Method for locating an impact on a surface and device for implementing such a method
First Claim
1. Method for locating an impact on a surface belonging to an object provided with at least NSENS acoustic sensors, NSENS being a natural integer at least equal to 2, said method being implemented by a central processing unit linked to said acoustic sensors and in which method:
- the sensors are made to pick up respectively NSENS signals Ski(t) from acoustic waves generated in the object by said impact,i being an index between 1 and NSENS which denotes the corresponding sensor, where k is the area where the impact occurredthere is calculated, for each reference point of index j, at least one validation parameter representative of at least one intercorrelation of complex phases representative of said picked up signals Ski(t) and of reference signals rji(t), each reference signal rji(t) corresponding to the signal that would be received by the sensor i in case of impact at a reference point j out of NREF reference points belonging to said surface, NREF being a natural integer at least equal to 1 and j being an index between 1 and NREF, andthe impact is located by determining at least one reference point as close as possible to the point of impact, by applying at least one validation criterion to the validation parameter, characterized in that said validation parameter is representative of at least one intercorrelation;
PRODkji1i2i2p(ω
)=φ
Ski1(ω
)φ
Rji1(ω
)*φ
Ski2(ω
)*φ
Rji2(ω
) . . . φ
Ski2p(ω
)*φ
Rji2p(ω
)where;
φ
Ski(ω
) is the complex phase of Ski(ω
), for i=i1, i2, . . . , i2p φ
Rji(ω
) is the complex phase of Rji(ω
), for i=i1, i2, . . . , i2p * denotes the conjugate operator, applied to φ
Ski(ω
) for i=i2m and to φ
Rji(ω
) for i=i2m-1, m being an integer between 1 and p;
Ski(ω
) is the Fourier transform of Ski(t),Rji(ω
) is the Fourier transform of rji(t),p is a non-zero natural integer less than or equal to NSENS/2,i1, i2, . . . i2p are 2p indices denoting 2p sensors, each between 1 and NSENS.
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Accused Products
Abstract
Method for locating an impact on a surface (9), in which acoustic sensors (6) pick up acoustic signals ski (t) generated by the impact and the impact is located by calculating, for a number of reference points of index j, a validation parameter representative of a function: PRODkji1i2. . . i2P(ω)=φSki1(ω) φRji1(ω)*φSki2(ω)*φRji2(ω) . . . φSki2p(ω)*φRji2p(ω) where: φSki(ω) and φRji(ω)* are complex phases of Ski(ω) and of Rji(ω), for i=i1, i2, . . . , i2p, indices denoting sensors, Ski(ω) and Rji(ω) being the Fourier transform of ski(t) and rji(t), rji(t) being a reference signal corresponding to the sensor i for an impact at the reference point j, p being a non-zero integer no greater than NSENS/2.
58 Citations
17 Claims
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1. Method for locating an impact on a surface belonging to an object provided with at least NSENS acoustic sensors, NSENS being a natural integer at least equal to 2, said method being implemented by a central processing unit linked to said acoustic sensors and in which method:
-
the sensors are made to pick up respectively NSENS signals Ski(t) from acoustic waves generated in the object by said impact, i being an index between 1 and NSENS which denotes the corresponding sensor, where k is the area where the impact occurred there is calculated, for each reference point of index j, at least one validation parameter representative of at least one intercorrelation of complex phases representative of said picked up signals Ski(t) and of reference signals rji(t), each reference signal rji(t) corresponding to the signal that would be received by the sensor i in case of impact at a reference point j out of NREF reference points belonging to said surface, NREF being a natural integer at least equal to 1 and j being an index between 1 and NREF, and the impact is located by determining at least one reference point as close as possible to the point of impact, by applying at least one validation criterion to the validation parameter, characterized in that said validation parameter is representative of at least one intercorrelation;
PRODkji1i2i2p(ω
)=φ
Ski1(ω
)φ
Rji1(ω
)*φ
Ski2(ω
)*φ
Rji2(ω
) . . . φ
Ski2p(ω
)*φ
Rji2p(ω
)where; φ
Ski(ω
) is the complex phase of Ski(ω
), for i=i1, i2, . . . , i2pφ
Rji(ω
) is the complex phase of Rji(ω
), for i=i1, i2, . . . , i2p* denotes the conjugate operator, applied to φ
Ski(ω
) for i=i2m and to φ
Rji(ω
) for i=i2m-1, m being an integer between 1 and p;Ski(ω
) is the Fourier transform of Ski(t),Rji(ω
) is the Fourier transform of rji(t),p is a non-zero natural integer less than or equal to NSENS/2, i1, i2, . . . i2p are 2p indices denoting 2p sensors, each between 1 and NSENS. - View Dependent Claims (2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17)
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Specification