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Accurate Initial State Estimation in a Monocular Visual–Inertial SLAM System

机译:单目视觉惯性SLAM系统中的准确初始状态估计

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摘要

The fusion of monocular visual and inertial cues has become popular in robotics, unmanned vehicles and augmented reality fields. Recent results have shown that optimization-based fusion strategies outperform filtering strategies. Robust state estimation is the core capability for optimization-based visual–inertial Simultaneous Localization and Mapping (SLAM) systems. As a result of the nonlinearity of visual–inertial systems, the performance heavily relies on the accuracy of initial values (visual scale, gravity, velocity and Inertial Measurement Unit (IMU) biases). Therefore, this paper aims to propose a more accurate initial state estimation method. On the basis of the known gravity magnitude, we propose an approach to refine the estimated gravity vector by optimizing the two-dimensional (2D) error state on its tangent space, then estimate the accelerometer bias separately, which is difficult to be distinguished under small rotation. Additionally, we propose an automatic termination criterion to determine when the initialization is successful. Once the initial state estimation converges, the initial estimated values are used to launch the nonlinear tightly coupled visual–inertial SLAM system. We have tested our approaches with the public EuRoC dataset. Experimental results show that the proposed methods can achieve good initial state estimation, the gravity refinement approach is able to efficiently speed up the convergence process of the estimated gravity vector, and the termination criterion performs well.
机译:单眼视觉和惯性线索的融合在机器人技术,无人驾驶汽车和增强现实领域中变得很流行。最近的结果表明,基于优化的融合策略优于过滤策略。稳健的状态估计是基于优化的视觉惯性同时定位和制图(SLAM)系统的核心功能。由于视觉惯性系统的非线性,其性能在很大程度上取决于初始值(视觉比例,重力,速度和惯性测量单位(IMU)偏差)的准确性。因此,本文旨在提出一种更准确的初始状态估计方法。在已知重力大小的基础上,我们提出了一种方法,通过优化其切线空间上的二维(2D)误差状态来细化估计的重力矢量,然后分别估计加速度计的偏差,这在小尺寸情况下很难区分。回转。此外,我们提出了一种自动终止条件来确定何时初始化成功。一旦初始状态估计收敛,就使用初始估计值来启动非线性紧密耦合的视觉惯性SLAM系统。我们已经使用公共EuRoC数据集测试了我们的方法。实验结果表明,所提出的方法能够很好地估计初始状态,重力细化方法能够有效地加快估计重力矢量的收敛速度,并且终止准则表现良好。

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