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Magnetoencephalography source localization using improved simplex method

机译:改进单纯形法的脑磁图源定位

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Nelder-Mead downhill simplex method, a kind of deterministic optimization algorithms, has been used extensively for magnetoencephalography (MEG) dipolar source localization problems because it does not require any functional differentiation. Like many other deterministic algorithms, however, it can be easily trapped in local optima when being applied to complex inverse problems with multiple simultaneous sources. In the present study, some modifications have been made to improve its capability of finding global optima. Those include (1) constructing an initial simplex based upon sensitivity of variables and (2) introducing a shaking technique based on polynomial interpolation. The efficiency of the proposed method was tested using analytical test functions and simulated MEG data. The simulation results demonstrate that the improved downhill simplex method can result in more reliable inverse solutions than the conventional one.
机译:Nelder-Mead下坡单纯形法是一种确定性优化算法,由于它不需要任何功能区分,因此已广泛用于磁脑电图(MEG)偶极子源定位问题。但是,像许多其他确定性算法一样,当将其应用于具有多个同时源的复杂逆问题时,很容易陷入局部最优。在本研究中,已进行了一些修改以提高其发现全局最优值的能力。其中包括(1)基于变量的敏感性构造初始单纯形,以及(2)引入基于多项式插值的抖动技术。使用分析测试功能和模拟的MEG数据测试了该方法的效率。仿真结果表明,改进的下坡单纯形法可以产生比常规方法更可靠的逆解。

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