Optimal Experiment Design for Magnetic Resonance Fingerprinting: Cram\'er-Rao Bound Meets Spin Dynamics
Bo Zhao, Justin P. Haldar, Congyu Liao, Dan Ma, Yun Jiang, Mark A., Griswold, Kawin Setsompop, and Lawrence L. Wald

TL;DR
This paper introduces an estimation-theoretic framework using the Cramer-Rao bound to optimize experiment design in magnetic resonance fingerprinting, leading to more efficient data acquisition and improved tissue parameter estimation.
Contribution
It develops a novel framework combining spin dynamics modeling with CRB-based optimization for experiment design in MR fingerprinting, enhancing accuracy and efficiency.
Findings
Optimized experiments reduce data acquisition time.
Achieve about twofold improvement in T2 map accuracy.
Optimized sequences are highly structured rather than random.
Abstract
Magnetic resonance (MR) fingerprinting is a new quantitative imaging paradigm, which simultaneously acquires multiple MR tissue parameter maps in a single experiment. In this paper, we present an estimation-theoretic framework to perform experiment design for MR fingerprinting. Specifically, we describe a discrete-time dynamic system to model spin dynamics, and derive an estimation-theoretic bound, i.e., the Cramer-Rao bound (CRB), to characterize the signal-to-noise ratio (SNR) efficiency of an MR fingerprinting experiment. We then formulate an optimal experiment design problem, which determines a sequence of acquisition parameters to encode MR tissue parameters with the maximal SNR efficiency, while respecting the physical constraints and other constraints from the image decoding/reconstruction process. We evaluate the performance of the proposed approach with numerical simulations,…
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