@ARTICLE{relaxation-DE-PAMS03,
   AUTHOR       = {B.P. Ingalls and E.D. Sontag and Y. Wang},
   JOURNAL      = {Proc. Amer. Math. Soc.},
   TITLE        = {An infinite-time relaxation theorem for differential 
      inclusions},
   YEAR         = {2003},
   OPTMONTH     = {},
   OPTNOTE      = {},
   NUMBER       = {2},
   PAGES        = {487--499},
   VOLUME       = {131},
   PDF          = {../../FTPDIR/relaxation-di-as-appeared.pdf},
   ABSTRACT     = { The fundamental relaxation result for Lipschitz 
      differential inclusions is the Filippov-Wazewski Relaxation Theorem, 
      which provides approximations of trajectories of a relaxed inclusion 
      on finite intervals. A complementary result is presented, which 
      provides approximations on infinite intervals, but does not guarantee 
      that the approximation and the reference trajectory satisfy the same 
      initial condition. }
}

{"_id":"fho223DtH3WSe9i99","bibbaseid":"ingalls-sontag-wang-aninfinitetimerelaxationtheoremfordifferentialinclusions-2003","downloads":0,"creationDate":"2018-10-18T05:07:06.250Z","title":"An infinite-time relaxation theorem for differential inclusions","author_short":["Ingalls, B.","Sontag, E.","Wang, Y."],"year":2003,"bibtype":"article","biburl":"http://www.sontaglab.org/PUBDIR/Biblio/complete-bibliography.bib","bibdata":{"bibtype":"article","type":"article","author":[{"firstnames":["B.P."],"propositions":[],"lastnames":["Ingalls"],"suffixes":[]},{"firstnames":["E.D."],"propositions":[],"lastnames":["Sontag"],"suffixes":[]},{"firstnames":["Y."],"propositions":[],"lastnames":["Wang"],"suffixes":[]}],"journal":"Proc. Amer. Math. Soc.","title":"An infinite-time relaxation theorem for differential inclusions","year":"2003","optmonth":"","optnote":"","number":"2","pages":"487–499","volume":"131","pdf":"../../FTPDIR/relaxation-di-as-appeared.pdf","abstract":"The fundamental relaxation result for Lipschitz differential inclusions is the Filippov-Wazewski Relaxation Theorem, which provides approximations of trajectories of a relaxed inclusion on finite intervals. A complementary result is presented, which provides approximations on infinite intervals, but does not guarantee that the approximation and the reference trajectory satisfy the same initial condition. ","bibtex":"@ARTICLE{relaxation-DE-PAMS03,\n AUTHOR = {B.P. Ingalls and E.D. Sontag and Y. Wang},\n JOURNAL = {Proc. Amer. Math. Soc.},\n TITLE = {An infinite-time relaxation theorem for differential \n inclusions},\n YEAR = {2003},\n OPTMONTH = {},\n OPTNOTE = {},\n NUMBER = {2},\n PAGES = {487--499},\n VOLUME = {131},\n PDF = {../../FTPDIR/relaxation-di-as-appeared.pdf},\n ABSTRACT = { The fundamental relaxation result for Lipschitz \n differential inclusions is the Filippov-Wazewski Relaxation Theorem, \n which provides approximations of trajectories of a relaxed inclusion \n on finite intervals. A complementary result is presented, which \n provides approximations on infinite intervals, but does not guarantee \n that the approximation and the reference trajectory satisfy the same \n initial condition. }\n}\n\n","author_short":["Ingalls, B.","Sontag, E.","Wang, Y."],"key":"relaxation-DE-PAMS03","id":"relaxation-DE-PAMS03","bibbaseid":"ingalls-sontag-wang-aninfinitetimerelaxationtheoremfordifferentialinclusions-2003","role":"author","urls":{},"downloads":0,"html":""},"search_terms":["infinite","time","relaxation","theorem","differential","inclusions","ingalls","sontag","wang"],"keywords":[],"authorIDs":["5bc814f9db768e100000015a"],"dataSources":["DKqZbTmd7peqE4THw"]}