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This article is cited in 8 scientific papers (total in 8 papers)
CONDENSED MATTER
Optimization of the normal mode spectrum of linear ion crystals in Paul traps for eit cooling using an optical lattice
L. A. Akopyana, I. V. Zalivakob, K. E. Lakhmanskiya, K. Yu. Khabarovaab, N. N. Kolachevskyba a Russian Quantum Center, Moscow, 121205 Russia
b Lebedev Physical Institute, Russian Academy of Sciences, Moscow, 119991 Russia
Abstract:
Ions in radio-frequency traps are widely used in various fields of applied and fundamental physics, such as metrology and quantum computing. One of the important tasks required for modern experiments is deep cooling of ion crystals. The results of simulations of an increase in the efficiency of deep cooling of linear ion crystals by the method of electromagnetically induced transparency (EIT cooling) by imposing an optical lattice on the radio-frequency trap have been reported. It has been shown that this method makes it possible to narrow the frequency range occupied by various vibrational modes of ions and to increase their axial frequencies of motion without violating the linear configuration of the crystal. Thus, for a crystal of eight ions in a Paul trap with secular frequencies $\omega_z = 2\pi\times 100$ kHz and $\omega_r = 2\pi\times 650$ kHz, the application of an optical lattice allows the reduction of the frequency range occupied by vibrational modes by a factor of $2$. The dependence of the optimal power of the optical lattice for narrowing the vibrational spectrum on the number of particles in the trap and its parameters has been investigated.
Received: 29.09.2020 Revised: 03.10.2020 Accepted: 03.10.2020
Citation:
L. A. Akopyan, I. V. Zalivako, K. E. Lakhmanskiy, K. Yu. Khabarova, N. N. Kolachevsky, “Optimization of the normal mode spectrum of linear ion crystals in Paul traps for eit cooling using an optical lattice”, Pis'ma v Zh. Èksper. Teoret. Fiz., 112:9 (2020), 626–631; JETP Letters, 112:9 (2020), 585–590
Linking options:
https://www.mathnet.ru/eng/jetpl6294 https://www.mathnet.ru/eng/jetpl/v112/i9/p626
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