DRaM-LHM: A Quaternion Framework for Iterative Camera Pose Estimation
Chen Lin, Weizhi Du, Zhixiang Min, Baochen She, Enrique Dunn, Sonya M. Hanson
摘要
We explore a quaternion adjugate matrix-based representation for rotational motion in the Perspective-n-Point (PnP) problem. Leveraging quadratic quaternion terms within a Determinant Ratio Matrix (DRaM) estimation framework, we extend its application to perspective scenarios, providing a robust and efficient initialization for iterative PnP pose estimation. Notably, by solving the orthographic projection least-squares problem, DRaM provides a reliable initialization that enhances the accuracy and stability of iterative PnP solvers. Experiments on synthetic and real data demonstrate its efficiency, accuracy, and robustness, particularly under high noise conditions. Furthermore, our nonminimal formulation ensures numerical stability, making it effective for real-world applications.
问问这篇 Paper
智能体会读完全文。
Lune 把这篇 Paper 索引到了每一个公式,引用它的顶会 Paper 也一样。你提问,回答直接引用原文。
它引用的顶会 Paper1
相关 Paper
- A Quaternion-Based Certifiably Optimal Solution to the Wahba Problem With OutliersHeng Yang, Luca CarloneICCV 2019 · 被引用 82 次
- Dual Quaternion SE(3) Synchronization with Recovery GuaranteesJianing Zhao, Linglingzhi Zhu, Anthony Man-Cho SoICML 2026 · 被引用 1 次
- Optimal least-squares solution to the hand-eye calibration problemAmit Dekel, Linus Härenstam-Nielsen, Sergio CaccamoCVPR 2020
- An Iterative Quantum Approach for Transformation Estimation from Point SetsNatacha Kuete Meli, Florian Mannel, Jan LellmannCVPR 2022 · 被引用 12 次
- Uncertainty-Aware Camera Pose Estimation From Points and LinesAlexander Vakhitov, Luis Ferraz, Antonio Agudo, Francesc Moreno-NoguerCVPR 2021
