Fast computational optimization of TMS coil placement for individualized electric field targeting

Background: During transcranial magnetic stimulation (TMS) a coil placed on the scalp is used to non-invasively modulate activity of targeted brain networks via a magnetically induced electric field (E-field). Ideally, the E-field induced during TMS is concentrated on a targeted cortical region of i...

Full description

Bibliographic Details
Main Authors: Luis J. Gomez, Moritz Dannhauer, Angel V. Peterchev
Format: Article
Language:English
Published: Elsevier 2021-03-01
Series:NeuroImage
Subjects:
TMS
Online Access:http://www.sciencedirect.com/science/article/pii/S1053811920311812
id doaj-74bb69e6997e4d98bc6ecdafb7185aa5
record_format Article
spelling doaj-74bb69e6997e4d98bc6ecdafb7185aa52021-02-13T04:23:17ZengElsevierNeuroImage1095-95722021-03-01228117696Fast computational optimization of TMS coil placement for individualized electric field targetingLuis J. Gomez0Moritz Dannhauer1Angel V. Peterchev2Department of Psychiatry and Behavioral Sciences, Duke University, 40 Duke Medicine Circle, Box 3620 DUMC, Durham, NC 27710, USADepartment of Psychiatry and Behavioral Sciences, Duke University, 40 Duke Medicine Circle, Box 3620 DUMC, Durham, NC 27710, USADepartment of Psychiatry and Behavioral Sciences, Duke University, 40 Duke Medicine Circle, Box 3620 DUMC, Durham, NC 27710, USA; Department of Electrical and Computer Engineering, Duke University, NC 27708, USA; Department of Neurosurgery, Duke University, NC 27710, USA; Department of Biomedical Engineering, Duke University, NC 27708, USA; Corresponding author at: Department of Psychiatry and Behavioral Sciences, Duke University, 40 Duke Medicine Circle, Box 3620 DUMC, Durham, NC 27710, USA.Background: During transcranial magnetic stimulation (TMS) a coil placed on the scalp is used to non-invasively modulate activity of targeted brain networks via a magnetically induced electric field (E-field). Ideally, the E-field induced during TMS is concentrated on a targeted cortical region of interest (ROI). Determination of the coil position and orientation that best achieve this objective presently requires a large computational effort. Objective: To improve the accuracy of TMS we have developed a fast computational auxiliary dipole method (ADM) for determining the optimum coil position and orientation. The optimum coil placement maximizes the E-field along a predetermined direction or, alternatively, the overall E-field magnitude in the targeted ROI. Furthermore, ADM can assess E-field uncertainty resulting from precision limitations of TMS coil placement protocols. Method: ADM leverages the electromagnetic reciprocity principle to compute rapidly the TMS induced E-field in the ROI by using the E-field generated by a virtual constant current source residing in the ROI. The framework starts by solving for the conduction currents resulting from this ROI current source. Then, it rapidly determines the average E-field induced in the ROI for each coil position by using the conduction currents and a fast-multipole method. To further speed-up the computations, the coil is approximated using auxiliary dipoles enabling it to represent all coil orientations for a given coil position with less than 600 dipoles. Results: Using ADM, the E-fields generated in an MRI-derived head model when the coil is placed at 5900 different scalp positions and 360 coil orientations per position (over 2.1 million unique configurations) can be determined in under 15 min on a standard laptop computer. This enables rapid extraction of the optimum coil position and orientation as well as the E-field variation resulting from coil positioning uncertainty. ADM is implemented in SimNIBS 3.2. Conclusion: ADM enables the rapid determination of coil placement that maximizes E-field delivery to a specific brain target. This method can find the optimum coil placement in under 15 min enabling its routine use for TMS. Furthermore, it enables the fast quantification of uncertainty in the induced E-field due to limited precision of TMS coil placement protocols, enabling minimization and statistical analysis of the E-field dose variability.http://www.sciencedirect.com/science/article/pii/S1053811920311812Ranscranial magnetic stimulationTMSCoilTargetingE-fieldModel
collection DOAJ
language English
format Article
sources DOAJ
author Luis J. Gomez
Moritz Dannhauer
Angel V. Peterchev
spellingShingle Luis J. Gomez
Moritz Dannhauer
Angel V. Peterchev
Fast computational optimization of TMS coil placement for individualized electric field targeting
NeuroImage
Ranscranial magnetic stimulation
TMS
Coil
Targeting
E-field
Model
author_facet Luis J. Gomez
Moritz Dannhauer
Angel V. Peterchev
author_sort Luis J. Gomez
title Fast computational optimization of TMS coil placement for individualized electric field targeting
title_short Fast computational optimization of TMS coil placement for individualized electric field targeting
title_full Fast computational optimization of TMS coil placement for individualized electric field targeting
title_fullStr Fast computational optimization of TMS coil placement for individualized electric field targeting
title_full_unstemmed Fast computational optimization of TMS coil placement for individualized electric field targeting
title_sort fast computational optimization of tms coil placement for individualized electric field targeting
publisher Elsevier
series NeuroImage
issn 1095-9572
publishDate 2021-03-01
description Background: During transcranial magnetic stimulation (TMS) a coil placed on the scalp is used to non-invasively modulate activity of targeted brain networks via a magnetically induced electric field (E-field). Ideally, the E-field induced during TMS is concentrated on a targeted cortical region of interest (ROI). Determination of the coil position and orientation that best achieve this objective presently requires a large computational effort. Objective: To improve the accuracy of TMS we have developed a fast computational auxiliary dipole method (ADM) for determining the optimum coil position and orientation. The optimum coil placement maximizes the E-field along a predetermined direction or, alternatively, the overall E-field magnitude in the targeted ROI. Furthermore, ADM can assess E-field uncertainty resulting from precision limitations of TMS coil placement protocols. Method: ADM leverages the electromagnetic reciprocity principle to compute rapidly the TMS induced E-field in the ROI by using the E-field generated by a virtual constant current source residing in the ROI. The framework starts by solving for the conduction currents resulting from this ROI current source. Then, it rapidly determines the average E-field induced in the ROI for each coil position by using the conduction currents and a fast-multipole method. To further speed-up the computations, the coil is approximated using auxiliary dipoles enabling it to represent all coil orientations for a given coil position with less than 600 dipoles. Results: Using ADM, the E-fields generated in an MRI-derived head model when the coil is placed at 5900 different scalp positions and 360 coil orientations per position (over 2.1 million unique configurations) can be determined in under 15 min on a standard laptop computer. This enables rapid extraction of the optimum coil position and orientation as well as the E-field variation resulting from coil positioning uncertainty. ADM is implemented in SimNIBS 3.2. Conclusion: ADM enables the rapid determination of coil placement that maximizes E-field delivery to a specific brain target. This method can find the optimum coil placement in under 15 min enabling its routine use for TMS. Furthermore, it enables the fast quantification of uncertainty in the induced E-field due to limited precision of TMS coil placement protocols, enabling minimization and statistical analysis of the E-field dose variability.
topic Ranscranial magnetic stimulation
TMS
Coil
Targeting
E-field
Model
url http://www.sciencedirect.com/science/article/pii/S1053811920311812
work_keys_str_mv AT luisjgomez fastcomputationaloptimizationoftmscoilplacementforindividualizedelectricfieldtargeting
AT moritzdannhauer fastcomputationaloptimizationoftmscoilplacementforindividualizedelectricfieldtargeting
AT angelvpeterchev fastcomputationaloptimizationoftmscoilplacementforindividualizedelectricfieldtargeting
_version_ 1724272108350996480