Data for "Blinking optical tweezers for power-efficient atom rearrangements"

MATLAB data used in "Blinking optical tweezers for power-efficient atom rearrangements".In common, variables with names 'iscatched_{}' correspond to the experimental survival probabilities, with 't_{}' correspond to the experimental conditions, and 'P_onoff_direct_{}' correspond to the simulational survival probabilities.(1) Atom_temperature_RNR: Release-and-recapture probabilities for several trap-off times for determining the temperature of the atom.(2) Fig2a_MC_simul, (3) Fig2b,c_MC_simul: Monte-Carlo simulation of survival probabilities for Figure 2, with different values of on-time (0 \mu s to 10 \mu s), off-time (0 \mu s to 15 \mu s) and the number of blinking cycles (1 to 100) (2), or on-time (0 \mu s to 10 \mu s), off-time (0 \mu s to 15 \mu s), central trap depth (U*Uratio) , trap width (r0*rratio) and the number of blinking cycles (1 to 100) (3).(4) Fig2b_Exp, (5) Fig2c_Exp: Experimental survival probabilities for Figure 2 (b) and (c), with different values of on-time (1 \mu s to 10 \mu s) and the number of blinking cycles (2 and 100).(6-9) Fig3{Scenario}_Probability: Experimental survival probabilities for Figure 3, through (a) to (d).(10) Fig4b_Exp: Experimental survival probabilites for Figure 4(b). In variable 'Mcatch', the first column corresponds to the sum of the number of loaded atoms over experimental shots, the second corresponds to the sum of the number of survived atoms over experimental shots, and the third is calculated survival probabilities. On the other hand, they are categorized over different rows, indicating the number of loaded atoms in each experimental shot.(11) Fig4c_Exp: Experimental survival probabilites for Figure 4(c), with different values of on-time (1.1 \mu s and 6 \mu s) and the number of blinking cycles (10^0 to 10^3).(12) Fig4c_MC_simul: Monte-Carlo simulation of survival probabilites for Figure 4(c), with different values of on-time (1.1 \mu s and 6 \mu s) and the number of blinking cycles (10^0 to 10^3).