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Reconstructions for some coupled-physics inverse problems

机译:某些耦合物理反问题的重构

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This letter announces and summarizes results obtained in Bal and Uhlmann (2011) [1] and considers several natural extensions. The aforementioned paper proposes a procedure for reconstructing coefficients in a second-order, scalar, elliptic equation from knowledge of a sufficiently large number of its solutions. We present this derivation and extend it to show which parameters may or may not be reconstructed for several hybrid (also called coupled-physics) imaging modalities including photo-acoustic tomography, thermo-acoustic tomography, transient elastography, and magnetic resonance elastography. Stability estimates are also proposed.
机译:这封信宣布并总结了Bal和Uhlmann(2011)[1]中获得的结果,并考虑了几种自然扩展。前述论文提出了一种基于足够大量解的知识来重构二阶标量椭圆方程的系数的过程。我们介绍此推导,并将其扩展以显示对于几个混合(也称为耦合物理学)成像模式(包括光声层析成像,热声层析成像,瞬态弹性成像和磁共振弹性成像),哪些参数可以重构,也可以不重构。还提出了稳定性估计。

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