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US11577860B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-11577860-B2 |
| Application number | US-201916570277-A |
| Country | US |
| Kind code | B2 |
| Filing date | Sep 13, 2019 |
| Priority date | Mar 14, 2017 |
| Publication date | Feb 14, 2023 |
| Grant date | Feb 14, 2023 |
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A method for determining, by reanalysis, a vibratory environment of a coupled vehicle/passenger system. A vehicle is subjected to external forces Fext and is coupled to a new passenger including multiple payloads (e.g., x=I, . . . N payload(s)). At the level of vehicle/passenger interfaces Ix, the method comprising a step DET1) for determining, based on reference interfacial acceleration γx_ref of a reference passenger, the interfacial acceleration γx′ relative to the new passenger.
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What is claimed is: 1. A computer implemented method for controlling a mechanical compatibility between a passenger and a vehicle, by determining, by reanalysis, a vibratory ambient of a coupled system including the vehicle and the passenger, the vehicle being subjected to external forces Fext and being coupled to a new passenger comprising x=1, . . . , N payload(s), at vehicle/passenger interfaces Ix, the method comprising the following steps: DET 01) determining a reference accelerometric field yx_ref=(y 1_ref , y 2_ref ) at a vehicle/passenger interface of a reference passenger coupled to the vehicle, wherein the reference accelerometric field is determined based on a mechanical model of the reference passenger and a mechanical model of the vehicle; and DET 1) determining an interfacial acceleration relating to the new passenger different from the reference passenger based on the reference accelerometric field y x-ref and the following relationship: γY′ x (ω)={ I+M REF TOT −1 (ω)Δ M x P (ω)} −1 ·γ x ref (ω) with y xref (ω) being vector of accelerations on all degrees of freedom of the vehicle/passenger interface for the reference passenger; Y′x(ω) being vector of accelerations on all degrees of freedom of the vehicle/passenger interface for the new passenger; Δ M x P (ω)= M x P (ω)− M ref P (ω) with M P X (ω) being the interface dynamic mass operator of the new passenger; M P ref(ω) being the interface dynamic mass operator of the reference passenger; and M REF TOT (ω) being the interface dynamic mass operator of the vehicle coupled to the reference passenger; and the operators M X P (ω), M P ref(ω) and M REF TOT (ω) being obtained by a direct approach in the following manner: M ( ω ) = 1 - ω 2 { ( - ω 2 M jj + j ω C jj + K jj + jH jj ) + ( - ω 2 M ji + j ω C ji + K ji + jH ji ) ( - ω 2
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