B. G. C. Lackenby, V. A. Dzuba and V. V. Flambaum, Phys. Rev. A 101, 012514 (2020)
B. G. C. Lackenby, V. A. Dzuba and V. V. Flambaum, Phys. Rev. A 99, 042509 (2019)
B. G. C. Lackenby, V. A. Dzuba and V. V. Flambaum, Phys. Rev. A 98, 042512 (2018)
B. G. C. Lackenby and V. V. Flambaum, Phys. Rev. D. 98, 115019 (2018)
The existence of permanent electric dipole moments (EDMs) and magnetic quadrupole moments (MQMs) violate both time reversal invariance (T) and parity (P). Following the CPT theorem they also violate combined CP symmetry. Nuclear EDMs are completely screened in atoms and molecules while interaction between electrons and MQMs creates atomic and molecular EDMs which can be measured and used to test CP-violation theories. Nuclear MQMs are produced by the nucleon-nucleon T, P-odd interaction and by nucleon EDMs. In this work we study the effect of enhancement of the nuclear MQMs due to the nuclear quadrupole deformation. Using the Nilsson model we calculate the nuclear MQMs for deformed nuclei of experimental interest and the resultant MQM energy shift in diatomic molecules of experimental interest 173YbF, 177,179HfF+, 181TaN, 181TaO+, 229ThO and 229ThF+.
B. G. C. Lackenby, V. A. Dzuba and V. V. Flambaum, Phys. Rev. A 98, 022518 (2018)
Atomic spectra and other properties of superheavy element dubnium (Db, Z=105) are calculated using recently developed method combining configuration interaction with perturbation theory [the CIPT method, V. A. Dzuba, J. C. Berengut, C. Harabati, and V. V. Flambaum, Phys. Rev. A 95, 012503 (2017)]. These include energy levels for low-lying states of Db and Db II, electric dipole transition amplitudes between the ground state and low-lying states of opposite parity, isotope shift for these transitions, and the ionization potential of Db. Similar calculations for Ta, which is a lighter analog of Db, are performed to control the accuracy of the calculations.
B. G. C. Lackenby and V. V. Flambaum, J. Phys. G 45, 075105 (2018)
We introduce the weak quadrupole moment (WQM) of nuclei, related to the quadrupole distribution of the weak charge in the nucleus. The WQM produces a tensor weak interaction between the nucleus and electrons and can be observed in atomic and molecular experiments measuring parity nonconservation. The dominating contribution to the weak quadrupole is given by the quadrupole moment of the neutron distribution, therefore, corresponding experiments should allow one to measure the neutron quadrupoles. Using the deformed oscillator model and the Schmidt model we calculate the quadrupole distributions of neutrons, Qn , the WQMs, QW(2), and the Lorentz invariance violating energy shifts in 9Be, 21Ne, 27Al, 131Xe, 133Cs, 151Eu, 153Eu, 163Dy, 167Er, 173Yb, 177Hf, 179Hf, 181Ta, 201Hg and 229Th.
B. G. C. Lackenby and O. P. Sushkov, Phys. Rev. B 90, 155434 (2013)