A simple and accurate coordinate transformation for a stereotactic radiotherapy system.

A global registration algorithm using only two CT slices was developed to transform target points known in the Brown-Roberts-Wells frame back to a CT-simulator coordinate system. The algorithm uses exact solutions to determine all of the points of interest based on BRW pins in the two CT-slices. In comparison with the algorithms based on individual slices, there is no requirement of digitization of BRW pins in every CT slice. There is no approximation (or linear interpolation) for determination of the target points that fell in between two CT slices. Results in 60 clinical cases demonstrate that the accuracy and precision of the isocentric positions are within the digitization uncertainty. Application of this global image registration can simplify the coordinate transformation in stereotactic radiation therapy.

[1]  C B Saw,et al.  Coordinate transformations and calculation of the angular and depth parameters for a stereotactic system. , 1987, Medical physics.

[2]  R L Siddon,et al.  Stereotaxic localization of intracranial targets. , 1987, International journal of radiation oncology, biology, physics.

[3]  K. Winston,et al.  A system for stereotactic radiosurgery with a linear accelerator , 1988 .

[4]  K. Winston,et al.  Radiosurgery for arteriovenous malformations of the brain using a standard linear accelerator: rationale and technique. , 1988, International journal of radiation oncology, biology, physics.

[5]  J I Fabrikant,et al.  Heavy charged-particle stereotactic radiosurgery: cerebral angiography and CT in the treatment of intracranial vascular malformations. , 1989, International journal of radiation oncology, biology, physics.

[6]  J. Flickinger,et al.  Estimation of complications for linear accelerator radiosurgery with the integrated logistic formula. , 1990, International journal of radiation oncology, biology, physics.

[7]  G K Svensson,et al.  Quality assurance in stereotactic radiosurgery using a standard linear accelerator. , 1991, International journal of radiation oncology, biology, physics.

[8]  D. Kondziolka,et al.  Dose-volume considerations in radiosurgery. , 1991, Stereotactic and functional neurosurgery.

[9]  G T Chen,et al.  Correlation of projection radiographs in radiation therapy using open curve segments and points. , 1992, Medical physics.

[10]  C F Serago,et al.  Radiosurgery target point alignment errors detected with portal film verification. , 1992, International journal of radiation oncology, biology, physics.

[11]  R J Maciunas,et al.  An independent application accuracy evaluation of stereotactic frame systems. , 1992, Stereotactic and functional neurosurgery.

[12]  L Souhami,et al.  Radiation Therapy Oncology Group: radiosurgery quality assurance guidelines. , 1993, International journal of radiation oncology, biology, physics.

[13]  R. Maciunas,et al.  The application accuracy of stereotactic frames. , 1994, Neurosurgery.

[14]  M Bellerive,et al.  Adaptation and verification of the relocatable Gill-Thomas-Cosman frame in stereotactic radiotherapy. , 1994, International journal of radiation oncology, biology, physics.

[15]  A L Boyer,et al.  An image correlation procedure for digitally reconstructed radiographs and electronic portal images. , 1995, International journal of radiation oncology, biology, physics.

[16]  T Kamiryo,et al.  Stereotactic frame-based error in magnetic-resonance-guided stereotactic procedures: a method for measurement of error and standardization of technique. , 1996, Stereotactic and functional neurosurgery.

[17]  M. Murphy An automatic six-degree-of-freedom image registration algorithm for image-guided frameless stereotaxic radiosurgery. , 1997, Medical physics.