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Cellular traction force recovery: An optimal filtering approach in two-dimensional Fourier space.

机译:细胞牵引力恢复:二维傅立叶空间中的最佳过滤方法。

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摘要

Quantitative estimation of cellular traction has significant physiological and clinical implications. As an inverse problem, traction force recovery is essentially susceptible to noise in the measured displacement data. For traditional procedure of Fourier transform traction cytometry (FTTC), noise amplification is accompanied in the force reconstruction and small tractions cannot be recovered from the displacement field with low signal-noise ratio (SNR). To improve the FTTC process, we develop an optimal filtering scheme to suppress the noise in the force reconstruction procedure. In the framework of the Wiener filtering theory, four filtering parameters are introduced in two-dimensional Fourier space and their analytical expressions are derived in terms of the minimum-mean-squared-error (MMSE) optimization criterion. The optimal filtering approach is validated with simulations and experimental data associated with the adhesion of single cardiac myocyte to elastic substrate. The results indicate that the proposed method can highly enhance SNR of the recovered forces to reveal tiny tractions in cell-substrate interaction.
机译:细胞牵引力的定量估计具有重要的生理和临床意义。作为反问题,牵引力恢复本质上易受所测位移数据中的噪声的影响。对于传统的傅立叶变换牵引流式细胞术(FTTC),在力重建过程中会伴随噪声放大,并且无法从具有低信噪比(SNR)的位移场中恢复小的牵引力。为了改进FTTC过程,我们开发了一种优化的滤波方案来抑制力重建过程中的噪声。在维纳滤波理论的框架内,在二维傅立叶空间中引入了四个滤波参数,并根据最小均方误差(MMSE)优化准则推导了它们的解析表达式。最佳过滤方法已通过与单个心肌细胞与弹性基质粘附相关的模拟和实验数据进行了验证。结果表明,所提出的方法可以大大提高恢复力的信噪比,从而揭示细胞-基质相互作用中的微小牵引力。

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