Robust and Accurate Multi-view 2D/3D Image Registration with Differentiable X-ray Rendering and Dual Cross-view Constraints

TL;DR

This paper introduces a multi-view 2D/3D registration method that uses differentiable rendering and cross-view constraints to improve accuracy and robustness in aligning preoperative models with intraoperative images.

Contribution

It proposes a novel two-stage registration framework with cross-view loss functions and test-time optimization, enhancing multi-view registration accuracy.

Findings

Achieves a mean target registration error of 0.79 mm on the DeepFluoro dataset.

Outperforms state-of-the-art registration algorithms.

Demonstrates robustness in multi-view intraoperative scenarios.

Abstract

Robust and accurate 2D/3D registration, which aligns preoperative models with intraoperative images of the same anatomy, is crucial for successful interventional navigation. To mitigate the challenge of a limited field of view in single-image intraoperative scenarios, multi-view 2D/3D registration is required by leveraging multiple intraoperative images. In this paper, we propose a novel multi-view 2D/3D rigid registration approach comprising two stages. In the first stage, a combined loss function is designed, incorporating both the differences between predicted and ground-truth poses and the dissimilarities (e.g., normalized cross-correlation) between simulated and observed intraoperative images. More importantly, additional cross-view training loss terms are introduced for both pose and image losses to explicitly enforce cross-view constraints. In the second stage, test-time optimization is performed to refine the estimated poses from the coarse stage. Our method exploits the mutual constraints of multi-view projection poses to enhance the robustness of the registration process. The proposed framework achieves a mean target registration error (mTRE) of $0.79 \pm 2.17$ mm on six specimens from the DeepFluoro dataset, demonstrating superior performance compared to state-of-the-art registration algorithms.