Topology optimization of flextensional piezoelectric actuators with active control law.

Detalhes bibliográficos
Ano de defesa: 2018
Autor(a) principal: Moretti, Mariana
Orientador(a): Não Informado pela instituição
Banca de defesa: Não Informado pela instituição
Tipo de documento: Tese
Tipo de acesso: Acesso aberto
Idioma: eng
Instituição de defesa: Biblioteca Digitais de Teses e Dissertações da USP
Programa de Pós-Graduação: Não Informado pela instituição
Departamento: Não Informado pela instituição
País: Não Informado pela instituição
Palavras-chave em Português:
Link de acesso: http://www.teses.usp.br/teses/disponiveis/3/3152/tde-20032019-145622/
Resumo: Flextensional actuators assembled in association with piezoceramics feature the amplification of nanometric displacements generated by the ceramics energy conversion. For applications that require high precision positioning or vibration response attenuation, such as hard disc reading or atomic force microscopy, a response tracking control needs to be implemented. Shell and plate piezoactuators with vibration control have been extensively studied in literature, however the design of controlled piezoelectric systems by means of the Topology Optimization Method (TOM) has not been fully explored in literature yet, and is generally focused on the frequency domain transient analysis, which employs a model reduction method for the sake of computational implementation. Dealing with transient analysis of flextensional piezoelectric actuators, an active closed loop control design is more suited for the positioning and vibration problem, which consists on measuring the outputs of the system by the closed loop sensor layer, whose signal is modified by a control gain and eventually inputted into the actuator layer so the system response signal is modulated. Aiming to enhance the active feedback control in piezoelectric actuators (PEAs), this work targets the design of the flextensional microstructure considering an active velocity feedback control (AVFC), where the active piezoelectric sensing and actuating cycles imply in an extra damping to the system. Therefore, the flextensional mechanism compliance shall be distributed within the design domain by the allocation of void regions where there should be the flexible hinges. Such a design can be accomplished by means of the TOM, which employs a systematic analysis of the dynamic model through the finite element method (FEM). In this work, the finite element (FE) system model takes into account the piezoelectric ceramics intermediate nodes, what is denominated as non-collapsed piezoelectric nodes model, and whose induced voltage during the time domain dynamic response contributes to the active control of the system. The topology optimization (TO) problem is formulated for the system vibration suppression at the restoring position and at the actuated position (positioner) subject to material volume and design variables constraints. The TOM implemented is based on the solid isotropic material with penalization (SIMP), the dynamic adjoint sensitivity, and on the optimization solver known as sequential linear programming (SLP). To illustrate the method, bidimensional examples of optimized topologies are numerically obtained by employing different velocity feedback control gains, and the topologies efficiency are compared and contrasted.
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spelling Topology optimization of flextensional piezoelectric actuators with active control law.Otimização topológica de atuadores piezelétricos flextensionais com lei de controle ativo.Active control lawAtuadores piezelétricos flextensionaisFlextensional piezoactuatorMétodo dos elementos finitosMétodos topológicos (Otimização)Non-collapsed piezoelectric nodesSensorTime-domain transient analysisTopology optimization methodFlextensional actuators assembled in association with piezoceramics feature the amplification of nanometric displacements generated by the ceramics energy conversion. For applications that require high precision positioning or vibration response attenuation, such as hard disc reading or atomic force microscopy, a response tracking control needs to be implemented. Shell and plate piezoactuators with vibration control have been extensively studied in literature, however the design of controlled piezoelectric systems by means of the Topology Optimization Method (TOM) has not been fully explored in literature yet, and is generally focused on the frequency domain transient analysis, which employs a model reduction method for the sake of computational implementation. Dealing with transient analysis of flextensional piezoelectric actuators, an active closed loop control design is more suited for the positioning and vibration problem, which consists on measuring the outputs of the system by the closed loop sensor layer, whose signal is modified by a control gain and eventually inputted into the actuator layer so the system response signal is modulated. Aiming to enhance the active feedback control in piezoelectric actuators (PEAs), this work targets the design of the flextensional microstructure considering an active velocity feedback control (AVFC), where the active piezoelectric sensing and actuating cycles imply in an extra damping to the system. Therefore, the flextensional mechanism compliance shall be distributed within the design domain by the allocation of void regions where there should be the flexible hinges. Such a design can be accomplished by means of the TOM, which employs a systematic analysis of the dynamic model through the finite element method (FEM). In this work, the finite element (FE) system model takes into account the piezoelectric ceramics intermediate nodes, what is denominated as non-collapsed piezoelectric nodes model, and whose induced voltage during the time domain dynamic response contributes to the active control of the system. The topology optimization (TO) problem is formulated for the system vibration suppression at the restoring position and at the actuated position (positioner) subject to material volume and design variables constraints. The TOM implemented is based on the solid isotropic material with penalization (SIMP), the dynamic adjoint sensitivity, and on the optimization solver known as sequential linear programming (SLP). To illustrate the method, bidimensional examples of optimized topologies are numerically obtained by employing different velocity feedback control gains, and the topologies efficiency are compared and contrasted.Atuadores piezoelétricos flextensionais funcionam como amplificadores nanométricos dos deslocamentos gerados pela piezocerâmica. Em sistemas que necessitam de alta precisão de posicionamento final ou baixa energia de vibração após sofrer um impacto, como na leitura de um disco rígido ou na microscopia de força atômica, requer-se que o atuador conte com um fator de correção de posicionamento, o qual pode ser obtido através de uma lei de controle. A utilização de material piezoelétrico para o controle de vibração em dispositivos de casca e placa foi amplamente abordado na literatura, porém o projeto de sistemas piezoelétricos controlados utilizando-se do Método da Otimização Topológica (MOT) foi pouco explorado e em geral é focado na análise transiente no domínio da frequência, o qual necessita que o problema tenha que ser reduzido para que a implementação computacional torne-se viável. Tratando-se de análise transiente em atuadores piezoelétricos flextensionais pode-se considerar o emprego de um controle ativo, o qual captura informações do dispositivo através de piezo-sensores e as realimenta na forma de um sinal de entrada em piezo-atuadores para modulação do sinal de resposta. Visando aprimorar o efeito do controle ativo em atuadores piezelétricos, este trabalho é voltado para o projeto de sua estrutura flextensional considerando o controle ativo de realimentação de velocidade, em que o ciclo envolvendo sensoreamento e atuação piezoelétricos fornece um amortecimento extra ao sistema. Deseja-se portanto que a flexibilidade do mecanismo flextensional seja distribuída no domínio de projeto pré-definido alocando vazios em regiões ao redor de onde devem estar presentes articulações da estrutura flexível, o que é obtido pelo MOT. Para encontrar a distribuição otimizada de material no domínio de projeto, o MOT emprega a análise sistemática do modelo dinâmico através do Método dos Elementos Finitos (MEF). Neste trabalho a modelagem do sistema para o MEF leva em consideração a presença dos nós intermediários das cerâmicas piezoelétricas, denominada modelagem para nós não colapsados, cuja tensão gerada ao longo da resposta dinâmica temporal influencia no controle ativo do sistema. O problema de Otimização Topológica (OT) é formulado para a atenuação da vibração do sistema em posição neutra e em posição atuada (posicionador) sujeito a restrições de volume e a valores máximo e mínimo que as variaveis de projeto assumem. A implementação do MOT é baseada no modelo de material denominado Material Isotrópico Sólido com Penalização (MISP), no cálculo da sensibilidade dinâmica adjunta, e na rotina de otimização conhecida como Programação Linear Sequencial (PLS). Para ilustrar o método, são projetados dispositivos bidimensionais e diferentes ganhos de controle de realimentação de velocidade são utilizados para obtenção da topologia otimizada, analisando-se a eficiência em cada caso.Biblioteca Digitais de Teses e Dissertações da USPSilva, Emilio Carlos NelliMoretti, Mariana2018-11-21info:eu-repo/semantics/publishedVersioninfo:eu-repo/semantics/doctoralThesisapplication/pdfhttp://www.teses.usp.br/teses/disponiveis/3/3152/tde-20032019-145622/reponame:Biblioteca Digital de Teses e Dissertações da USPinstname:Universidade de São Paulo (USP)instacron:USPLiberar o conteúdo para acesso público.info:eu-repo/semantics/openAccesseng2019-04-10T00:06:19Zoai:teses.usp.br:tde-20032019-145622Biblioteca Digital de Teses e Dissertaçõeshttp://www.teses.usp.br/PUBhttp://www.teses.usp.br/cgi-bin/mtd2br.plvirginia@if.usp.br|| atendimento@aguia.usp.br||virginia@if.usp.bropendoar:27212019-04-10T00:06:19Biblioteca Digital de Teses e Dissertações da USP - Universidade de São Paulo (USP)false
dc.title.none.fl_str_mv Topology optimization of flextensional piezoelectric actuators with active control law.
Otimização topológica de atuadores piezelétricos flextensionais com lei de controle ativo.
title Topology optimization of flextensional piezoelectric actuators with active control law.
spellingShingle Topology optimization of flextensional piezoelectric actuators with active control law.
Moretti, Mariana
Active control law
Atuadores piezelétricos flextensionais
Flextensional piezoactuator
Método dos elementos finitos
Métodos topológicos (Otimização)
Non-collapsed piezoelectric nodes
Sensor
Time-domain transient analysis
Topology optimization method
title_short Topology optimization of flextensional piezoelectric actuators with active control law.
title_full Topology optimization of flextensional piezoelectric actuators with active control law.
title_fullStr Topology optimization of flextensional piezoelectric actuators with active control law.
title_full_unstemmed Topology optimization of flextensional piezoelectric actuators with active control law.
title_sort Topology optimization of flextensional piezoelectric actuators with active control law.
author Moretti, Mariana
author_facet Moretti, Mariana
author_role author
dc.contributor.none.fl_str_mv Silva, Emilio Carlos Nelli
dc.contributor.author.fl_str_mv Moretti, Mariana
dc.subject.por.fl_str_mv Active control law
Atuadores piezelétricos flextensionais
Flextensional piezoactuator
Método dos elementos finitos
Métodos topológicos (Otimização)
Non-collapsed piezoelectric nodes
Sensor
Time-domain transient analysis
Topology optimization method
topic Active control law
Atuadores piezelétricos flextensionais
Flextensional piezoactuator
Método dos elementos finitos
Métodos topológicos (Otimização)
Non-collapsed piezoelectric nodes
Sensor
Time-domain transient analysis
Topology optimization method
description Flextensional actuators assembled in association with piezoceramics feature the amplification of nanometric displacements generated by the ceramics energy conversion. For applications that require high precision positioning or vibration response attenuation, such as hard disc reading or atomic force microscopy, a response tracking control needs to be implemented. Shell and plate piezoactuators with vibration control have been extensively studied in literature, however the design of controlled piezoelectric systems by means of the Topology Optimization Method (TOM) has not been fully explored in literature yet, and is generally focused on the frequency domain transient analysis, which employs a model reduction method for the sake of computational implementation. Dealing with transient analysis of flextensional piezoelectric actuators, an active closed loop control design is more suited for the positioning and vibration problem, which consists on measuring the outputs of the system by the closed loop sensor layer, whose signal is modified by a control gain and eventually inputted into the actuator layer so the system response signal is modulated. Aiming to enhance the active feedback control in piezoelectric actuators (PEAs), this work targets the design of the flextensional microstructure considering an active velocity feedback control (AVFC), where the active piezoelectric sensing and actuating cycles imply in an extra damping to the system. Therefore, the flextensional mechanism compliance shall be distributed within the design domain by the allocation of void regions where there should be the flexible hinges. Such a design can be accomplished by means of the TOM, which employs a systematic analysis of the dynamic model through the finite element method (FEM). In this work, the finite element (FE) system model takes into account the piezoelectric ceramics intermediate nodes, what is denominated as non-collapsed piezoelectric nodes model, and whose induced voltage during the time domain dynamic response contributes to the active control of the system. The topology optimization (TO) problem is formulated for the system vibration suppression at the restoring position and at the actuated position (positioner) subject to material volume and design variables constraints. The TOM implemented is based on the solid isotropic material with penalization (SIMP), the dynamic adjoint sensitivity, and on the optimization solver known as sequential linear programming (SLP). To illustrate the method, bidimensional examples of optimized topologies are numerically obtained by employing different velocity feedback control gains, and the topologies efficiency are compared and contrasted.
publishDate 2018
dc.date.none.fl_str_mv 2018-11-21
dc.type.status.fl_str_mv info:eu-repo/semantics/publishedVersion
dc.type.driver.fl_str_mv info:eu-repo/semantics/doctoralThesis
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dc.language.iso.fl_str_mv eng
language eng
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dc.rights.driver.fl_str_mv Liberar o conteúdo para acesso público.
info:eu-repo/semantics/openAccess
rights_invalid_str_mv Liberar o conteúdo para acesso público.
eu_rights_str_mv openAccess
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dc.publisher.none.fl_str_mv Biblioteca Digitais de Teses e Dissertações da USP
publisher.none.fl_str_mv Biblioteca Digitais de Teses e Dissertações da USP
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reponame:Biblioteca Digital de Teses e Dissertações da USP
instname:Universidade de São Paulo (USP)
instacron:USP
instname_str Universidade de São Paulo (USP)
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institution USP
reponame_str Biblioteca Digital de Teses e Dissertações da USP
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