CN114896710A - Contact collision analysis method for aviation structure impact analysis - Google Patents

Contact collision analysis method for aviation structure impact analysis Download PDF

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CN114896710A
CN114896710A CN202210829748.7A CN202210829748A CN114896710A CN 114896710 A CN114896710 A CN 114896710A CN 202210829748 A CN202210829748 A CN 202210829748A CN 114896710 A CN114896710 A CN 114896710A
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CN114896710B (en
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刘小川
王计真
李旭阳
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AVIC Aircraft Strength Research Institute
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Abstract

The invention discloses a contact collision analysis method for aviation structure impact analysis, which comprises the following steps: firstly, constructing a contact surface of a finite element model of an aeronautical structure; secondly, determining a main cell surface contacted by the slave node n; thirdly, calculating local coordinates of a projection point c of the slave node n on the main unit surface S; fourthly, judging whether the slave node n penetrates through the main unit surface S; and fifthly, applying a normal contact force and a friction force between the slave node n and the projection point c. All the main nodes on the contact surface are placed in each bucket in a classified mode, and then contact search is carried out, so that the calculation amount of contact search is greatly reduced, and the calculation speed and efficiency are improved; and then, the calculation formula of the local coordinates of the projection points is converted into a solution one-dimensional quadratic equation set, so that the traditional Newton-Laplacian iterative algorithm is replaced, the calculation speed and efficiency of the local coordinates of the projection points are greatly increased, a non-iterative calculation method is realized, and the robustness of the contact collision analysis method is improved.

Description

Contact collision analysis method for aviation structure impact analysis
Technical Field
The invention belongs to the technical field of aviation structure impact analysis, and particularly relates to a contact collision analysis method for aviation structure impact analysis.
Background
In the field of aeronautics, discrete sources are intended to refer to foreign objects that may threaten the safety of aircraft structures, including birds, hail, broken engine blades, weapons debris, tire debris, runway debris, and other similar objects. The structure of the airplane in service often meets the impact threat of various discrete sources, and after the airplane is impacted, invisible damage, visible cracks and even penetrating damage are easy to occur inside the airplane, so that accidents are directly or indirectly caused. The existing regulations are as follows: in the event of structural damage from impact from a discrete source, the aircraft must be able to successfully complete the flight. Therefore, how to accurately describe the impact behavior of the discrete source has important theoretical significance and wide engineering application prospect in developing the numerical analysis of the impact of the discrete source.
Numerical simulation of the process of discrete source impingement is one of the important methods to recognize and explore the damage of deformation on the surface and inside of the structure. In the existing contact collision finite element analysis method, the determination of the contact interface and the contact state is very time-consuming, and the contact calculation usually accounts for more than half of the total solving time of the problem. Therefore, the development of a high-efficiency and high-precision contact collision analysis method is very urgent for practical engineering application.
Disclosure of Invention
The technical problem to be solved by the invention is to provide a contact collision analysis method for aviation structure impact analysis aiming at the defects in the prior art, all main nodes on the contact surface are placed in each bucket in a classified manner, and then contact search is carried out on the bucket where the slave node n is located and the main nodes in the buckets adjacent to the bucket, so that the calculation amount in the existing global search method is greatly reduced, and the calculation speed and efficiency are improved; and then, a new solving method of the local coordinates of the projection points is adopted to replace the traditional Newton-Laplacian iterative algorithm, and the new solving method converts the calculation formula of the local coordinates of the projection points into a solution one-dimensional quadratic equation set, so that the calculation speed and efficiency of the local coordinates of the projection points are greatly increased, a non-iterative calculation method is realized, and the robustness of the contact collision analysis method is improved.
In order to solve the technical problems, the invention adopts the technical scheme that: a contact crash analysis method for aeronautical structure impact analysis, characterized in that it comprises the following steps:
step one, constructing a contact surface of a finite element model of an aeronautical structure;
establishing an aeronautical structure finite element model, carrying out grid division on the aeronautical structure finite element model, wherein the grids are hexahedral grids, classifying the surfaces of all the hexahedral grids in the aeronautical structure finite element model, and when one surface is only the surface of one hexahedral grid, the surface is an external surface, otherwise, the surface is an internal surface; joining all external surfaces together to form a contact surface;
step two, determining a main cell surface contacted by the slave node n:
step 201, recording any node in a given impact discrete source finite element node set as a slave node n, recording the external surface as a main unit surface, and recording the node forming the main unit surface as a main node; in LS-Dyna, a segment-based bucket classification searching method is adopted, all main nodes contacting the surface are placed in each bucket in a classification mode, and the bucket where a slave node n is located is determined according to the spatial position of the slave node n;
step 202, searching a bucket where the slave node n is located and a master node in a bucket adjacent to the bucket by using a local search algorithm, determining the master node closest to the slave node n, selecting a master unit surface contacted by the slave node n from all master unit surfaces related to the master node closest to the slave node n, and recording the master unit surface as a master unit surface S;
step three, calculating the local coordinates of the projection point c of the slave node n on the main unit surface S:
step 301, determining a plane with the smallest included angle with the main unit plane S in the XOY, XOZ and YOZ planes of the natural coordinate system as a target projection plane;
step 302, recording the coordinates of the projection point of the slave node n on the target projection plane as
Figure 305252DEST_PATH_IMAGE001
The coordinates of the projection points of the four master nodes of the master unit plane S on the target projection plane are recorded as
Figure 854045DEST_PATH_IMAGE002
Where i is the number of the four master nodes of the master unit plane S, i =1,2,3, 4;
303, according to the formula
Figure 879770DEST_PATH_IMAGE003
Calculating local coordinates of a projected point c of the slave node n on the main unit plane S
Figure 146803DEST_PATH_IMAGE004
(ii) a Wherein the content of the first and second substances,
Figure 345704DEST_PATH_IMAGE005
is a two-dimensional geometric interpolation shape function,
Figure 749003DEST_PATH_IMAGE006
coordinates of a main node with the number i on the main unit surface S in a natural coordinate system are set;
step four, judging whether the slave node n penetrates through the main unit surface S according to the distance vector from the slave node n to the projection point c:
when the distance vector from the node n to the projection point c is not less than 0, the slave node n does not penetrate the main cell plane S, that is, the slave node n does not generate a contact collision;
when the distance vector from the node n to the projection point c is less than 0, the slave node n penetrates through the main unit surface S, and step five is executed;
and fifthly, applying normal contact force and friction force between the slave node n and the projection point c by adopting a penalty function method, and carrying out dynamic analysis on the finite element model of the aeronautical structure.
The contact collision analysis method for the impact analysis of the aeronautical structure is characterized by comprising the following steps of: in step 201, in the segment-based bucket classification search method, the method for determining the length and the number of buckets is as follows:
s1, obtaining the diagonal lengths of all main cell faces of the contact surface, making the length of the pocket
Figure 194897DEST_PATH_IMAGE007
1/2 which is the longest diagonal length among the diagonals of all the main unit faces;
s2, obtaining the coordinates of the center points of all the main unit surfaces of the touch surface, and screening to obtain the maximum value of the coordinates of the center points of all the main unit surfaces
Figure 949226DEST_PATH_IMAGE008
Figure 686238DEST_PATH_IMAGE009
Figure 209623DEST_PATH_IMAGE010
And minimum value
Figure 577151DEST_PATH_IMAGE011
Figure 553197DEST_PATH_IMAGE012
Figure 93900DEST_PATH_IMAGE013
According to the formula
Figure 737371DEST_PATH_IMAGE014
Calculating the number of buckets
Figure 749234DEST_PATH_IMAGE015
(ii) a Wherein the content of the first and second substances,
Figure 478155DEST_PATH_IMAGE016
Figure 556970DEST_PATH_IMAGE017
Figure 54947DEST_PATH_IMAGE018
is bucket atAnd the number of the distributed seeds in three directions of the overall coordinate system.
Compared with the prior art, the invention has the distinguishing technical characteristics that: all the main nodes of the contact surface are placed in each bucket in a classified mode, then contact search is conducted on the bucket where the slave node n is located and the main nodes in the buckets adjacent to the bucket, the calculation amount in the existing global search method is greatly reduced, and the calculation speed and efficiency are improved; and then, a new solving method of the local coordinates of the projection points is adopted to replace the traditional Newton-Laplacian iterative algorithm, and the new solving method converts the calculation formula of the local coordinates of the projection points into a solution one-dimensional quadratic equation set, so that the calculation speed and efficiency of the local coordinates of the projection points are greatly increased, a non-iterative calculation method is realized, and the robustness of the contact collision analysis method is improved.
The technical solution of the present invention is further described in detail by the accompanying drawings and embodiments.
Drawings
FIG. 1 is a block diagram of the process flow of the present invention.
Detailed Description
As shown in FIG. 1, the invention relates to a contact collision analysis method for aviation structure impact analysis, which comprises the following steps:
step one, constructing a contact surface of a finite element model of an aeronautical structure;
establishing an aeronautical structure finite element model, carrying out grid division on the aeronautical structure finite element model, wherein the grids are hexahedral grids, classifying the surfaces of all the hexahedral grids in the aeronautical structure finite element model, and when one surface is only the surface of one hexahedral grid, the surface is an external surface, otherwise, the surface is an internal surface; joining all external surfaces together to form a contact surface;
step two, determining a main cell surface contacted by the slave node n:
step 201, recording any node in a given impact discrete source finite element node set as a slave node n, recording the external surface as a main unit surface, and recording the node forming the main unit surface as a main node; in LS-Dyna, a segment-based bucket classification searching method is adopted, all main nodes contacting the surface are placed in each bucket in a classification mode, and the bucket where a slave node n is located is determined according to the spatial position of the slave node n;
step 202, searching a bucket where the slave node n is located and a master node in a bucket adjacent to the bucket by using a local search algorithm, determining the master node closest to the slave node n, selecting a master unit surface contacted by the slave node n from all master unit surfaces related to the master node closest to the slave node n, and recording the master unit surface as a master unit surface S;
in the present embodiment, the manner of selecting the main cell plane contacted by the slave node n is the same as the manner of selecting the main cell plane contacted by the slave node n in the symmetric penalty function method.
It should be noted that the main unit surface is a quadrilateral surface, and the main nodes are four corner points of the quadrilateral surface.
It should be noted that the contact search step in the second step is an improvement of the contact search step in a symmetric penalty function method, and the symmetric penalty function method needs to calculate the distances between the slave node n and all the master nodes in the contact surface, so as to select the master node closest to the slave node n, which is time-consuming; in the embodiment, a segment-based bucket classification search method is adopted, all nodes of a contact surface are placed in each bucket according to spatial positions, and for a slave node n in a two-dimensional bucket, only the current bucket and master nodes in 8 buckets around the current bucket are searched; three-dimensional, the current bucket and the main nodes in 26 buckets around the current bucket need to be searched, and the calculation amount is greatly reduced;
step three, calculating the local coordinates of the projection point c of the slave node n on the main unit surface S:
step 301, determining a plane with the smallest included angle with the main unit plane S in the XOY, XOZ and YOZ planes of the natural coordinate system as a target projection plane;
step 302, recording the coordinates of the projection point of the slave node n on the target projection plane as
Figure 498698DEST_PATH_IMAGE001
The coordinates of the projection points of the four master nodes of the master unit plane S on the target projection plane are recorded as
Figure 714916DEST_PATH_IMAGE002
Where i is the number of the four master nodes of the master unit plane S, i =1,2,3, 4;
303, according to the formula
Figure 597421DEST_PATH_IMAGE003
Calculating local coordinates of a projected point c of the slave node n on the main unit plane S
Figure 136856DEST_PATH_IMAGE004
(ii) a Wherein the content of the first and second substances,
Figure 79404DEST_PATH_IMAGE005
is a two-dimensional geometric interpolation shape function,
Figure 517339DEST_PATH_IMAGE006
coordinates of a main node with the number i on the main unit surface S in a natural coordinate system are set;
it should be noted that, in the existing symmetric penalty function method, a newton-raphson iteration method needs to be used for solving the local coordinates of the projection point c of the slave node n on the main unit plane S, but the newton-raphson iteration method needs to give a reasonable initial value, and a problem of non-convergence may occur when the newton-raphson iteration method is used for solving the coordinates of the projection point, that is, the coordinates of the projection point cannot be obtained; therefore, the problem is solved by adopting the calculation method in the third step, iteration is not needed, and the calculation time is greatly shortened.
It should be noted that, assuming that a plane having the smallest angle with respect to the main cell plane S is the plane XOY,
Figure 937956DEST_PATH_IMAGE019
equation set of step 303
Figure 348208DEST_PATH_IMAGE020
Can obtain a relation
Figure 196079DEST_PATH_IMAGE021
A system of one-dimensional quadratic equations of (a),solving the system of quadratic equations in one unit based on
Figure 121309DEST_PATH_IMAGE022
To obtain
Figure 345617DEST_PATH_IMAGE023
The unique solution of (a) is determined,
Figure 361109DEST_PATH_IMAGE020
the solution process of (2) is similar.
It should be noted that, in the following description,
Figure 645460DEST_PATH_IMAGE024
step four, judging whether the slave node n penetrates through the main unit surface S according to the distance vector from the slave node n to the projection point c:
when the distance vector from the node n to the projection point c is not less than 0, the slave node n does not penetrate the main cell plane S, that is, the slave node n does not generate a contact collision;
when the distance vector from the node n to the projection point c is less than 0, the slave node n penetrates through the main unit surface S, and step five is executed;
and fifthly, applying normal contact force and friction force between the slave node n and the projection point c by adopting a penalty function method, and carrying out dynamic analysis on the finite element model of the aeronautical structure.
In the present embodiment, after determining that the slave node n does not penetrate the master cell plane S, the processing of the slave node n is ended, and search analysis of the next slave node is started;
in this embodiment, after the fifth step is performed, the finite element model of the aeronautical structure is changed, at this time, the original contact surface fails, and the contact surface needs to be reconstructed according to the first step, so as to implement periodic reconstruction of the contact surface.
All the main nodes of the contact surface are placed in each bucket in a classified mode, then contact search is conducted on the bucket where the slave node n is located and the main nodes in the buckets adjacent to the bucket, the calculation amount in the existing global search method is greatly reduced, and the calculation speed and efficiency are improved; and then, a new solution method of the local coordinates of the projection points is adopted to replace the traditional Newton-Lapson iterative algorithm, and the new solution method converts the calculation formula of the local coordinates of the projection points into a solution unitary quadratic equation set, so that the calculation speed and efficiency of the local coordinates of the projection points are greatly increased, a non-iterative calculation method is realized, and the robustness of the contact collision analysis method is improved.
In this embodiment, in step 201, in the segment-based bucket classification search method, the method for determining the length and the number of buckets is as follows:
s1, obtaining the diagonal length of all main unit faces of the contact surface, and making the length of the bucket
Figure 57987DEST_PATH_IMAGE007
1/2 which is the longest diagonal length among the diagonals of all the main unit faces;
s2, obtaining the coordinates of the central points of all the main unit surfaces of the touch surface, and screening to obtain the maximum value of the coordinates of the central points of all the main unit surfaces
Figure 820406DEST_PATH_IMAGE008
Figure 939672DEST_PATH_IMAGE009
Figure 394924DEST_PATH_IMAGE010
And minimum value
Figure 294747DEST_PATH_IMAGE011
Figure 860857DEST_PATH_IMAGE012
Figure 83897DEST_PATH_IMAGE013
According to the formula
Figure 710051DEST_PATH_IMAGE014
Calculating the number of buckets
Figure 97170DEST_PATH_IMAGE015
(ii) a Wherein the content of the first and second substances,
Figure 201392DEST_PATH_IMAGE016
Figure 295250DEST_PATH_IMAGE017
Figure 92305DEST_PATH_IMAGE018
the number of the pockets distributed in three directions of the overall coordinate system is shown.
Note that, by defining the length of the pocket, it is ensured that the number of the length of the pocket is more than 2 times the number of all the main cell faces of the contact surface.
The above description is only a preferred embodiment of the present invention, and is not intended to limit the present invention, and all simple modifications, changes and equivalent structural changes made to the above embodiment according to the technical spirit of the present invention still fall within the protection scope of the technical solution of the present invention.

Claims (2)

1. A contact crash analysis method for aeronautical structure impact analysis, characterized in that it comprises the following steps:
step one, constructing a contact surface of a finite element model of an aeronautical structure;
establishing an aeronautical structure finite element model, carrying out grid division on the aeronautical structure finite element model, wherein the grids are hexahedral grids, classifying the surfaces of all the hexahedral grids in the aeronautical structure finite element model, and when one surface is only the surface of one hexahedral grid, the surface is an external surface, otherwise, the surface is an internal surface; joining all external surfaces together to form a contact surface;
step two, determining a main cell surface contacted by the slave node n:
step 201, recording any node in a given impact discrete source finite element node set as a slave node n, recording the external surface as a main unit surface, and recording the node forming the main unit surface as a main node; in LS-Dyna, a segment-based bucket classification searching method is adopted, all main nodes contacting the surface are placed in each bucket in a classification mode, and the bucket where a slave node n is located is determined according to the spatial position of the slave node n;
step 202, searching a bucket where the slave node n is located and a master node in a bucket adjacent to the bucket by using a local search algorithm, determining the master node closest to the slave node n, selecting a master unit surface contacted by the slave node n from all master unit surfaces related to the master node closest to the slave node n, and recording the master unit surface as a master unit surface S;
step three, calculating the local coordinates of the projection point c of the slave node n on the main unit surface S:
step 301, determining a plane with the smallest included angle with the main unit plane S in the XOY, XOZ and YOZ planes of the natural coordinate system as a target projection plane;
step 302, recording the coordinates of the projection point of the slave node n on the target projection plane as
Figure 169383DEST_PATH_IMAGE001
The coordinates of the projection points of the four master nodes of the master unit plane S on the target projection plane are recorded as
Figure 265515DEST_PATH_IMAGE002
Where i is the number of the four master nodes of the master unit plane S, i =1,2,3, 4;
303, according to the formula
Figure 977119DEST_PATH_IMAGE003
Calculating local coordinates of a projected point c of the slave node n on the main unit plane S
Figure 779990DEST_PATH_IMAGE004
(ii) a Wherein the content of the first and second substances,
Figure 918847DEST_PATH_IMAGE005
is a two-dimensional geometric interpolation shape function,
Figure 689226DEST_PATH_IMAGE006
coordinates of a main node with the number i on the main unit surface S in a natural coordinate system are set;
step four, judging whether the slave node n penetrates through the main unit surface S according to the distance vector from the slave node n to the projection point c:
when the distance vector from the node n to the projection point c is not less than 0, the slave node n does not penetrate the main cell plane S, that is, the slave node n does not generate a contact collision;
when the distance vector from the node n to the projection point c is less than 0, the slave node n penetrates through the main unit surface S, and step five is executed;
and fifthly, applying normal contact force and friction force between the slave node n and the projection point c by adopting a penalty function method, and carrying out dynamic analysis on the finite element model of the aeronautical structure.
2. The contact crash analysis method for aeronautical structural impact analysis according to claim 1, characterized in that: in step 201, in the segment-based bucket classification search method, the method for determining the length and the number of buckets is as follows:
s1, obtaining the diagonal lengths of all main cell faces of the contact surface, making the length of the pocket
Figure 938941DEST_PATH_IMAGE007
1/2 which is the longest diagonal length among the diagonals of all the main unit faces;
s2, obtaining the coordinates of the center points of all the main unit surfaces of the touch surface, and screening to obtain the maximum value of the coordinates of the center points of all the main unit surfaces
Figure 924215DEST_PATH_IMAGE008
Figure 171657DEST_PATH_IMAGE009
Figure 242381DEST_PATH_IMAGE010
And minimum value
Figure 295788DEST_PATH_IMAGE011
Figure 823983DEST_PATH_IMAGE012
Figure 304643DEST_PATH_IMAGE013
According to the formula
Figure 597084DEST_PATH_IMAGE014
Calculating the number of buckets
Figure 391865DEST_PATH_IMAGE015
(ii) a Wherein the content of the first and second substances,
Figure 86151DEST_PATH_IMAGE016
Figure 737713DEST_PATH_IMAGE017
Figure 783029DEST_PATH_IMAGE018
the number of the pockets distributed in three directions of the overall coordinate system is shown.
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