CN117351109A - Method for reconstructing section curve of shield tunnel - Google Patents

Method for reconstructing section curve of shield tunnel Download PDF

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CN117351109A
CN117351109A CN202311136149.8A CN202311136149A CN117351109A CN 117351109 A CN117351109 A CN 117351109A CN 202311136149 A CN202311136149 A CN 202311136149A CN 117351109 A CN117351109 A CN 117351109A
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feature vector
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CN117351109B (en
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宋明
刘继国
舒恒
王凯
魏龙海
彭文波
张军
蹇宜霖
崔庆龙
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CCCC Second Highway Consultants Co Ltd
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Abstract

The invention discloses a section curve reconstruction method of a shield tunnel, which relates to the field of tunnel interface curve research and evaluation, and comprises the following steps of S1: integrating curvature information of each interpolation point; s2: respectively carrying out curve fitting by taking each interpolation point as a starting point to obtain a plurality of fitting curve vectors; s3: transmitting each fitting curve vector into a neural network to obtain a fitting curve total feature vector; s4: coding the feature vector and transmitting the feature vector into a transducer neural network for training; s5: and finally obtaining corrected fitting point information. The invention adopts the method for reconstructing the section curve of the shield tunnel, takes curvature information of each interpolation point as a reference, sequentially fits and acquires curve information by taking each point as an initial insertion point, and transmits the curve information into a transducer neural network to extract information of each fitted curve, and integrates the curve information to obtain a method similar to a real curve. Compared with the traditional discrete curvature point fitting curve method, the method has the advantages that the reconstruction accuracy is improved by about 5%, and the method has obvious performance advantages.

Description

Method for reconstructing section curve of shield tunnel
Technical Field
The invention relates to the field of tunnel interface curve research and evaluation, in particular to a method for reconstructing a section curve of a shield tunnel.
Background
The correction method in the current market is simpler and has low correction precision. In the research of reconstruction problems of the shield tunnel structure morphology, a plurality of scholars can monitor the stress and strain value change conditions of each interpolation point at the same time, deduce the approximate displacement condition of each interpolation point by combining the stress and strain value change, and reconstruct the corresponding fitting curve according to different optimization modes by combining the curvature information of each point. The method of the reconstruction-like curve has better fitting accuracy on the position information of each interpolation point, but often has poor performance on each fitting point among the interpolation points, and the actual position of the corresponding point cannot be fitted accurately.
The existing method is effective only for special cases, and is difficult to apply the method transplanting to the reconstruction of the tunnel section curve, and in the monitoring of the gas transmission pipeline and the water transmission pipeline with the structure morphology similar to that of a shield tunnel, a learner accurately calculates the pipeline morphological characteristics and reconstructs the accurate pipeline structure morphology through curvature monitoring on the inner wall and the outer wall of the pipeline and curvature difference of the inner wall and the outer wall. However, the method needs to uniformly arrange the monitoring units on the inner wall and the outer wall of the tunnel pipeline, and cannot meet the arrangement requirement in actual monitoring engineering.
The correction parameters are manually fine-tuned, and the correction parameters are large in workload and difficult to execute when facing large-scale problems. In the problem of fitting a curve to discrete curvature points of a tunnel section, a learner also tries to reconstruct a corresponding curve by adopting a non-uniform rational B-spline method. Although the method can solve the problem of large error of the fitted curve to a certain extent, the method also has curvature recurrence error, and the fitted curve of each interpolation point and other related control point parameters is manually fine-tuned to reconstruct the shape curve of the section structure of the real shield tunnel better.
Therefore, it is necessary to provide a method for reconstructing a cross-sectional curve of a shield tunnel to solve the above-mentioned problems.
Disclosure of Invention
The invention aims to provide a reconstruction method of a cross section curve of a shield tunnel, wherein the average error and the maximum error of obtained coordinate information of each point are minimum, and are respectively improved by 13.56% and 3.60% compared with other methods, so that the model has stronger generalization and is more suitable for solving the problem of curvature deviation.
In order to achieve the above purpose, the present invention provides a method for reconstructing a section curve of a shield tunnel, comprising the following steps:
s1: integrating curvature information of each interpolation point;
s2: performing curve fitting on the shield tunnel section by taking each interpolation point as an interpolation starting point to obtain a plurality of fitting curve vectors with the same number as the interpolation points;
s3: transmitting each fitting curve vector into a neural network to obtain the linear characteristic vector of the whole fitting curve and the characteristic vector of the interpolation point;
s4: performing position coding on the feature vector and transmitting the feature vector into a transducer neural network for training;
s5: and finally obtaining corrected fitting point information.
Preferably, the encoder layer is set with the relevant super parameters of the transformer neural networkNumber L enc Layer number L of decoder dec The attention multi-head quantity H and the feedforward neural network dimension d mlp Encoder network dimension d e Learning rate lambda and number of layers L of full connection layer linear Dimension d of full connection layer linear
Preferably, in step S2, each interpolation point is used as a starting position of curve fitting and the feature vector of the corresponding curve is marked as P 1 、P 2 、…、P n
Preferably, in step S3, the fitting curve feature vector information is integrated into the fitting curve total feature vector Pt.
Preferably, in step S4, the total feature vector P of the curve is fitted t The feature vector T of the fitting curve points is obtained by the incoming fully-connected network enc Will actually curve characteristic vector P r The feature vector T of the actual curve point is obtained by the incoming full-connection network dec For the characteristic vector T of the fitting curve point enc Performing position coding to obtain a feature vector T containing position information s_p T is changed by matrix s_p Conversion to a corresponding query matrix Q enc Key matrix K enc And value matrix V enc The method comprises the steps of carrying out a first treatment on the surface of the Feature vector T for actual curve points dec Performing position coding to obtain a feature vector T containing position information r_s T is changed by matrix r_p Conversion to a corresponding query matrix Q dec Key matrix K dec And value matrix V dec
Therefore, the method for reconstructing the section curve of the shield tunnel has the following beneficial effects:
(1) The average error and the maximum error of the coordinate information of each point obtained by the method are the smallest, and are respectively improved by 13.56% and 3.60% compared with the average error and the maximum error of other methods.
(2) The model provided by the invention has stronger generalization and is more suitable for solving the problem of curvature deviation.
(3) The invention takes curvature information of each interpolation point as a reference, and sequentially fits and acquires curve information by taking each point as an initial insertion point, and transmits the curve information into a transducer neural network to extract information of each fitted curve, and the curve information is integrated to obtain a method similar to a real curve.
(4) The algorithm performance is evaluated in the curvature calibration experiment, and the result shows that the method has obvious performance advantages compared with the traditional discrete curvature point fitting curve method, and the reconstruction accuracy is improved by about 5%.
The technical scheme of the invention is further described in detail through the drawings and the embodiments.
Drawings
Fig. 1 is a flow chart of a method for reconstructing a cross-sectional curve of a shield tunnel according to the present invention.
Detailed Description
The technical scheme of the invention is further described below through the attached drawings and the embodiments.
Unless defined otherwise, technical or scientific terms used herein should be given the ordinary meaning as understood by one of ordinary skill in the art to which this invention belongs.
As used herein, the word "comprising" or "comprises" and the like means that elements preceding the word encompass the elements recited after the word, and not exclude the possibility of also encompassing other elements. The terms "inner," "outer," "upper," "lower," and the like are used for convenience in describing and simplifying the description based on the orientation or positional relationship shown in the drawings, and do not denote or imply that the devices or elements referred to must have a specific orientation, be constructed and operated in a specific orientation, and thus should not be construed as limiting the invention, but the relative positional relationship may be changed when the absolute position of the object to be described is changed accordingly. In the present invention, unless explicitly specified and limited otherwise, the term "attached" and the like should be construed broadly, and may be, for example, fixedly attached, detachably attached, or integrally formed; can be directly connected or indirectly connected through an intermediate medium, and can be communicated with the inside of two elements or the interaction relationship of the two elements. The specific meaning of the above terms in the present invention can be understood by those of ordinary skill in the art according to the specific circumstances.
As shown in fig. 1, the invention provides a method for reconstructing a section curve of a shield tunnel, which comprises the following steps: the method comprises the following steps:
setting the relevant super parameter of a transformer neural network, namely the layer number L of an encoder enc Layer number L of decoder dec The attention multi-head quantity H and the feedforward neural network dimension d mlp Encoder network dimension de, learning rate λ, full-connection layer number L linear Dimension d of full connection layer linear
S1: integrating curvature information of each interpolation point;
s2: performing curve fitting on the shield tunnel section by taking each interpolation point as an interpolation starting point to obtain a plurality of fitting curve vectors with the same number as the interpolation points; in step S2, each interpolation point is used as a curve fitting initial position and the corresponding curve characteristic vector is marked as P 1 、P 2 、…、P n
S3: transmitting each fitting curve vector into a neural network to obtain the linear characteristic vector of the whole fitting curve and the characteristic vector of the interpolation point; in step S3, the fitting curve feature vector information is integrated into a fitting curve total feature vector P t
S4: and performing position coding on the feature vector, and transmitting the feature vector into a transducer neural network for training to obtain a weight relation among all fitting curves and a final fitting curve. The fitted curve total feature vector P is used in step S4 t The feature vector T of the fitting curve points is obtained by the incoming fully-connected network enc Will actually curve characteristic vector P r The feature vector T of the actual curve point is obtained by the incoming full-connection network dec For the characteristic vector T of the fitting curve point enc Performing position coding to obtain a feature vector T containing position information s_p T is changed by matrix s_p Conversion to a corresponding query matrix Q enc Key matrix K enc And value matrix V enc The method comprises the steps of carrying out a first treatment on the surface of the Feature vector T for actual curve points dec Performing position coding to obtain a feature vector T containing position information r_s T is changed by matrix r_p Conversion to a corresponding query matrix Q dec Key matrix K dec And value matrix V dec
S5: and finally obtaining corrected fitting point information.
Example 1
Feature vector T of fitting curve points enc Performing position coding to obtain a feature vector T containing position information s_p
for l=1,2,…,L enc do;
T is changed by matrix s_p Conversion to a corresponding query matrix Q enc Key matrix K enc And value matrix V encl
Y enc =MultiHeadAttention(Q enc ,K enc ,V enc );
Y enc =LayerNorm(T s_p +Y enc );
Y new =FeedForward(Y enc );
Y enc =LayerNorm(Y enc +Y new );
end for;
Feature vector T for actual curve points dec Performing position coding to obtain a feature vector T containing position information r_s
for l=1,2,…,L enc do;
T is changed by matrix r_p Conversion to a corresponding query matrix Q dec Key matrix K dec And value matrix V dec
Y dec =MaskedMultiHeadAttention(Q dec ,K dec ,V dec );
Y dec =LayerNorm(T r_p +Y dec );
Y is set to enc Decomposition into K' enc And V' enc
Y is set to enc Decomposition into K' enc And V' enc
Y′ dec =LayerNorm(Y′ new +Y′ dec );
Y dec =FeedForward(Y dec );
Y dec =LayerNorm(Y dec +Y′ new );
endfor;
Return p=linear (Y dec )。
Therefore, the method for reconstructing the section curve of the shield tunnel is adopted, the curvature information of each interpolation point is taken as a reference, curve information is obtained by fitting each point as an initial insertion point in sequence, and the information of each fitting curve is extracted by transmitting the curve information into a transducer neural network, and the method is integrated to obtain the approximate real curve, and compared with the traditional discrete curvature point fitting curve method, the method has the advantages of improving the reconstruction precision by about 5 percent and having obvious performance.
Finally, it should be noted that: the above embodiments are only for illustrating the technical solution of the present invention and not for limiting it, and although the present invention has been described in detail with reference to the preferred embodiments, it will be understood by those skilled in the art that: the technical scheme of the invention can be modified or replaced by the same, and the modified technical scheme cannot deviate from the spirit and scope of the technical scheme of the invention.

Claims (5)

1. A method for reconstructing a section curve of a shield tunnel is characterized by comprising the following steps: the method comprises the following steps:
s1: integrating curvature information of each interpolation point;
s2: performing curve fitting on the shield tunnel section by taking each interpolation point as an interpolation starting point to obtain a plurality of fitting curve vectors with the same number as the interpolation points;
s3: transmitting each fitting curve vector into a neural network to obtain the linear characteristic vector of the whole fitting curve and the characteristic vector of the interpolation point;
s4: performing position coding on the feature vector and transmitting the feature vector into a transducer neural network for training;
s5: and finally obtaining corrected fitting point information.
2. The method for reconstructing the section curve of the shield tunnel according to claim 1, wherein the method comprises the following steps: setting relevant super parameters of a transformer neural network: encoder layer number L enc Layer number L of decoder dec The attention multi-head quantity H and the feedforward neural network dimension d mlp Encoder network dimension d e Learning rate lambda and number of layers L of full connection layer linear Dimension d of full connection layer linear
3. The method for reconstructing the section curve of the shield tunnel according to claim 2, wherein the method comprises the following steps: in step S2, each interpolation point is used as a curve fitting initial position and the corresponding curve characteristic vector is marked as P 1 、P 2 、…、P n
4. A method of reconstructing a cross-sectional profile of a shield tunnel according to claim 3, wherein: in step S3, the fitting curve feature vector information is integrated into a fitting curve total feature vector P t
5. The method for reconstructing the section curve of the shield tunnel according to claim 4, wherein the method comprises the following steps: the fitted curve total feature vector P is used in step S4 t The feature vector T of the fitting curve points is obtained by the incoming fully-connected network enc Will actually curve characteristic vector P r The feature vector T of the actual curve point is obtained by the incoming full-connection network dec For the characteristic vector T of the fitting curve point enc Performing position coding to obtain a feature vector T containing position information s_p T is changed by matrix s_p Conversion to a corresponding query matrix Q enc Key matrix K enc And value matrix V enc The method comprises the steps of carrying out a first treatment on the surface of the Feature vector T for actual curve points dec Performing position coding to obtain a feature vector T containing position information r_s, T is changed by matrix r_p Conversion to a corresponding query matrix Q dec Key matrix K dec And value matrix V dec
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