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Depending on the appropriately tuned amplifiers and transceiver coils, in theory, any nuclear magnetic resonance (NMR) active nucleus can be used for imaging by MRI. A nucleus with a spin quantum number of ½ (e.g., 1H, 3He, 13C, 14N, 15N, 19F, 19O, 31P, etc.) is designated to be in two spin states and the direction of spin alignment depends on the sign (+/−) of the gyromagnetic ratio, one of the two spin states will align along the magnetic field (ground state, lower energy), whereas the other one will align against it (excited state, higher energy). When an external magnetic field is applied, the spins in the ground state can be promoted to the excited state after absorbing the energy. Upon the termination of the external magnetic field, the spin returns to its equilibrium state (ground state) by a process called relaxation. There are two processes involved, each with an exponential time constant (Ti, i = 1,2): ‘T1’ (longitudinal or spin-lattice) or ‘T2’ (transverse or spin-spin) relaxation times. These parameters help in determining the signal/contrast-to-noise ratio (SNR) and the image resolution.
Parameter | 1H | 19F |
---|---|---|
Natural abundance (%) | 99.98 | 100 |
Spin | 1/2 | 1/2 |
Gyromagnetic ratio (γ) in MHz/T | 42.576 | 40.076 |
Relative sensitivity | 1.0 | 0.834 |
Van de Waals’ radius (in Å) | 1.2 (H–C) | 1.35 (F–C) |
The population ratio (NE/NG) | 0.9999802 | 0.9999814 |
∆ϵ/kT at 3T | 1.98 × 10−5 | 1.86 × 10−5 |
Lattice spacing | 4.97 Å (Hydrocarbon) |
5.9 Å (fluorocarbon) |
Chemical shifts in ppm (NMR) | 0 to 15 | >350 |