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Semi-analytical model for quasi-double-layer surface electrode ion traps
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作者 张见 陈书明 王耀华 《Chinese Physics B》 SCIE EI CAS CSCD 2016年第11期216-221,共6页
To realize scale quantum processors,the surface-electrode ion trap is an effective scaling approach,including singlelayer,double-layer,and quasi-double-layer traps.To calculate critical trap parameters such as the tra... To realize scale quantum processors,the surface-electrode ion trap is an effective scaling approach,including singlelayer,double-layer,and quasi-double-layer traps.To calculate critical trap parameters such as the trap center and trap depth,the finite element method(FEM) simulation was widely used,however,it is always time consuming.Moreover,the FEM simulation is also incapable of exhibiting the direct relationship between the geometry dimension and these parameters.To eliminate the problems above,House and Madsen et al.have respectively provided analytic models for single-layer traps and double-layer traps.In this paper,we propose a semi-analytical model for quasi-double-layer traps.This model can be applied to calculate the important parameters above of the ion trap in the trap design process.With this model,we can quickly and precisely find the optimum geometry design for trap electrodes in various cases. 展开更多
关键词 consuming quasi processors eliminate quickly scaling precisely curvature assumption coordinate
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Two-parameter estimation with three-mode NOON state in a symmetric triple-well potential 被引量:1
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作者 Fei Yao Yi-Mu Du +1 位作者 Haijun Xing Libin Fu 《Communications in Theoretical Physics》 SCIE CAS CSCD 2022年第4期52-60,共9页
We propose a scheme to realize two-parameter estimation via Bose–Einstein condensates confined in a symmetric triple-well potential.The three-mode NOON state is prepared adiabatically as the initial state.The two par... We propose a scheme to realize two-parameter estimation via Bose–Einstein condensates confined in a symmetric triple-well potential.The three-mode NOON state is prepared adiabatically as the initial state.The two parameters to be estimated are the phase differences between the wells.The sensitivity of this estimation scheme is studied by comparing quantum and classical Fisher information matrices.As a result,we find an optimal particle number measurement method.Moreover,the precision of this estimation scheme means that the Heisenberg scaling behaves under the optimal measurement. 展开更多
关键词 multi-parameter estimation Heisenberg scaling precision three-mode NOON state symmetric triple-well potential
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