@article{baron_b_2017,
	title = {B $_{\textrm{0}}$ mapping using rewinding trajectories ({BMART}): {B} $_{\textrm{0}}$ {Mapping} {Using} {Rewinding} {Trajectories} ({BMART})},
	volume = {78},
	issn = {07403194},
	shorttitle = {B $_{\textrm{0}}$ mapping using rewinding trajectories ({BMART})},
	url = {http://doi.wiley.com/10.1002/mrm.26391},
	doi = {10.1002/mrm.26391},
	abstract = {Purpose: To create a B0 map and correct for off-resonance with minimal scan time increase for two-dimensional (2D) or 3D non-Cartesian acquisitions.
Methods: Rewinding trajectories that bring the zeroth gradient moment to zero every repetition time (TR) were used to estimate the off-resonance with a center-out 3D cones trajectory, which required an increase in the minimum TR by 5\%. The off-resonance estimation and correction was implemented using an algorithm based on binning and object-domain phase correction. B0 maps using BMART (B0 mapping using rewinding trajectories) were compared to maps obtained using separate scans with multiple echo time (TE) in a phantom and human brain.
Results: Excellent agreement between BMART and the multiple-TE method were observed, and images corrected with BMART were deblurred.
Conclusion: BMART can correct for off-resonance without requiring an additional scan, and can be easily applied to center-out or projection trajectories (2D or 3D). Magn Reson Med 000:000–000, 2016. VC 2016 International Society for Magnetic Resonance in Medicine},
	language = {en},
	number = {2},
	urldate = {2021-02-12},
	journal = {Magnetic Resonance in Medicine},
	author = {Baron, Corey A. and Nishimura, Dwight G.},
	month = aug,
	year = {2017},
	pages = {664--669},
}

{"_id":"ZAnoB5LgHmeNYqsQG","bibbaseid":"baron-nishimura-btextrm0mappingusingrewindingtrajectoriesbmartbtextrm0mappingusingrewindingtrajectoriesbmart-2017","author_short":["Baron, C. A.","Nishimura, D. G."],"bibdata":{"bibtype":"article","type":"article","title":"B $_{\\textrm{0}}$ mapping using rewinding trajectories (BMART): B $_{\\textrm{0}}$ Mapping Using Rewinding Trajectories (BMART)","volume":"78","issn":"07403194","shorttitle":"B $_{\\textrm{0}}$ mapping using rewinding trajectories (BMART)","url":"http://doi.wiley.com/10.1002/mrm.26391","doi":"10.1002/mrm.26391","abstract":"Purpose: To create a B0 map and correct for off-resonance with minimal scan time increase for two-dimensional (2D) or 3D non-Cartesian acquisitions. Methods: Rewinding trajectories that bring the zeroth gradient moment to zero every repetition time (TR) were used to estimate the off-resonance with a center-out 3D cones trajectory, which required an increase in the minimum TR by 5%. The off-resonance estimation and correction was implemented using an algorithm based on binning and object-domain phase correction. B0 maps using BMART (B0 mapping using rewinding trajectories) were compared to maps obtained using separate scans with multiple echo time (TE) in a phantom and human brain. Results: Excellent agreement between BMART and the multiple-TE method were observed, and images corrected with BMART were deblurred. Conclusion: BMART can correct for off-resonance without requiring an additional scan, and can be easily applied to center-out or projection trajectories (2D or 3D). Magn Reson Med 000:000–000, 2016. VC 2016 International Society for Magnetic Resonance in Medicine","language":"en","number":"2","urldate":"2021-02-12","journal":"Magnetic Resonance in Medicine","author":[{"propositions":[],"lastnames":["Baron"],"firstnames":["Corey","A."],"suffixes":[]},{"propositions":[],"lastnames":["Nishimura"],"firstnames":["Dwight","G."],"suffixes":[]}],"month":"August","year":"2017","pages":"664–669","bibtex":"@article{baron_b_2017,\n\ttitle = {B $_{\\textrm{0}}$ mapping using rewinding trajectories ({BMART}): {B} $_{\\textrm{0}}$ {Mapping} {Using} {Rewinding} {Trajectories} ({BMART})},\n\tvolume = {78},\n\tissn = {07403194},\n\tshorttitle = {B $_{\\textrm{0}}$ mapping using rewinding trajectories ({BMART})},\n\turl = {http://doi.wiley.com/10.1002/mrm.26391},\n\tdoi = {10.1002/mrm.26391},\n\tabstract = {Purpose: To create a B0 map and correct for off-resonance with minimal scan time increase for two-dimensional (2D) or 3D non-Cartesian acquisitions.\nMethods: Rewinding trajectories that bring the zeroth gradient moment to zero every repetition time (TR) were used to estimate the off-resonance with a center-out 3D cones trajectory, which required an increase in the minimum TR by 5\\%. The off-resonance estimation and correction was implemented using an algorithm based on binning and object-domain phase correction. B0 maps using BMART (B0 mapping using rewinding trajectories) were compared to maps obtained using separate scans with multiple echo time (TE) in a phantom and human brain.\nResults: Excellent agreement between BMART and the multiple-TE method were observed, and images corrected with BMART were deblurred.\nConclusion: BMART can correct for off-resonance without requiring an additional scan, and can be easily applied to center-out or projection trajectories (2D or 3D). Magn Reson Med 000:000–000, 2016. VC 2016 International Society for Magnetic Resonance in Medicine},\n\tlanguage = {en},\n\tnumber = {2},\n\turldate = {2021-02-12},\n\tjournal = {Magnetic Resonance in Medicine},\n\tauthor = {Baron, Corey A. and Nishimura, Dwight G.},\n\tmonth = aug,\n\tyear = {2017},\n\tpages = {664--669},\n}\n\n","author_short":["Baron, C. A.","Nishimura, D. G."],"key":"baron_b_2017-1-1","id":"baron_b_2017-1-1","bibbaseid":"baron-nishimura-btextrm0mappingusingrewindingtrajectoriesbmartbtextrm0mappingusingrewindingtrajectoriesbmart-2017","role":"author","urls":{"Paper":"http://doi.wiley.com/10.1002/mrm.26391"},"metadata":{"authorlinks":{}},"html":""},"bibtype":"article","biburl":"https://bibbase.org/zotero/jjAllen01","dataSources":["b2rH2vd6Bpc9f2j4b"],"keywords":[],"search_terms":["textrm","mapping","using","rewinding","trajectories","bmart","textrm","mapping","using","rewinding","trajectories","bmart","baron","nishimura"],"title":"B $_{\\textrm{0}}$ mapping using rewinding trajectories (BMART): B $_{\\textrm{0}}$ Mapping Using Rewinding Trajectories (BMART)","year":2017}