Joint inversion method of airborne transient electromagnetic data and airborne magnetotelluric data
A transient electromagnetic and magnetotelluric technology, applied in the field of geophysical exploration, can solve the problems of low aerial MT resolution, shallow aerial TEM exploration depth, and inability to obtain deep electrical distribution of underground media, so as to overcome low depth and improve accuracy Effect
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Embodiment 1
[0037] The joint inversion method of airborne transient electromagnetic data and airborne magnetotelluric data includes the following steps:
[0038] a. Use the nonlinear conjugate gradient inversion method to perform two-dimensional inversion processing on the airborne magnetotelluric data, and obtain a two-dimensional conductivity profile result. The objective function of the inversion is obtained by formula 1;
[0039] Φ(m)=(d-F(m)) T V -1 (d-F(m))+λm T LT Lm formula 1
[0040] Among them, λ is the regularization factor; V is the covariance matrix related to the error vector e; L is the two-dimensional differential matrix related to the model parameter m; d is the observed data; F(m) is the forward numerical simulation value; m is the model parameter vector; T is the transpose of the matrix;
[0041] b. Convert the reciprocal of the resistivity in the two-dimensional conductivity profile results into conductivity, and perform gridding to form regular conductivity grid d...
Embodiment 2
[0051] The joint inversion method of airborne transient electromagnetic data and airborne magnetotelluric data includes the following steps:
[0052] a. Use the nonlinear conjugate gradient inversion method to perform two-dimensional inversion processing on the airborne magnetotelluric data, and obtain a two-dimensional conductivity profile result. The objective function of the inversion is obtained by formula 1;
[0053] Φ(m)=(d-F(m)) T V -1 (d-F(m))+λm T L T Lm formula 1
[0054] Among them, λ is the regularization factor; V is the covariance matrix related to the error vector e; L is the two-dimensional differential matrix related to the model parameter m; d is the observed data; F(m) is the forward numerical simulation value; m is the model parameter vector; T is the transpose of the matrix;
[0055] b. Convert the reciprocal of the resistivity in the two-dimensional conductivity profile results into conductivity, and perform gridding to form regular conductivity grid...
Embodiment 3
[0066] The joint inversion method of airborne transient electromagnetic data and airborne magnetotelluric data includes the following steps:
[0067] a. Use the nonlinear conjugate gradient inversion method to perform two-dimensional inversion processing on the airborne magnetotelluric data, and obtain a two-dimensional conductivity profile result. The objective function of the inversion is obtained by formula 1;
[0068] Φ(m)=(d-F(m)) T V -1 (d-F(m))+λm T L T Lm formula 1
[0069] Among them, λ is the regularization factor; V is the covariance matrix related to the error vector e; L is the two-dimensional differential matrix related to the model parameter m; d is the observed data; F(m) is the forward numerical simulation value; m is the model parameter vector; T is the transpose of the matrix;
[0070] b. Convert the reciprocal of the resistivity in the two-dimensional conductivity profile results into conductivity, and perform gridding to form regular conductivity grid...
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