D-2 , 1979 .
[29] J. Friar. Measurability of the deuteron D state probability , 1979 .
[30] Eugene P. Wigner,et al. On the Consequences of the Symmetry of the Nuclear Hamiltonian on the Spectroscopy of Nuclei , 1937 .
[31] W. Marsden. I and J , 2012 .
[32] R. Koch,et al. Compilation of Coupling Constants and Low-Energy Parameters. 1982 Edition , 1983 .
[33] N. Metropolis,et al. Phase shift analysis of 310-MeV proton proton scattering experiments , 1957 .