Direct Sparse Visual-Inertial Odometry Using Dynamic Marginalization

We present VI-DSO, a novel approach for visual-inertial odometry, which jointly estimates camera poses and sparse scene geometry by minimizing photometric and IMU measurement errors in a combined energy functional. The visual part of the system performs a bundle-adjustment like optimization on a sparse set of points, but unlike key-point based systems it directly minimizes a photometric error. This makes it possible for the system to track not only corners, but any pixels with large enough intensity gradients. IMU information is accumulated between several frames using measurement preintegration and is inserted into the optimization as an additional constraint between keyframes. We explicitly include scale and gravity direction into our model and jointly optimize them together with other variables such as poses. As the scale is often not immediately observable using IMU data this allows us to initialize our visual-inertial system with an arbitrary scale instead of having to delay the initialization until everything is observable. We perform partial marginalization of old variables so that updates can be computed in a reasonable time. In order to keep the system consistent we propose a novel strategy which we call “dynamic marginalization”. This technique allows us to use partial marginalization even in cases where the initial scale estimate is far from the optimum. We evaluate our method on the challenging EuRoC dataset, showing that VI-DSO outperforms the state of the art.

Authors

• Lukas von Stumberg
• Vladyslav Usenko
• Daniel Cremers

Keywords

• Cameras
• Optimization
• Visualization
• Gravity
• Measurement
• Geometry
• Three-dimensional displays
• Visual-inertial Odometry
• Energy Function
• Inertial Measurement Unit
• Joint Optimization
• Camera Pose
• Arbitrary Scale
• Direction Of Gravity
• Bundle Adjustment
• Inertial Measurement Unit Data
• Nonlinear Programming
• Error Function
• Monocular
• Extensive Evaluation
• Depth Camera
• Pose Estimation
• Lie Algebra
• Coordinate Frame
• Motion Estimation
• Scale Error
• Factor Graph
• Inertia Factor
• Observation Problem
• Initialization Procedure
• Visual Odometry
• Inertial Data
• Definition In Equation
• Metric Scale
• Schur Complement
• Inertial Term