R1ρ (=1/T1ρ) imaging has been applied in many human organs to characterize tissue biochemical changes. However, R1ρ imaging in human kidney has been rarely reported partly due to the challenges associated with field inhomogeneities and respiratory motion. We developed an R1ρ imaging protocol for human kidney which used adiabatic half passage pulse and volume shimming to overcome field inhomogeneities. In addition, R1ρ dispersion was evaluated via a simple method with a fixed locking time but different locking frequencies. The volunteer scans exhibited characterized R1ρ maps in kidney, also there was greater R1ρ dispersion between locking frequencies of 100Hz and 300Hz.
The study was conducted on a Philips 3T Achieva scanner (Philips Healthcare, Best, the Netherlands) and two volunteers were tested by a 16-channel torso coil (Philips Healthcare) with breathhold (duration: 21s) to control respiration motion. R1ρ imaging was performed with an adiabatic half passage (AHP) based on Hyperbolic Secant functions (Figure 1) combined with volume shimming to overcome field inhomogeneities. Other parameters: FOV = 322x378mm2, pixel size = 2x2mm2, single slice was acquired at a thickness of 4mm, spin-locking time (TSL) = [1, 21, 41, 61]ms, spin-locking frequency (FSL) = 300Hz. TSE (turbo spin echo) sequence was used for data acquisition, with TR/TE = 3000ms/10ms, TSE factor = 15 (low-high profile), fat suppression (SPAIR) was applied, and SENSE factor = 2, NSA = 1, resulting in a scan time of 01m 24s. R1ρ data was calculated by fitting the signal to a mono-exponential model S = A·exp(-TSL·R1ρ), where S is the acquired MR signal, and A the signal intensity without locking pulse.
To investigate R1ρ dispersion in kidney cortex, a simple scheme based on one single TSL = 40ms and different FSLs (=100Hz, 300Hz, 500Hz) was utilized to estimate ΔR1ρ as described below:
S = A·exp(-TSL·R1ρ), [1]
The division of the signal intensities between the low and high FSLs is
Slow/Shigh = exp[-TSL·(R1ρlow - R1ρhigh)] = exp(-TSL·ΔR1ρ), [2]
then the dispersion ΔR1ρ = -1/TSL · ln(Slow/Shigh). [3]
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