Accurate estimation of microscopic diffusion anisotropy and its time dependence in the mouse brain
Andrada Ianu\c{s}, Sune N. Jespersen, Teresa Serradas Duarte, Daniel, C. Alexander, Ivana Drobnjak, Noam Shemesh

TL;DR
This study introduces a multi-shell method for more accurate estimation of microscopic diffusion anisotropy ({}) in the mouse brain, investigates its time dependence, and highlights the need for complex models to interpret the results.
Contribution
It proposes a polynomial fit approach for better {} estimation and explores the time/frequency dependence of {} in brain tissue, revealing limitations of simple geometric models.
Findings
Multi-shell polynomial method improves {} accuracy.
{} varies with frequency in brain regions.
Simple models cannot fully explain the observed {} trends.
Abstract
Microscopic diffusion anisotropy ({\mu}A) has been recently gaining increasing attention for its ability to decouple the average compartment anisotropy from orientation dispersion. Advanced diffusion MRI sequences, such as double diffusion encoding (DDE) and double oscillating diffusion encoding (DODE) have been used for mapping {\mu}A. However, the time-dependence of {\mu}A has not been investigated insofar, and furthermore, the accuracy of {\mu}A estimation vis-\`a-vis different b-values was not assessed. Here, we investigate both these concepts using theory, simulation, and experiments in the mouse brain. In the first part, simulations and experimental results show that the conventional estimation of microscopic anisotropy from the difference of D(O)DE sequences with parallel and orthogonal gradient directions yields values that highly depend on the choice of b-value. To mitigate…
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