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  <title>L₂-Gain and Passivity Techniques in Nonlinear Control</title>
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  <namePart>Schaft, A. J. van der</namePart>
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  <place>
   <placeTerm type="text">Cham, Switzerland</placeTerm>
   <publisher>Springer International Publishing AG</publisher>
   <dateIssued>2017</dateIssued>
  </place>
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  <languageTerm type="code">en</languageTerm>
  <languageTerm type="text">English</languageTerm>
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  <extent>xviii, 321 p. : Illust. ; 24,5 cm.</extent>
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 <note>This standard text gives a unified treatment of passivity and L2-gain theory for nonlinear state space systems, preceded by a compact treatment of classical passivity and small-gain theorems for nonlinear input-output maps. The synthesis between passivity and L2-gain theory is provided by the theory of dissipative systems. Specifically, the small-gain and passivity theorems and their implications for nonlinear stability and stabilization are discussed from this standpoint. The connection between L2-gain and passivity via scattering is detailed.&#13;
&#13;
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Feedback equivalence to a passive system and resulting stabilization strategies are discussed. The passivity concepts are enriched by a generalised Hamiltonian formalism, emphasising the close relations with physical modeling and control by interconnection, and leading to novel control methodologies going beyond passivity.</note>
 <note type="statement of responsibility"></note>
 <subject authority="">
  <topic>Automatic Control</topic>
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 <subject authority="">
  <topic>Engineering</topic>
 </subject>
 <subject authority="">
  <topic>Nonlinear Control Theory</topic>
 </subject>
 <subject authority="">
  <topic>Mechatronics</topic>
 </subject>
 <subject authority="">
  <topic>Feedback Control Systems</topic>
 </subject>
 <subject authority="">
  <topic>Robotics</topic>
 </subject>
 <subject authority="">
  <topic>Computational intelligence</topic>
 </subject>
 <classification>629.83</classification>
 <identifier type="isbn">9783319499918</identifier>
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  <physicalLocation>e-Library Universitas Pertamina Be Global Leader</physicalLocation>
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