CN112231954B - Method for establishing digital twin model of hydraulic structure - Google Patents
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Abstract
Description
技术领域Technical field
本发明涉及计算机仿真领域,具体涉及一种水工结构数字孪生模型的建立方法。The invention relates to the field of computer simulation, and specifically relates to a method for establishing a digital twin model of a hydraulic structure.
背景技术Background technique
数字孪生是充分利用基于数学模型、传感器更新、大数据、机器学习、概率分析等方法,集成多学科、多物理量、多尺度、多概率的仿真过程,实现结构和虚拟模型的完整映射,从而完成对仿真对象全生命周期管理的技术。数字孪生是一种超越现实的概念,可以被视为一个或多个重要的、彼此依赖的装备系统的数字映射系统。数字孪生技术的关键是创建应用对象的数字孪生模型,即物理实体、虚拟实体及二者间的连接。如何根据检测设备、传感器、大数据等多种手段掌握的实体结构物理参数准确的创建出能够精确反应结构特性的数字模型,同时,可以使模型根据结构的运行状况,及时调整相应参数,保持与实体模型运行状态一致,是数字孪生模型要解决的难题。Digital twins make full use of methods based on mathematical models, sensor updates, big data, machine learning, probability analysis and other methods to integrate multi-disciplinary, multi-physical quantities, multi-scale, multi-probability simulation processes to achieve complete mapping of structures and virtual models, thereby completing Technology for full life cycle management of simulation objects. Digital twin is a concept that transcends reality and can be regarded as a digital mapping system of one or more important and interdependent equipment systems. The key to digital twin technology is to create a digital twin model of the application object, that is, the physical entity, the virtual entity and the connection between the two. How to accurately create a digital model that can accurately reflect the structural characteristics based on the physical parameters of the entity structure mastered by testing equipment, sensors, big data and other means. At the same time, the model can adjust the corresponding parameters in a timely manner based on the operating status of the structure to maintain consistency. The consistent running status of the physical model is a difficult problem to be solved by the digital twin model.
我国水工结构的总体特点是体型大、结构复杂、建设环境因素多变,截止2018年底,全球已建或在建的坝高前100位大坝中,我国大坝占30座;200m以上高坝82座,我国占25座,随着近20年来我国水电事业的蓬勃发展,一批高坝或超高坝相继开始建设。因此,想要对这一类水工结构建立数字孪生模型,不仅需要考虑结构自身特点,还要综合考虑环境因素、运行条件的影响,建立精确的数字模型非常困难,而要求其自适应的及时调整相应参数,保持与实体模型运行状态一致,更是难以实现。The overall characteristics of my country's hydraulic structures are large size, complex structure, and changing construction environment factors. As of the end of 2018, among the top 100 dams in the world that have been built or are under construction, my country accounts for 30 dams; the height is more than 200 meters. There are 82 dams, 25 of which are in my country. With the vigorous development of my country's hydropower industry in the past 20 years, a number of high dams or ultra-high dams have been constructed one after another. Therefore, if you want to establish a digital twin model for this type of hydraulic structure, you need to consider not only the characteristics of the structure itself, but also the impact of environmental factors and operating conditions. It is very difficult to establish an accurate digital model, and it requires its adaptive and timely It is even more difficult to adjust the corresponding parameters to maintain the same operating status as the physical model.
发明内容Contents of the invention
针对现有技术中的上述不足,本发明提供的一种水工结构数字孪生模型的建立方法解决了现有水工结构的数字孪生模型难以建立的问题。In view of the above-mentioned deficiencies in the prior art, the present invention provides a method for establishing a digital twin model of a hydraulic structure, which solves the problem of difficulty in establishing a digital twin model of an existing hydraulic structure.
为了达到上述发明目的,本发明采用的技术方案为:In order to achieve the above-mentioned object of the invention, the technical solutions adopted by the present invention are:
提供一种水工结构数字孪生模型的建立方法,其包括以下步骤:A method for establishing a digital twin model of a hydraulic structure is provided, which includes the following steps:
S1、基于有限元软件,根据水工结构的已知物理参数构建有限元模型;S1. Based on finite element software, build a finite element model based on the known physical parameters of the hydraulic structure;
S2、获取水工结构在实际运行过程中1阶及以上的自振频率和振型信息,获取有限元模型计算得到的自振频率和振型信息,并选取需要调整的水工结构的物理参数;S2. Obtain the first-order and above natural vibration frequency and vibration shape information of the hydraulic structure during actual operation, obtain the natural vibration frequency and vibration shape information calculated by the finite element model, and select the physical parameters of the hydraulic structure that need to be adjusted. ;
S3、根据步骤S2得到的数据对需要调整的水工结构的物理参数建立确定性动力模型更新目标方程;S3. Establish a deterministic dynamic model to update the target equation for the physical parameters of the hydraulic structure that need to be adjusted based on the data obtained in step S2;
S4、获取确定性动力模型更新目标方程的最小值所对应的需要调整的水工结构的物理参数的值,完成有限元模型的更新,即完成水工结构数字孪生模型的建立。S4. Obtain the values of the physical parameters of the hydraulic structure that need to be adjusted corresponding to the minimum value of the deterministic dynamic model update objective equation, and complete the update of the finite element model, that is, the establishment of the digital twin model of the hydraulic structure.
进一步地,步骤S2中选取需要调整的水工结构的物理参数的具体方法包括以下子步骤:Further, the specific method of selecting the physical parameters of the hydraulic structure that needs to be adjusted in step S2 includes the following sub-steps:
S2-1、获取水工结构的所有材料参数,在有限元模型中采用单一变量法每次对一个材料参数增大20%,直至材料参数增大至原值的160%,获取每次增大材料参数对应的有限元模型自振频率;S2-1. Obtain all material parameters of the hydraulic structure. Use the single variable method in the finite element model to increase one material parameter by 20% at a time until the material parameter increases to 160% of the original value. Obtain each increase. The natural frequency of the finite element model corresponding to the material parameters;
S2-2、根据每个材料参数在每次增大后的有限元模型自振频率获取对应的自振频率变化率;S2-2. Obtain the corresponding natural frequency change rate based on the natural frequency of the finite element model after each material parameter increases;
S2-3、将自振频率变化率按从大到小的方式对对应的材料参数进行排序,选取前n个材料参数作为需要调整的水工结构的物理参数。S2-3. Sort the corresponding material parameters in the order of natural frequency change rate from large to small, and select the first n material parameters as the physical parameters of the hydraulic structure that need to be adjusted.
进一步地,步骤S2-1中有限元模型自振频率为有限元模型中前3~6阶自振频率。Further, in step S2-1, the natural frequency of the finite element model is the first 3 to 6 order natural frequencies in the finite element model.
进一步地,步骤S3中确定性动力模型更新目标方程具体为:Further, the deterministic dynamic model update target equation in step S3 is specifically:
f(θ)=r(θ)TWr(θ)+(θ-θ0)TWθ(θ-θ0)f(θ)=r(θ) T Wr(θ)+(θ-θ 0 ) T W θ (θ-θ 0 )
其中f(θ)为确定性动力模型更新目标方程的值;r(θ)为剩余向量;rf(θ)为频率剩余向量,包括每一阶频率剩余向量;rs(θ)为振型剩余向量,包括每一阶振型剩余向量;W为对角权值矩阵;Wθ为对角正则化权值矩阵;θ为需要调整的水工结构的物理参数;θ0为有限元模型中需要调整的水工结构的物理参数的当前值;(·)T为矩阵的转置;为水工结构第i阶频率剩余向量;λi(θ)为有限元模型基于当前需要调整的水工结构的物理参数计算得到的第i阶频率;/>为水工结构的实测第i阶频率;/>为水工结构第i接振型剩余向量;φi(θ)为有限元模型基于当前需要调整的水工结构的物理参数计算得到的第i阶总体振型;为有限元模型基于当前需要调整的水工结构的物理参数计算得到的第i阶每一个测点的振型;/>为水工结构的实测第i阶总体振型;/>为水工结构的实测第i阶每一个测点的振型。where f(θ) is the value of the deterministic dynamic model update objective equation; r(θ) is the residual vector; r f (θ) is the frequency residual vector, including the frequency residual vector of each order; r s (θ) is the mode shape Residual vectors, including the residual vector of each mode mode; W is the diagonal weight matrix; W θ is the diagonal regularization weight matrix; θ is the physical parameter of the hydraulic structure that needs to be adjusted; θ 0 is the value in the finite element model The current values of the physical parameters of the hydraulic structure that need to be adjusted; (·) T is the transpose of the matrix; is the i-th order frequency residual vector of the hydraulic structure; λ i (θ) is the i-th order frequency calculated by the finite element model based on the physical parameters of the hydraulic structure that currently need to be adjusted;/> is the measured i-th order frequency of the hydraulic structure;/> is the residual vector of the i-th vibration mode of the hydraulic structure; φ i (θ) is the i-th overall mode shape calculated by the finite element model based on the physical parameters of the hydraulic structure that currently need to be adjusted; The mode shape of each measuring point of the i-th order calculated for the finite element model based on the physical parameters of the hydraulic structure that currently needs to be adjusted;/> is the measured i-th overall vibration shape of the hydraulic structure;/> is the measured mode shape of each measuring point of the i-th order of the hydraulic structure.
进一步地,步骤S4中获取确定性动力模型更新目标方程的最小值所对应的需要调整的水工结构的物理参数的值的具体方法为:Further, in step S4, the specific method of obtaining the values of the physical parameters of the hydraulic structure that need to be adjusted corresponding to the minimum value of the deterministic dynamic model update objective equation is:
通过MATLAB获取确定性动力模型更新目标方程的最小值所对应的需要调整的水工结构的物理参数的值。Obtain the values of the physical parameters of the hydraulic structure that need to be adjusted corresponding to the minimum value of the deterministic dynamic model update objective equation through MATLAB.
本发明的有益效果为:本方法只需要考虑水工结构的基本信息,根据基本信息和变化过程即可自动完成有限元模型的更新,进而实现水工结构数字孪生模型的建立。The beneficial effects of the present invention are: this method only needs to consider the basic information of the hydraulic structure, and can automatically complete the update of the finite element model based on the basic information and the change process, thereby realizing the establishment of a digital twin model of the hydraulic structure.
附图说明Description of the drawings
图1为本发明的流程示意图;Figure 1 is a schematic flow diagram of the present invention;
图2为实施例中某重力坝泄流坝的有限元模型示意图;Figure 2 is a schematic diagram of the finite element model of a gravity dam release dam in the embodiment;
图3为实施例中第1阶振型示意图;Figure 3 is a schematic diagram of the first-order vibration shape in the embodiment;
图4为实施例中第2阶振型示意图;Figure 4 is a schematic diagram of the second-order vibration shape in the embodiment;
图5为实施例中第3阶振型示意图;Figure 5 is a schematic diagram of the third-order vibration shape in the embodiment;
图6为实测的前3阶振型示意图;Figure 6 is a schematic diagram of the first three measured vibration shapes;
图7为实施例中部分材料参数对应的有限元模型自振频率。Figure 7 shows the natural vibration frequency of the finite element model corresponding to some material parameters in the embodiment.
具体实施方式Detailed ways
下面对本发明的具体实施方式进行描述,以便于本技术领域的技术人员理解本发明,但应该清楚,本发明不限于具体实施方式的范围,对本技术领域的普通技术人员来讲,只要各种变化在所附的权利要求限定和确定的本发明的精神和范围内,这些变化是显而易见的,一切利用本发明构思的发明创造均在保护之列。The specific embodiments of the present invention are described below to facilitate those skilled in the art to understand the present invention. However, it should be clear that the present invention is not limited to the scope of the specific embodiments. For those of ordinary skill in the technical field, as long as various changes These changes are obvious within the spirit and scope of the invention as defined and determined by the appended claims, and all inventions and creations utilizing the concept of the invention are protected.
如图1所示,该水工结构数字孪生模型的建立方法包括以下步骤:As shown in Figure 1, the establishment method of the digital twin model of the hydraulic structure includes the following steps:
S1、基于有限元软件,根据水工结构的已知物理参数构建有限元模型;S1. Based on finite element software, build a finite element model based on the known physical parameters of the hydraulic structure;
S2、获取水工结构在实际运行过程中1阶及以上的自振频率和振型信息,获取有限元模型计算得到的自振频率和振型信息,并选取需要调整的水工结构的物理参数;S2. Obtain the natural frequency and vibration shape information of the first order and above of the hydraulic structure during actual operation, obtain the natural frequency and vibration shape information calculated by the finite element model, and select the physical parameters of the hydraulic structure that need to be adjusted. ;
S3、根据步骤S2得到的数据对需要调整的水工结构的物理参数建立确定性动力模型更新目标方程;S3. Establish a deterministic dynamic model to update the target equation for the physical parameters of the hydraulic structure that need to be adjusted based on the data obtained in step S2;
S4、获取确定性动力模型更新目标方程的最小值所对应的需要调整的水工结构的物理参数的值,完成有限元模型的更新,即完成水工结构数字孪生模型的建立。S4. Obtain the values of the physical parameters of the hydraulic structure that need to be adjusted corresponding to the minimum value of the deterministic dynamic model update objective equation, and complete the update of the finite element model, that is, the establishment of the digital twin model of the hydraulic structure.
大型水工结构往往由多种材料构成,每种材料有不同的材料参数,如果对所有的材料参数都进行调整,一般会出现两种结果:(1)耗时,迭代次数会随着材料参数的增加随指数增加。(2)结果的多样性,一种材料参数可能会出现不止一个最优解。因此在具体实施过程中步骤S2中选取需要调整的水工结构的物理参数的具体方法包括以下子步骤:Large hydraulic structures are often composed of a variety of materials, and each material has different material parameters. If all material parameters are adjusted, there will generally be two results: (1) Time-consuming, and the number of iterations will increase with the material parameters. The increase increases with the index. (2) Diversity of results, more than one optimal solution may appear for a material parameter. Therefore, in the specific implementation process, the specific method of selecting the physical parameters of the hydraulic structure that needs to be adjusted in step S2 includes the following sub-steps:
S2-1、获取水工结构的所有材料参数,在有限元模型中采用单一变量法每次对一个材料参数增大20%,直至材料参数增大至原值的160%,获取每次增大材料参数对应的有限元模型自振频率;有限元模型自振频率为有限元模型中前3~6阶自振频率;S2-1. Obtain all material parameters of the hydraulic structure. Use the single variable method in the finite element model to increase one material parameter by 20% at a time until the material parameter increases to 160% of the original value. Obtain each increase. The natural frequency of the finite element model corresponding to the material parameters; the natural frequency of the finite element model is the first 3 to 6 order natural frequencies in the finite element model;
S2-2、根据每个材料参数在每次增大后的有限元模型自振频率获取对应的自振频率变化率;S2-2. Obtain the corresponding natural frequency change rate based on the natural frequency of the finite element model after each material parameter increases;
S2-3、将自振频率变化率按从大到小的方式对对应的材料参数进行排序,选取前n个材料参数作为需要调整的水工结构的物理参数。其中n的取值可以视具体情况而定。S2-3. Sort the corresponding material parameters in the order of natural frequency change rate from large to small, and select the first n material parameters as the physical parameters of the hydraulic structure that need to be adjusted. The value of n can depend on the specific situation.
步骤S3中确定性动力模型更新目标方程具体为:The deterministic dynamic model update objective equation in step S3 is specifically:
f(θ)=r(θ)TWr(θ)+(θ-θ0)TWθ(θ-θ0)f(θ)=r(θ) T Wr(θ)+(θ-θ 0 ) T W θ (θ-θ 0 )
其中f(θ)为确定性动力模型更新目标方程的值;r(θ)为剩余向量;rf(θ)为频率剩余向量,包括每一阶频率剩余向量;rs(θ)为振型剩余向量,包括每一阶振型剩余向量;W为对角权值矩阵;Wθ为对角正则化权值矩阵;θ为需要调整的水工结构的物理参数;θ0为有限元模型中需要调整的水工结构的物理参数的当前值;(·)T为矩阵的转置;为水工结构第i阶频率剩余向量;λi(θ)为有限元模型基于当前需要调整的水工结构的物理参数计算得到的第i阶频率;/>为水工结构的实测第i阶频率;/>为水工结构第i接振型剩余向量;φi(θ)为有限元模型基于当前需要调整的水工结构的物理参数计算得到的第i阶总体振型;为有限元模型基于当前需要调整的水工结构的物理参数计算得到的第i阶每一个测点的振型;/>为水工结构的实测第i阶总体振型;/>为水工结构的实测第i阶每一个测点的振型。where f(θ) is the value of the deterministic dynamic model update objective equation; r(θ) is the residual vector; r f (θ) is the frequency residual vector, including the frequency residual vector of each order; r s (θ) is the mode shape Residual vectors, including the residual vector of each mode mode; W is the diagonal weight matrix; W θ is the diagonal regularization weight matrix; θ is the physical parameter of the hydraulic structure that needs to be adjusted; θ 0 is the value in the finite element model The current values of the physical parameters of the hydraulic structure that need to be adjusted; (·) T is the transpose of the matrix; is the i-th order frequency residual vector of the hydraulic structure; λ i (θ) is the i-th order frequency calculated by the finite element model based on the physical parameters of the hydraulic structure that currently need to be adjusted;/> is the measured i-th order frequency of the hydraulic structure;/> is the residual vector of the i-th vibration mode of the hydraulic structure; φ i (θ) is the i-th overall mode shape calculated by the finite element model based on the physical parameters of the hydraulic structure that currently need to be adjusted; The mode shape of each measuring point of the i-th order calculated for the finite element model based on the physical parameters of the hydraulic structure that currently needs to be adjusted;/> is the measured i-th overall vibration shape of the hydraulic structure;/> is the measured mode shape of each measuring point of the i-th order of the hydraulic structure.
在本发明的一个实施例中,如图2所示,某重力坝泄流坝包含坝体和闸墩,该重力坝泄流坝的材料参数如表1所示,根据该重力坝泄流坝的已知参数计算得到的自振频率如表2所示。图3、图4和图5分别为第1阶振型示意图、第2阶振型示意图和第3阶振型示意图。实测的前3阶自振频率如表3所示,实测的前3阶振型如图6所示。In one embodiment of the present invention, as shown in Figure 2, a certain gravity dam leakage dam includes a dam body and a gate pier. The material parameters of the gravity dam leakage dam are as shown in Table 1. According to the gravity dam leakage dam The natural frequencies calculated with the known parameters are shown in Table 2. Figure 3, Figure 4 and Figure 5 are the schematic diagrams of the first-order vibration shape, the second-order vibration shape and the third-order vibration shape respectively. The measured first three-order natural frequencies are shown in Table 3, and the measured first three-order vibration shapes are shown in Figure 6.
表1:材料参数Table 1: Material parameters
表2:根据该重力坝泄流坝的已知参数计算得到的自振频率Table 2: Natural vibration frequency calculated based on the known parameters of the gravity dam discharge dam
表3:前3阶自振频率Table 3: The first three natural vibration frequencies
取前3阶自振频率和振型进行计算,将四种混凝土C25、C30、C35、C40的密度和动弹性模量共8个参数分别作为需要调整的水工结构的物理参数,通过MATLAB获取确定性动力模型更新目标方程的最小值所对应的需要调整的水工结构的物理参数的值,完成有限元模型的更新,即完成水工结构数字孪生模型的建立。The first three natural vibration frequencies and vibration shapes are taken for calculation, and a total of eight parameters including the density and dynamic elastic modulus of the four types of concrete C25, C30, C35, and C40 are used as the physical parameters of the hydraulic structure that need to be adjusted, and are obtained through MATLAB. The deterministic dynamic model updates the values of the physical parameters of the hydraulic structure that need to be adjusted corresponding to the minimum value of the objective equation, completing the update of the finite element model, that is, completing the establishment of the digital twin model of the hydraulic structure.
部分需要调整的水工结构的物理参数的选取过程如图7所示,图中横坐标数字分别对应一个材料参数,纵坐标为有限元模型自振频率值,横坐标从左到右分别对应的材料参数为:密度C25、弹模C25、泊松比C25、密度C30、弹模C30、泊松比C30、密度C35、弹模C35、泊松比C35、密度C40、弹模C40和泊松比C40。从图7中可以看出,本实施例中弹模C25、密度C30、弹模C30、密度C35和弹模C35对水工结构自振频率影响较大,因此选取上述5个材料参数作为需要调整的水工结构的物理参数。The selection process of some physical parameters of the hydraulic structure that need to be adjusted is shown in Figure 7. The abscissa numbers in the figure correspond to a material parameter, the ordinate is the natural frequency value of the finite element model, and the abscissas correspond from left to right. The material parameters are: density C25 , elastic modulus C25 , Poisson's ratio C25, density C30 , elastic modulus C30 , Poisson's ratio C30 , density C35 , elastic modulus C35 , Poisson's ratio C35 , density C40 , elastic modulus C40 and Poisson's ratio C40 . As can be seen from Figure 7, in this embodiment, the elastic modulus C25 , density C30 , elastic modulus C30 , density C35 and elastic modulus C35 have a greater impact on the natural frequency of the hydraulic structure. Therefore, the above five material parameters are selected as the parameters that need to be adjusted. physical parameters of the hydraulic structure.
综上所述,本发明只需要考虑水工结构的基本信息,根据基本信息和变化过程即可自动完成有限元模型的更新,进而实现水工结构数字孪生模型的建立。To sum up, the present invention only needs to consider the basic information of the hydraulic structure, and can automatically complete the update of the finite element model based on the basic information and the change process, thereby realizing the establishment of a digital twin model of the hydraulic structure.
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