Nonlinear soil behavior model in localized Lagrange multipliers mixed formulation (u,p) for dynamical analysis of wind turbine coupled systems

IF 1.4 4区 工程技术 Q2 ENGINEERING, MULTIDISCIPLINARY International Journal of Computational Methods Pub Date : 2023-10-19 DOI:10.1142/s0219876223500299
Francisco Ilson Da Silva Junior, Onezimo Carlos Viana Cardoso
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Abstract

Coupled mechanical systems can be complex, especially if there are many systems connected together and nonlinearities are present. Soil-structure interaction refers to the interaction between a structure and the soil or foundation upon which it is built. This interaction is important because it can affect the behavior of the structure, particularly during earthquakes or other dynamic events. For the wind turbine foundation design, the soil should support the weight of a wind turbine and anchor it to the ground. This paper presents a nonlinear material behavior soil coupled to elastic structure in offshore conditions. The goal of this work is to develop a coupled structural finite element procedure using Localized Lagrange Multipliers (LLM) at idealized offshore wind turbines with nonlinear poroelastic model for soil foundation. In this work, an anisotropic sand constitutive model is used to describe the soil foundation behavior. This model is based in a critical state soil mechanics and bounding surface plasticity. Classical elasto-plasticity theory is used to obtain the soil stiffness. The numerical model is validated through a fully coupled model at classical problems results. The mixed formulation [Formula: see text] is used to model the interface frames between the domains. The momentum equilibrium and mass continuity equations are solved by algebraic equation system imposed by Lagrange multipliers methodology. In order to excite the system, aerodynamic forces are imposed in random wind velocity conditions. In another numerical case, the response of coupled system during shaking is simulated by a horizontal input motion at bottom of soil foundation. Some computational aspects are discussed and the numerical model is clarified. The classical Newton Method to solve nonlinear problems is used in a finite element approach. In addition, two foundation models are tested and time dynamic responses are evaluated for a range of physical parameters including the wind nature and soil properties.
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风电耦合系统动力分析的局部拉格朗日乘子混合(u,p)非线性土性模型
耦合机械系统可能是复杂的,特别是当有许多系统连接在一起并且存在非线性时。土-结构相互作用是指结构与其所处的土壤或基础之间的相互作用。这种相互作用很重要,因为它可以影响结构的行为,特别是在地震或其他动态事件期间。对于风力机基础设计,土壤应支撑风力机的重量并将其锚定在地面上。本文研究了近海条件下土体与弹性结构耦合的非线性材料特性。本研究的目的是利用局部拉格朗日乘法器(LLM)对具有非线性孔弹性地基模型的理想海上风力发电机进行耦合结构有限元分析。本文采用各向异性砂土本构模型来描述土的地基特性。该模型以临界状态土力学和边界面塑性为基础。采用经典弹塑性理论计算土的刚度。通过对经典问题结果的全耦合模型验证了数值模型的正确性。混合公式[公式:见文本]用于对域之间的接口框架进行建模。动量平衡方程和质量连续性方程采用拉格朗日乘子法的代数方程组求解。为了激励系统,在随机风速条件下施加气动力。在另一个数值实例中,采用地基底部水平输入运动模拟了耦合系统在振动过程中的响应。讨论了一些计算方面的问题,并阐明了数值模型。求解非线性问题的经典牛顿法在有限元方法中得到应用。此外,还测试了两种基础模型,并评估了一系列物理参数(包括风性质和土壤性质)的时间动力响应。
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来源期刊
International Journal of Computational Methods
International Journal of Computational Methods ENGINEERING, MULTIDISCIPLINARY-MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
CiteScore
3.30
自引率
17.60%
发文量
84
审稿时长
15 months
期刊介绍: The purpose of this journal is to provide a unique forum for the fast publication and rapid dissemination of original research results and innovative ideas on the state-of-the-art on computational methods. The methods should be innovative and of high scholarly, academic and practical value. The journal is devoted to all aspects of modern computational methods including mathematical formulations and theoretical investigations; interpolations and approximation techniques; error analysis techniques and algorithms; fast algorithms and real-time computation; multi-scale bridging algorithms; adaptive analysis techniques and algorithms; implementation, coding and parallelization issues; novel and practical applications. The articles can involve theory, algorithm, programming, coding, numerical simulation and/or novel application of computational techniques to problems in engineering, science, and other disciplines related to computations. Examples of fields covered by the journal are: Computational mechanics for solids and structures, Computational fluid dynamics, Computational heat transfer, Computational inverse problem, Computational mathematics, Computational meso/micro/nano mechanics, Computational biology, Computational penetration mechanics, Meshfree methods, Particle methods, Molecular and Quantum methods, Advanced Finite element methods, Advanced Finite difference methods, Advanced Finite volume methods, High-performance computing techniques.
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