Every normal linear system has a regular time-optimal synthesis

Pavol Brunovský

Mathematica Slovaca (1978)

  • Volume: 28, Issue: 1, page 81-100
  • ISSN: 0232-0525

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Brunovský, Pavol. "Every normal linear system has a regular time-optimal synthesis." Mathematica Slovaca 28.1 (1978): 81-100. <http://eudml.org/doc/32213>.

@article{Brunovský1978,
author = {Brunovský, Pavol},
journal = {Mathematica Slovaca},
language = {eng},
number = {1},
pages = {81-100},
publisher = {Mathematical Institute of the Slovak Academy of Sciences},
title = {Every normal linear system has a regular time-optimal synthesis},
url = {http://eudml.org/doc/32213},
volume = {28},
year = {1978},
}

TY - JOUR
AU - Brunovský, Pavol
TI - Every normal linear system has a regular time-optimal synthesis
JO - Mathematica Slovaca
PY - 1978
PB - Mathematical Institute of the Slovak Academy of Sciences
VL - 28
IS - 1
SP - 81
EP - 100
LA - eng
UR - http://eudml.org/doc/32213
ER -

References

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  1. ABRAHAM R., ROBBIN J., Tгansveгsal mappings and flows, Benjamin, New Yoгk and Amsteгdam 1967. (1967) MR0240836
  2. БOЛTЯHCKИЙ B. Г., Дocтaтoчныe ycлoвия oптимaльнocги и oбocнoвaниe мeтoдa динaмичecкoгo пpoгpaммиpoвaния, Извecтия AH CCCP, cep. мaт., 28, 1968, 481-514. (1968) 
  3. БOЛTЯHCKИЙ B. Г., Maтeмaтичecкиe мeтoды oптимaльнoгo yпpaвлeния, Hayкa, Mocквa 1969. (1969) 
  4. BRUNOVSKÝ P., The closed-loop time-optimal contгol I: Optimality, SIAM J. Contг., 12, 1974, 624-634. (1974) MR0355719
  5. BRUNOVSKÝ P., MIRICA S., Classical and Filippov solutions of the diffeгential equation defined by the time-optimal feedback contгol, Rev. Roum. Math. Puгes Appl., 20, 1975, 873-883. (1975) MR0377665
  6. HERMES H., Discontinuous vectoг fields and feedback contгol, In: Diffeгential equations and Dynamical systems, J. K. Hale and J. P. LaSalle editoгs, Academic Pгess, New Yoгk and London 1967, 155-165. (1967) MR0222424
  7. HERMES H., LASALLE J. P., Functional analysis and time-optimal contгol, Academic Press, New Yoгk and London 1969. (1969) MR0420366
  8. HIRONAKA H., Introduction aux ensembles sous-analytiques, Asteгisque, 7-8, 1973, 13-20. (1973) MR0355094
  9. KRENER A. J., A generalization of Chow's Theoгem and the bang-bang theoгem to nonlinear contгol pгoblems, SIAM J. Contг., 12, 1974, 43-52. (1974) MR0383206
  10. LEE E. B, MARKUS L., Foundations of optimal control theoгy, Wiley, New York 1967. (1967) MR0220537
  11. MAЗEP, Дж. H. (MATHER J.), Cтpaтификaции и oтoбpaжeния, Уcпexи мaт нayк 27, 1972, 85-118 (1972) MR0385917
  12. SANSONE G., Equazioni differenziale nel campo reale, Bologna 1948, Russian translation Moskva 1953. (1948) 

Citations in EuDML Documents

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  1. Benedetto Piccoli, Regular time-optimal syntheses for smooth planar systems
  2. Jaromír Kuben, Time-optimal control of two-dimensional systems and regular synthesis
  3. B. Piccoli, Infinite time regular synthesis
  4. Alberto Bressan, Tao Wang, Global optimality conditions for a dynamic blocking problem
  5. Héctor Sussmann, Some optimal control applications of real-analytic stratifications and desingularization
  6. Alberto Bressan, Tao Wang, Global optimality conditions for a dynamic blocking problem
  7. Ugo Boscain, Grégoire Charlot, Resonance of minimizers for n-level quantum systems with an arbitrary cost
  8. Ugo Boscain, Grégoire Charlot, Resonance of minimizers for -level quantum systems with an arbitrary cost

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