Stuchly M A, Dawson T W
Department of Electrical and Computer Engineering, University of Victoria, BC Canada.
Health Phys. 2002 Sep;83(3):333-40. doi: 10.1097/00004032-200209000-00003.
Induced electric field and corresponding current density values in various organs of the human body can be computed numerically using a heterogeneous, anatomically representative voxel model. Such computations are available for uniform magnetic fields of various directions with respect to the body. The highest exposure levels occur for non-uniform fields, most often in occupational settings. Various organ induced dosimetric measures of the induced quantities can also be computed, although the associated computational complexity and effort are greater than for uniform fields. A simplified method of estimation of the induced measures is described and validated. The method is based on evaluation of the external (exposure) magnetic flux density in locations corresponding to those occupied by various organs and dosimetry for the uniform fields. Computations of the external fields are relatively simple even for very complex geometries of current-carrying conductors. Computational methods are available for external fields. The external magnetic fields can also be measured. Detailed organ dosimetry is already published. In this contribution, the proposed simplified dosimetry is verified using accurate, numerically computed dosimetry for four non-uniform field exposure scenarios. For most dosimetric measures and organs, the proposed method gives conservative estimates. Only in rare cases when a large organ is in a weak exposure field compared to the whole-body average exposure, the induced dosimetric measures may be underestimated by up to 10%. Another exception is the maximum induced electric field in spatially distributed tissues such as bone marrow, muscle, or skin when a part of the limb is in a very strong magnetic field close to the conductor. However, both of these situations are easily recognizable from the mutual configuration of the human body and the current-carrying conductors. Thus, additional corrections can be applied to the estimates.
利用非均匀、具有解剖学代表性的体素模型,可以通过数值计算得出人体各器官中的感应电场和相应的电流密度值。对于相对于身体的不同方向的均匀磁场,此类计算是可行的。非均匀磁场的暴露水平最高,最常见于职业环境中。尽管相关的计算复杂度和工作量比均匀磁场更大,但也可以计算感应量的各种器官感应剂量学测量值。本文描述并验证了一种简化的感应测量估计方法。该方法基于对与各器官所占位置相对应的位置处的外部(暴露)磁通密度进行评估以及对均匀磁场的剂量学计算。即使对于载流导体的非常复杂的几何形状,外部场的计算也相对简单。有适用于外部场的计算方法。外部磁场也可以进行测量。详细的器官剂量学已经发表。在本论文中,针对四种非均匀场暴露场景,使用精确的数值计算剂量学对所提出的简化剂量学进行了验证。对于大多数剂量学测量值和器官,所提出的方法给出的是保守估计。只有在极少数情况下,即与全身平均暴露相比,一个大器官处于弱暴露场中时,感应剂量学测量值可能会被低估多达10%。另一个例外是当肢体的一部分处于靠近导体的非常强的磁场中时,骨髓、肌肉或皮肤等空间分布组织中的最大感应电场。然而,从人体与载流导体的相互配置中很容易识别出这两种情况。因此,可以对估计值应用额外的校正。