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Hyperbolic Harmonic Brain Surface Registration with Curvature-Based Landmark Matching

机译:基于曲率的地标匹配的双曲谐波脑表面配准

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Brain Cortical surface registration is required for inter-subject studies of functional and anatomical data. Harmonic mapping has been applied for brain mapping, due to its existence, uniqueness, regularity and numerical stability. In order to improve the registration accuracy, sculcal landmarks are usually used as constraints for brain registration. Unfortunately, constrained harmonic mappings may not be diffeomorphic and produces invalid registration. This work conquer this problem by changing the Riemannian metric on the target cortical surface to a hyperbolic metric, so that the harmonic mapping is guaranteed to be a dif-feomorphism while the landmark constraints are enforced as boundary matching condition. The computational algorithms are based on the Ricci flow method and hyperbolic heat diffusion. Experimental results demonstrate that, by changing the Riemannian metric, the registrations are always diffeomorphic, with higher qualities in terms of landmark alignment, curvature matching, area distortion and overlapping of region of interests.
机译:功能和解剖学数据的受试者间研究需要大脑皮层表面配准。由于谐波映射的存在,唯一性,规律性和数值稳定性,谐波映射已应用于大脑映射。为了提高配准的准确性,通常将标志性地标用作脑部配准的约束条件。不幸的是,受约束的谐波映射可能不是微晶的,并且会产生无效的配准。这项工作通过将目标皮质表面上的黎曼度量更改为双曲线度量来解决了这个问题,因此,在将界标约束作为边界匹配条件的情况下,保证了谐波映射是差分同构的。计算算法基于Ricci流动方法和双曲热扩散。实验结果表明,通过更改黎曼度量,配准始终是微晶的,在界标对齐,曲率匹配,区域变形和感兴趣区域的重叠方面具有更高的质量。

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