ゼミナールI講演

日時: 平成26年12月15日(月)3限 (13:30 -- 15:00)
Mon., Dec. 15th, 2014 (3rd Period, 13:30 -- 15:00)
場所: L1

講演者: Daniel Herrera Castro (Computer Science and Engineering, University of Oulu)
題目: Calibrating a depth camera but ignoring it for SLAM
概要: Recent improvements in resolution, accuracy, and cost have made depth cameras a very popular alternative for 3D reconstruction and navigation. Thus, accurate depth camera calibration a very relevant aspect of many 3D pipelines. We explore what are the limits of a practical depth camera calibration algorithm: how to accurately calibrate a noisy depth camera without a precise calibration object and without using brightness or depth discontinuities. We present an algorithm that uses an external color camera to overcome the difficulties presented by a depth camera and show that a joint calibration obtains the best results. We apply this algorithm to calibrating the Kinect.

Depth cameras, however, are not suitable for many navigation applications (e.g. outdoors or very large depth). We argue that a simultaneous localization and mapping system may use depth information when available, but the core algorithm should work with a monocular color camera. Many traditional SLAM algorithms, like PTAM, work on the strict assumption that all detected features have a known depth. Thus problems arise with scenes or motions where features show no parallax and no depth can be estimated. We present a formulation of keyframe-based SLAM that can use features with unknown depth to constrain the rotation of the camera and features with depth to constrain rotation and translation, thus effectively using all available features. We also release the code of our approach to the academic community.

講演者: Srikrishna Bhat (Computer Science and Engineering, University of Oulu)
題目: Camera pose estimation from line matchings
概要: Pose of the camera for an image is computed using the geometric constraints based on the association of regions in the image with their 3D locations. Points and lines provide constraints which have nice mathematical structures. In the last decade these constraints have been well studied and today we have techniques which provide globally optimal solution using algebraic geometry. The talk will briefly cover the projective model used to obtain the geometric constraints and the mathematical tools which enabled the computation of algebraic solution. Thereafter, the talk will include speaker's recently published work and work-in-progress related to this problem.

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