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US07751997B2 Highly fault-tolerant method for evaluating phase signals 失效
用于评估相位信号的高容错方法

  • Patent Title: Highly fault-tolerant method for evaluating phase signals
  • Patent Title (中): 用于评估相位信号的高容错方法
  • Application No.: US11721920
    Application Date: 2006-06-08
  • Publication No.: US07751997B2
    Publication Date: 2010-07-06
  • Inventor: Siegbert SteinlechnerAxel Wenzler
  • Applicant: Siegbert SteinlechnerAxel Wenzler
  • Applicant Address: DE Stuttgart
  • Assignee: Robert Bosch GmbH
  • Current Assignee: Robert Bosch GmbH
  • Current Assignee Address: DE Stuttgart
  • Agent Michael J. Striker
  • Priority: DE102005033402 20050718
  • International Application: PCT/EP2006/062998 WO 20060608
  • International Announcement: WO2007/009842 WO 20070125
  • Main IPC: G06F19/00
  • IPC: G06F19/00 G01P3/00
Highly fault-tolerant method for evaluating phase signals
Abstract:
The invention relates to a method for unambiguously determining a physical parameter Φ using m phase-measured values αi with 1≦i≦m, whereby the phase-measured values αi have different, integer periodicity values ni and an integer periodicity difference (a) with Δn>1 within an unambiguous range E of the physical parameter Φ. A value T with (b) and (c) is calculated based on the phase-measured values αi and the periodicity values ni thereof, and, within a reduced unambiguous range Ered with (d), a value V is allocated to the value T by allocation according to (e), wherein TUk stands for a respective lower limit and TOk for a respective upper limit of T. The allocation intervals between the upper (TOk) and the lower limits (TUk) for T, as wells as the distances (f) correspond at least to the periodicity difference Δn. In order to determine the physical parameter Φ, value V is added up with the phase-measured values αi in a weighted manner. Δ ⁢ ⁢ n =  n i - n i - 1  ( a ) T = T ⁡ ( α j , n i ) ( b ) j , l ∈ Z ⁢ { 1 , … ⁢ , i } ( c ) E red = 1 Δ ⁢ ⁢ n · E ( d ) V = V ⁡ ( T ) = { V 1 ⁢ f ⁢ u ¨ ⁢ r ⁢ ⁢ T ≥ T O ⁢ ⁢ 1 V 2 ⁢ f ⁢ u ¨ ⁢ r ⁢ ⁢ T U ⁢ ⁢ 2 ≤ T
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