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Learning and Optimization Methods for Robust Control of Hard Disk Drives and Geometric Control of Fully Actuated Mechanical Systems
Learning and Optimization Methods for Robust Control of Hard Disk Drives and Geometric Con...
Learning and Optimization Methods for Robust Control of Hard Disk Drives and Geometric Control of Fully Actuated Mechanical Systems

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자료유형  
 학위논문 서양
최종처리일시  
20250211152732
ISBN  
9798384449683
DDC  
621
저자명  
Potu Surya Prakash, Nikhil.
서명/저자  
Learning and Optimization Methods for Robust Control of Hard Disk Drives and Geometric Control of Fully Actuated Mechanical Systems
발행사항  
[Sl] : University of California, Berkeley, 2024
발행사항  
Ann Arbor : ProQuest Dissertations & Theses, 2024
형태사항  
139 p
주기사항  
Source: Dissertations Abstracts International, Volume: 86-04, Section: B.
주기사항  
Advisor: Horowitz, Roberto.
학위논문주기  
Thesis (Ph.D.)--University of California, Berkeley, 2024.
초록/해제  
요약The use of Machine Learning (ML) and optimization for control applications in enhancing performance, replicating expert behaviors, and addressing other complex challenges has emerged as a focal point in contemporary research. This has become possible due to ML techniques' ability to find patterns, approximate complex functions and make decisions from data. Although promising, learning-based controllers often encounter difficulties in maintaining stability guarantees due to their reliance solely on data. This data is often noisy or incomplete, which may lead to unpredicted and in many cases unstable system responses under previously unseen scenarios. A typical ML problem is formulated by designing a loss function and the parameters that minimize the loss are used to obtain the optimal model. For control applications, a constraint on the stability needs to be imposed both during training and inference. But, most ML models do not impose such conditions as hard constraints and only encourage through soft constraints in the loss function. These constraints might not be satisfied during inference and the ML control laws can destabilize the system.This dissertation addresses the challenge of designing stabilizing controllers utilizing ML and optimization techniques for two distinct classes of systems. In the first part, we explore designing controllers through Neural Network potential functions for fully actuated mechanical systems that evolve on manifolds with well-defined dynamics in the state space. The control laws incorporate the concept of invariance for data efficient training and easy transferability between robots with similar kinematic structure. The design methodology will be emphasized on an application to variable impedance control of mechanical manipulators. In the second part, we discuss the robust control of Multi-Input Single Output (MISO) systems, with a particular focus on Multi-Actuator Hard Disk Drives (HDDs). A design methodology in frequency domain based on available frequency response data to ensure stability and robustness against disturbances and model uncertainties is presented. An unsupervised ML technique to cluster the plant transfer functions and frequency responses into subgroups is presented. Clustering helps us design common controllers within each cluster to both maintain robustness and improve performance. Lastly, identification methods for obtaining dynamical models of disturbance processes with colored noises and necessary filters that satisfy Strictly Positive Real (SPR) conditions for stability of adaptive control algorithms are presented. Throughout the dissertation, we will delve into the theoretical underpinnings of these methodologies, complemented by simulation results that highlight significant improvements in system responsiveness and efficiency achieved through these innovative control strategies.This dissertation shows that integrating learning-based mechanisms into mechanical system controllers is both feasible and effective. It also offers guidance for future research to address the challenges of these technologies. By combining theoretical analysis and simulation studies, this work demonstrates how data-driven approaches can improve control systems.
일반주제명  
Mechanical engineering
일반주제명  
Robotics
일반주제명  
Electrical engineering
키워드  
Data driven control
키워드  
Geometric control
키워드  
Kinesthetic teaching
키워드  
Machine Learning
키워드  
Mechatronics
기타저자  
University of California, Berkeley Mechanical Engineering
기본자료저록  
Dissertations Abstracts International. 86-04B.
전자적 위치 및 접속  
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MARC

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■020    ▼a9798384449683
■035    ▼a(MiAaPQ)AAI31491025
■040    ▼aMiAaPQ▼cMiAaPQ
■0820  ▼a621
■1001  ▼aPotu  Surya  Prakash,  Nikhil.
■24510▼aLearning  and  Optimization  Methods  for  Robust  Control  of  Hard  Disk  Drives  and  Geometric  Control  of  Fully  Actuated  Mechanical  Systems
■260    ▼a[Sl]▼bUniversity  of  California,  Berkeley▼c2024
■260  1▼aAnn  Arbor▼bProQuest  Dissertations  &  Theses▼c2024
■300    ▼a139  p
■500    ▼aSource:  Dissertations  Abstracts  International,  Volume:  86-04,  Section:  B.
■500    ▼aAdvisor:  Horowitz,  Roberto.
■5021  ▼aThesis  (Ph.D.)--University  of  California,  Berkeley,  2024.
■520    ▼aThe  use  of  Machine  Learning  (ML)  and  optimization  for  control  applications  in  enhancing  performance,  replicating  expert  behaviors,  and  addressing  other  complex  challenges  has  emerged  as  a  focal  point  in  contemporary  research.  This  has  become  possible  due  to  ML  techniques'  ability  to  find  patterns,  approximate  complex  functions  and  make  decisions  from  data.  Although  promising,  learning-based  controllers  often  encounter  difficulties  in  maintaining  stability  guarantees  due  to  their  reliance  solely  on  data.  This  data  is  often  noisy  or  incomplete,  which  may  lead  to  unpredicted  and  in  many  cases  unstable  system  responses  under  previously  unseen  scenarios.  A  typical  ML  problem  is  formulated  by  designing  a  loss  function  and  the  parameters  that  minimize  the  loss  are  used  to  obtain  the  optimal  model.  For  control  applications,  a  constraint  on  the  stability  needs  to  be  imposed  both  during  training  and  inference.  But,  most  ML  models  do  not  impose  such  conditions  as  hard  constraints  and  only  encourage  through  soft  constraints  in  the  loss  function.  These  constraints  might  not  be  satisfied  during  inference  and  the  ML  control  laws  can  destabilize  the  system.This  dissertation  addresses  the  challenge  of  designing  stabilizing  controllers  utilizing  ML  and  optimization  techniques  for  two  distinct  classes  of  systems.  In  the  first  part,  we  explore  designing  controllers  through  Neural  Network  potential  functions  for  fully  actuated  mechanical  systems  that  evolve  on  manifolds  with  well-defined  dynamics  in  the  state  space.  The  control  laws  incorporate  the  concept  of  invariance  for  data  efficient  training  and  easy  transferability  between  robots  with  similar  kinematic  structure.  The  design  methodology  will  be  emphasized  on  an  application  to  variable  impedance  control  of  mechanical  manipulators.  In  the  second  part,  we  discuss  the  robust  control  of  Multi-Input  Single  Output  (MISO)  systems,  with  a  particular  focus  on  Multi-Actuator  Hard  Disk  Drives  (HDDs).  A  design  methodology  in  frequency  domain  based  on  available  frequency  response  data  to  ensure  stability  and  robustness  against  disturbances  and  model  uncertainties  is  presented.  An  unsupervised  ML  technique  to  cluster  the  plant  transfer  functions  and  frequency  responses  into  subgroups  is  presented.  Clustering  helps  us  design  common  controllers  within  each  cluster  to  both  maintain  robustness  and  improve  performance.  Lastly,  identification  methods  for  obtaining  dynamical  models  of  disturbance  processes  with  colored  noises  and  necessary  filters  that  satisfy  Strictly  Positive  Real  (SPR)  conditions  for  stability  of  adaptive  control  algorithms  are  presented.  Throughout  the  dissertation,  we  will  delve  into  the  theoretical  underpinnings  of  these  methodologies,  complemented  by  simulation  results  that  highlight  significant  improvements  in  system  responsiveness  and  efficiency  achieved  through  these  innovative  control  strategies.This  dissertation  shows  that  integrating  learning-based  mechanisms  into  mechanical  system  controllers  is  both  feasible  and  effective.  It  also  offers  guidance  for  future  research  to  address  the  challenges  of  these  technologies.  By  combining  theoretical  analysis  and  simulation  studies,  this  work  demonstrates  how  data-driven  approaches  can  improve  control  systems.
■590    ▼aSchool  code:  0028.
■650  4▼aMechanical  engineering
■650  4▼aRobotics
■650  4▼aElectrical  engineering
■653    ▼aData  driven  control
■653    ▼aGeometric  control
■653    ▼aKinesthetic  teaching
■653    ▼aMachine  Learning
■653    ▼aMechatronics
■690    ▼a0548
■690    ▼a0771
■690    ▼a0544
■71020▼aUniversity  of  California,  Berkeley▼bMechanical  Engineering.
■7730  ▼tDissertations  Abstracts  International▼g86-04B.
■790    ▼a0028
■791    ▼aPh.D.
■792    ▼a2024
■793    ▼aEnglish
■85640▼uhttp://www.riss.kr/pdu/ddodLink.do?id=T17163625▼nKERIS▼z이  자료의  원문은  한국교육학술정보원에서  제공합니다.

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