• Patent Title: Method for filtering the signals arising from a sensor assembly comprising at least one sensor for measuring a vector physical field which is substantially constant over time and in space in a reference frame
  • Application No.: US15445777
    Application Date: 2017-02-28
  • Publication No.: US10648812B2
    Publication Date: 2020-05-12
  • Inventor: Joe Youssef
  • Applicant: MOVEA
  • Applicant Address: FR Grenoble
  • Assignee: Movea
  • Current Assignee: Movea
  • Current Assignee Address: FR Grenoble
  • Agency: Bay Area Technology Law Group PC
  • Priority: com.zzzhc.datahub.patent.etl.us.BibliographicData$PriorityClaim@3814997c
  • Main IPC: G01C19/5776
  • IPC: G01C19/5776 G01C17/38 G01C21/16 G01C21/08
Method for filtering the signals arising from a sensor assembly comprising at least one sensor for measuring a vector physical field which is substantially constant over time and in space in a reference frame
Abstract:
A method for filtering the signals arising from a sensor assembly (EC) comprising at least one measurement sensor for measuring a vector physical field which is substantially constant over time and in space in a reference frame, said sensor assembly (EC) being tied in motion to a moving frame, moving in the reference frame, the method comprising the steps consisting in: applying a first transformation (T1) to the measurements of a measurement sensor of the sensor assembly (EC) which are provided in the moving frame, to a pseudo reference frame, with the aid of a first change-of-frame operator (R(t)) by rotation between the moving frame and the pseudo reference frame; and applying a filtering (FILT) to the measurements thus transformed in the pseudo reference frame; and applying a second transformation (T2), the inverse of said first transformation, to the measurements filtered by said filtering (FILT), from the reference frame to the moving frame, with the aid of a second change-of-frame operator (R−1(t)) by rotation between the pseudo reference frame and the moving frame, the inverse of said first operator (R(t)).
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