Essentials of MRI Safety. Donald W. McRobbie

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       B0 fringe field

Graph depicts the magnitude of the B0 fringe field and its spatial gradient dB/dz along the z-axis simulated for shielded one point five and 3T MRI magnets. The vertical lines indicate the locations of the zero point five mT contour.

      Fringe field spatial gradient

      As we move further from the bore of the magnet, the lines of force diverge, and the fringe field decreases (Figure 1.23b). The amount it decreases with distance is known as the fringe field spatial gradient, specified in T m−1. The fringe field spatial gradient is responsible for the attractive force on ferromagnetic objects. Your manufacturer is required to provide you with information about the fringe field gradient. Figure 1.25 shows how the B0 field and its spatial gradient dB/dz vary along the z‐axis. The fringe field is compressed for the shielded magnet but produces a stronger spatial gradient close to the bore entrance. This is highly significant for projectile safety.

      MYTHBUSTER:

      The fringe spatial field gradient is always present as long as the main static B0 field exists. It should not be confused with the imaging gradients.

      The imaging gradients

      Gradient amplitude is measured in mT m−1 (milli‐tesla per meter). When a gradient pulse is applied, e.g. along the x‐axis, the total B experienced at a point x is

      (1.6)equation

      Example 1.3 Bz from a gradient

      In a 1.5 T MRI system with a gradient amplitude of 10 mT m−1 what is the total magnetic field at a point x = 10 cm from the isocentre?

equation

      At a point x = −10 cm, the resultant B‐field is 1.499 T.

      The contribution to the overall magnetic field of the gradients is small, but we could not image without them. The strength of the field produced by the gradients decreases rapidly outside the bore of the magnet, and is negligibly small away from the magnet.

      As the gradients are switched, they produce time‐varying magnetic fields. The rate of change of field is given by the derivative of B with respect to time, or dB/dt (measured in T s‐1). For a trapezoidal gradient waveform (Figure 1.16)

      (1.7)equation

      where ΔB is the change in B produced by the gradient and Δt is the time over which the change occurs. dB/dt is important when considering acute physiological effects, such as peripheral nerve stimulation (PNS). See Chapter 4 .

      Example 1.4 Gradient dB/dt

      In the example of Figure 1.16 if the peak gradient amplitude is 10 mT and the rise time 0.1 ms, what is the dB/dt?

equation

      Radiofrequency field

      (1.8)equation

Schematic illustrations of the simulated electric and magnetic field from an eight-rung birdcage coil. Graph depicts RF pulse consisting of the carrier frequency multiplied by a shape function or pulse envelope. The example shown 
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