Factor Graphs and Robust Perception | Michael Kaess | Tartan SLAM Series

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  • Опубликовано: 1 авг 2024
  • A presentation by Michael Kaess as part of the Tartan SLAM Series.
    Series overviews and links can be found on our webpage: theairlab.org/tartanslamseries/
    Abstract: Factor graphs have become a popular tool for modeling robot perception problems. Not only can they model the bipartite relationship between sensor measurements and variables of interest for inference, but they have also been instrumental in devising novel inference algorithms that exploit the spatial and temporal structure inherent in these problems. I will start with a brief history of these inference algorithms and relevant applications. I will then discuss open challenges in particular related to robustness from the inference perspective and discuss some recent steps towards more robust perception algorithms.
    Outline:
    0:00 - Welcome & Intro
    2:42 - Motivation
    4:04 - What are factor graphs?
    12:37 - Factor Graphs and Gaussian Inference
    19:19 - Smoothing and Mapping
    31:45 - Robust Perception: Beyond Gaussian Inference
    50:07 - Summary
    52:05 - Open Discussion
    52:42 - Multimodal sensors in factor graphs?
    55:17 - How balance optimization over different factors?
    57:19 - How evaluate uncertainty of factors?
    1:00:45 - Possible to combine learning and factor graphs?
    1:02:25 - Resources to learn about pose graphs?
    1:03:17 - How deal with large maps?
    1:07:34 - Parallels of SLAM to human learning
    RPL Links:
    Website: rpl.ri.cmu.edu/
    Twitter: / rpl_cmu
    AirLab Links:
    Website: theairlab.org
    Twitter: / airlabcmu
    LinkedIn: / the-air-lab-at-carnegi...
    Facebook: / airlabcmu
    Medium: / airlabcmu
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Комментарии • 3

  • @antoanbekele9369
    @antoanbekele9369 3 года назад +2

    Much appreciated, thank you.

  • @urewiofdjsklcmx
    @urewiofdjsklcmx Год назад

    How do you model the uncertainty of the initial position guess of new landmarks in the factor graph? With a prior node?