2015
DOI: 10.1002/mrm.25865
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Surface‐to‐volume ratio mapping of tumor microstructure using oscillating gradient diffusion weighted imaging

Abstract: Purpose To disentangle the free diffusivity (D0) and cellular membrane restrictions, via their surface-to-volume ratio (S/V), using the frequency-dependence of the diffusion coefficient D(ω), measured in brain tumors in the short diffusion-time regime using oscillating gradients (OGSE). Methods In vivo and ex vivo OGSE experiments were performed on mice bearing the GL261 murine glioma model (n=10) to identify the relevant time/frequency (t/ω) domain where D(ω) linearly decreases with ω−1/2. Parametric maps (… Show more

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Cited by 56 publications
(75 citation statements)
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“…diffusion contrast on commercial scanners are restricted to the far left side of the spectrum (f OGSE < 300 Hz), insufficient to explore diffusion inside small structures (R = 1-2 µm). On the other hand, the short-time limit-characterized by the linear relationship between D and ω −1/2 -is already within reach for larger cells (R = 5-10 µm, see Figure 3B), as demonstrated in vivo in Reynaud et al [18].…”
Section: Figure 3 | Intracellular Diffusivity and Cell Size (A)supporting
confidence: 63%
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“…diffusion contrast on commercial scanners are restricted to the far left side of the spectrum (f OGSE < 300 Hz), insufficient to explore diffusion inside small structures (R = 1-2 µm). On the other hand, the short-time limit-characterized by the linear relationship between D and ω −1/2 -is already within reach for larger cells (R = 5-10 µm, see Figure 3B), as demonstrated in vivo in Reynaud et al [18].…”
Section: Figure 3 | Intracellular Diffusivity and Cell Size (A)supporting
confidence: 63%
“…For small in vivo structures (R < 10 µm), only OGSE can achieve sufficient diffusion strength to probe this regime, by accumulating contrast over N oscillations: b total = N × b N=1 [27]. The linearity of D with ω −1/2 was recently demonstrated for f = ω/2π > 90 Hz in mice brain glioma [18] with large cellular radius (GL261, R cell ∼ 5 µm). The quadratic inequality f ∼ 1/t ≫ D 0 /R 2 rapidly becomes impossible to satisfy for smaller structures (healthy brain tissue, astrocytes, neurons, with R∼1 µm).…”
Section: The Short Time Regimementioning
confidence: 99%
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