2002, English, Article edition: MTNS Problem Book Francesco Bullo; Jorge Cortes; Andrew D. Lewis; ...

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Bookmark: http://trove.nla.gov.au/version/13262364
Physical Description
  • pdf
  • ps
Published
  • 2002-08-01
  • unknown
  • 2002-07-31
Language
  • English

Edition details

Title
  • MTNS Problem Book
Author
  • Francesco Bullo
  • Jorge Cortes
  • Andrew D. Lewis
  • Sonia Martnez
  • Vincent D. Blondel
  • Alexander Megretski
  • Roger Brockett
  • Jean-michel Coron
  • Miroslav Krstic
  • Anders Rantzer
  • Joachim Rosenthal
  • Eduardo D. Sontag
  • M. Vidyasagar
  • Amol J. Sasane
  • Lev Sakhnovich
Other Authors
  • The Pennsylvania State University CiteSeer Archives
Published
  • 2002-08-01
  • unknown
  • 2002-07-31
Physical Description
  • pdf
  • ps
Subjects
Notes
  • this paper we consider the well-known Schur problem the solution of which satisfy in addition the extremal condition (z)w(z)## min , < 1 (58.1) where w(z) and # min are mxm matrices and # min > 0 . Here the matrix # min is defined by a certain minimal-rank condition(see Definition 1).We remark that the extremal Schur problem is a particular case. The general case is considered in book [1] and paper [2].Our approach to the extremal problems doesn't coincide with the superoptimal approach [3],[4].In paper [2] we compare our approach to the extremal problems with the superoptimal approach
  • this paper we consider the well-known Schur problem the solution of which satisfy in addition the extremal condition (z)w(z) min ; jzj < 1 (58.1) where w(z) and min are mxm matrices and min > 0 . Here the matrix min is de ned by a certain minimal-rank condition(see De nition 1).We remark that the extremal Schur problem is a particular case. The general case is considered in book [1] and paper [2].Our approach to the extremal problems doesn't coincide with the superoptimal approach [3],[4].In paper [2] we compare our approach to the extremal problems with the superoptimal approach
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Language
  • English
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