MEG current phantom (CTF)

Authors: Francois Tadel, Elizabeth Bock

This tutorial explains how to use recordings from the CTF current phantom to test dipole fitting functions.

Phantom description

CTF Current Phantom
CTF Current Phantom CTF Current Phantom dipole (black wires) CTF Current Phantom positioned under the MEG sensors

The dipole
The dipole itself is constructed of two gold spheres about 2 mm in diameter, separated by 9.0 mm center to center. The dipole moment can be calculated by the equation:

where I is the dipole current and L is the length of the dipole (0.009 m). The location of the dipole is recorded relative to the center of the sphere (0,0,0)m, where x is positive toward the nasion, Y is positive toward the left ear and Z is positive toward the top of the head (see the ?CoordinateSystems tutorial for more details)

In this tutorial we used two dipole currents:

Current

Moment

Frequency

Location

20uA

180nAm

23Hz

(0, -1.8, 4.9)cm

200uA

1800nAm

7Hz

(0, -1.8, 4.9)cm

References

VSM/CTF documentation: PN900-0018, Revision 3.2, 23 November 2006

Download and installation

Generate anatomy

Access the recordings

Import recordings

Noise covariance

Source modeling

Dipole fitting with FieldTrip

Advanced

Digitized head points

The head points collected with the Brainstorm digitizer are usually copied to the .ds folders and imported automatically when loading the recordings. We decided not to include them in this example because in the case of this current phantom, there is no ambiguity in the definition of the anatomical fiducials. As this refined registration with the .pos files is not part of the standard CTF workflow, not including it will make it easier to compare the workflow and results with other programs.

For additional testing purposes, the .pos file for the phantom is included in the sample_phantom.zip package, but you have to add it manually to the recordings. Do not use these points to refine automatically the registration: the fitting algorithm may fail finding the best rotation around the Z axis because the phantom is completely spherical, and the registration is already close to perfection.

Scripting

Generate Matlab script

Available in the Brainstorm distribution: brainstorm3/toolbox/script/tutorial_phantom.mm

Tutorials/PhantomCtf (last edited 2016-02-25 17:36:00 by ?ElizabethBock)