| 1. Identity statement | |
| Reference Type | Journal Article |
| Site | mtc-m16c.sid.inpe.br |
| Holder Code | isadg {BR SPINPE} ibi 8JMKD3MGPCW/3DT298S |
| Identifier | 6qtX3pFwXQZ3P8SECKy/CU9h2 |
| Repository | sid.inpe.br/jeferson/2004/07.28.11.47 (restricted access) |
| Last Update | 2006:06.14.04.09.36 (UTC) administrator |
| Metadata Repository | sid.inpe.br/jeferson/2004/07.28.11.48 |
| Metadata Last Update | 2018:06.04.04.12.54 (UTC) administrator |
| Secondary Key | INPE-11054-PRE/6510 |
| ISBN/ISSN | 0378-4371 |
| ISSN | 0378-4371 |
| Citation Key | ChianRemChrMacRos:2004:ChHiIn |
| Title | Characterization of a high-dimensional interior crisis in a nonlinear reactive-dilusion equation.  |
| Year | 2004 |
| Month | Jan. |
| Access Date | 2024, Apr. 28 |
| Secondary Type | PRE PI |
| Number of Files | 1 |
| Size | 373 KiB |
| 2. Context | |
| Author | 1 Chian, Abraham Chian Long 2 Rempel, Erico Luiz 3 Christiansen, F. 4 Macau, Elbert Einstein Neher 5 Rosa, Reinaldo Roberto |
| Resume Identifier | 1 2 3 4 5 8JMKD3MGP5W/3C9JJ5D |
| Group | 1 DGE-INPE-MCT-BR |
| Affiliation | 1 INPE 2 WISER 3 Solar-Terrestrial Physics Division, Danish Meteorological Institute |
| Journal | Physica A: Statistical Mechanics and its Applications |
| Volume | 342 |
| Number | 1-2 |
| Pages | 370-376 |
| History (UTC) | 2004-12-13 18:16:52 :: marciana -> administrator :: 2006-09-27 21:00:37 :: administrator -> marciana :: 2008-05-02 16:20:26 :: marciana -> administrator :: 2009-08-12 01:05:30 :: administrator -> banon :: 2010-05-17 18:11:05 :: banon -> administrator :: 2018-06-04 04:12:54 :: administrator -> marciana :: 2004 |
| 3. Content and structure | |
| Is the master or a copy? | is the master |
| Content Stage | completed |
| Transferable | 1 |
| Content Type | External Contribution |
| Keywords | Interior crises Partial differencial equations Chaotic saddes saddles chaos |
| Abstract | We report an investigation of interior crisis in extended spatiotemporal systems exemplified by the Kuramoto-Sivashinsky equation. We show that unstable periodic orbits and their associated invariant stable and unstable manifolds in the Poincare hyperplane can effectively characterize the global bifurcation dynamics of high-dimensional systems. In particular, we introduce a new technique to characterize the high-dimensional homoclinic tangency responsible for an interior crisis the stable manifolds of a chaotic saddle. |
| Area | CEA |
| Arrangement | urlib.net > BDMCI > Fonds > Produção anterior à 2021 > DIDGE > Characterization of a... |
| doc Directory Content | access |
| source Directory Content | there are no files |
| agreement Directory Content | there are no files |
| 4. Conditions of access and use | |
| Language | en |
| Target File | physicaA_proof.pdf |
| User Group | administrator alexandra banon marciana |
| Visibility | shown |
| Copy Holder | SID/SCD |
| Archiving Policy | denypublisher denyfinaldraft24 |
| Read Permission | deny from all and allow from 150.163 |
| 5. Allied materials | |
| Next Higher Units | 8JMKD3MGPCW/3EU29DP |
| Dissemination | WEBSCI; PORTALCAPES; COMPENDEX. |
| Host Collection | sid.inpe.br/mtc-m18@80/2008/03.17.15.17 |
| 6. Notes | |
| Empty Fields | alternatejournal archivist callnumber copyright creatorhistory descriptionlevel documentstage doi e-mailaddress electronicmailaddress format isbn label lineage mark mirrorrepository nextedition notes orcid parameterlist parentrepositories previousedition previouslowerunit progress project readergroup rightsholder schedulinginformation secondarydate secondarymark session shorttitle sponsor subject tertiarymark tertiarytype typeofwork url versiontype |
| 7. Description control | |
| e-Mail (login) | marciana |
| update | |