An efficient semi-analytic time integration method with application to non-linear rotordynamic systems
- Author
- HOLL, H. J1
[1] Johannes Kepler University of Linz, Division of Technical Mechanics, Altenbergerstrasse 69, 4040 Linz, Austria - Source
Computational mechanics. 2000, Vol 26, Num 4, pp 362-375 ; ref : 33 ref
- CODEN
- CMMEEE
- ISSN
- 0178-7675
- Scientific domain
- Computer science; Mechanics acoustics
- Publisher
- Springer, Berlin
/
Springer, Heidelberg
- Publication country
- Germany
- Document type
- Article
- Language
- English
- Keyword (fr)
- Algorithme Analyse modale Analyse numérique Analyse structurale Arbre transmission Degré liberté Diminution coût Dynamique Equation mouvement Equation non linéaire Gyroscope Intégration numérique Machine tournante Mouvement translation Méthode domaine temps Non linéarité Rotor Système n degrés liberté Système non conservatif Système non linéaire Théorie quasi statique Vibration
- Keyword (en)
- Algorithm Modal analysis Numerical analysis Structural analysis Shaft Freedom degree Cost lowering Dynamics Equation of motion Non linear equation Gyroscope Numerical integration Rotating machine Translation motion Time domain method Nonlinearity Rotor System with n degrees of freedom Non conservative system Non linear system Quasi static theory Vibration
- Keyword (es)
- Algoritmo Análisis modal Análisis numérico Análisis estructural Arbol transmisión Grado libertad Reducción costo Dinámica Ecuación movimiento Ecuación no lineal Giroscopio Integración numérica Máquina tornante Movimiento traslación Método dominio tiempo No linealidad Rotor Sistema n grados libertad Sistema no conservativo Sistema no lineal Teoría cuasiestática Vibración
- Classification
- Pascal
- 001 Exact sciences and technology / 001D Applied sciences / 001D05 Electrical engineering. Electrical power engineering / 001D05D Electrical machines / 001D05D04 Special rotating machines
- Discipline
- Electrical engineering. Electroenergetics
- Origin
- Inist-CNRS
- Database
- PASCAL
- INIST identifier
- 1518181
Sauf mention contraire ci-dessus, le contenu de cette notice bibliographique peut être utilisé dans le cadre d’une licence CC BY 4.0 Inist-CNRS / Unless otherwise stated above, the content of this bibliographic record may be used under a CC BY 4.0 licence by Inist-CNRS / A menos que se haya señalado antes, el contenido de este registro bibliográfico puede ser utilizado al amparo de una licencia CC BY 4.0 Inist-CNRS
Access to the document
Install on your browser
DOI
10.1007/s004660000184 
https://dx.doi.org/10.1007/s004660000184
"O:13:\"PanistOpenUrl\":36:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000idc\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:21:\"10.1007\/s004660000184\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:9:\"\u0000*\u0000jtitle\";s:23:\"Computational mechanics\";s:9:\"\u0000*\u0000stitle\";s:12:\"Comput. mech\";s:7:\"\u0000*\u0000date\";s:4:\"2000\";s:9:\"\u0000*\u0000volume\";s:2:\"26\";s:8:\"\u0000*\u0000issue\";s:1:\"4\";s:8:\"\u0000*\u0000spage\";s:3:\"362\";s:8:\"\u0000*\u0000epage\";s:3:\"375\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0178-7675\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:4:\"HOLL\";s:10:\"\u0000*\u0000aufirst\";s:4:\"H. J\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:0:{}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"CMMEEE\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:8:\"\u0000*\u0000place\";s:6:\"Berlin\";s:6:\"\u0000*\u0000pub\";s:8:\"Springer\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:0:\"\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Panist access
"O:12:\"IstexOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:21:\"10.1007\/s004660000184\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:9:\"\u0000*\u0000jtitle\";s:23:\"Computational mechanics\";s:9:\"\u0000*\u0000stitle\";s:12:\"Comput. mech\";s:7:\"\u0000*\u0000date\";s:4:\"2000\";s:9:\"\u0000*\u0000volume\";s:2:\"26\";s:8:\"\u0000*\u0000issue\";s:1:\"4\";s:8:\"\u0000*\u0000spage\";s:3:\"362\";s:8:\"\u0000*\u0000epage\";s:3:\"375\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0178-7675\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:4:\"HOLL\";s:10:\"\u0000*\u0000aufirst\";s:4:\"H. J\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:0:{}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"CMMEEE\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:8:\"\u0000*\u0000place\";s:6:\"Berlin\";s:6:\"\u0000*\u0000pub\";s:8:\"Springer\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:0:\"\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Istex access
"O:16:\"UnpaywallOpenUrl\":35:{s:8:\"\u0000*\u0000email\";s:27:\"assistance-portail@inist.fr\";s:6:\"\u0000*\u0000fmt\";N;s:6:\"\u0000*\u0000doi\";s:21:\"10.1007\/s004660000184\";s:6:\"\u0000*\u0000pii\";N;s:7:\"\u0000*\u0000pmid\";N;s:9:\"\u0000*\u0000atitle\";N;s:9:\"\u0000*\u0000jtitle\";N;s:9:\"\u0000*\u0000stitle\";N;s:7:\"\u0000*\u0000date\";N;s:9:\"\u0000*\u0000volume\";N;s:8:\"\u0000*\u0000issue\";N;s:8:\"\u0000*\u0000spage\";N;s:8:\"\u0000*\u0000epage\";N;s:8:\"\u0000*\u0000pages\";N;s:7:\"\u0000*\u0000issn\";N;s:8:\"\u0000*\u0000eissn\";N;s:9:\"\u0000*\u0000aulast\";N;s:10:\"\u0000*\u0000aufirst\";N;s:9:\"\u0000*\u0000auinit\";N;s:10:\"\u0000*\u0000auinitm\";N;s:5:\"\u0000*\u0000au\";N;s:9:\"\u0000*\u0000aucorp\";N;s:7:\"\u0000*\u0000isbn\";N;s:8:\"\u0000*\u0000coden\";N;s:8:\"\u0000*\u0000genre\";N;s:7:\"\u0000*\u0000part\";N;s:9:\"\u0000*\u0000btitle\";N;s:8:\"\u0000*\u0000title\";N;s:8:\"\u0000*\u0000place\";N;s:6:\"\u0000*\u0000pub\";N;s:10:\"\u0000*\u0000edition\";N;s:9:\"\u0000*\u0000tpages\";N;s:9:\"\u0000*\u0000series\";N;s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";N;}"
Unpaywall access
"O:16:\"EuropePMCOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:21:\"10.1007\/s004660000184\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:9:\"\u0000*\u0000jtitle\";s:23:\"Computational mechanics\";s:9:\"\u0000*\u0000stitle\";s:12:\"Comput. mech\";s:7:\"\u0000*\u0000date\";s:4:\"2000\";s:9:\"\u0000*\u0000volume\";s:2:\"26\";s:8:\"\u0000*\u0000issue\";s:1:\"4\";s:8:\"\u0000*\u0000spage\";s:3:\"362\";s:8:\"\u0000*\u0000epage\";s:3:\"375\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0178-7675\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:4:\"HOLL\";s:10:\"\u0000*\u0000aufirst\";s:4:\"H. J\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:0:{}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"CMMEEE\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:8:\"\u0000*\u0000place\";s:6:\"Berlin\";s:6:\"\u0000*\u0000pub\";s:8:\"Springer\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:0:\"\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Europe PubMed Central access
"O:11:\"BaseOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:21:\"10.1007\/s004660000184\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:9:\"\u0000*\u0000jtitle\";s:23:\"Computational mechanics\";s:9:\"\u0000*\u0000stitle\";s:12:\"Comput. mech\";s:7:\"\u0000*\u0000date\";s:4:\"2000\";s:9:\"\u0000*\u0000volume\";s:2:\"26\";s:8:\"\u0000*\u0000issue\";s:1:\"4\";s:8:\"\u0000*\u0000spage\";s:3:\"362\";s:8:\"\u0000*\u0000epage\";s:3:\"375\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0178-7675\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:4:\"HOLL\";s:10:\"\u0000*\u0000aufirst\";s:4:\"H. J\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:0:{}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"CMMEEE\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:8:\"\u0000*\u0000place\";s:6:\"Berlin\";s:6:\"\u0000*\u0000pub\";s:8:\"Springer\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:0:\"\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
Base Search access
"O:12:\"ArXivOpenUrl\":35:{s:10:\"\u0000*\u0000openUrl\";N;s:6:\"\u0000*\u0000fmt\";s:7:\"journal\";s:6:\"\u0000*\u0000doi\";s:21:\"10.1007\/s004660000184\";s:6:\"\u0000*\u0000pii\";s:0:\"\";s:7:\"\u0000*\u0000pmid\";s:0:\"\";s:9:\"\u0000*\u0000atitle\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:9:\"\u0000*\u0000jtitle\";s:23:\"Computational mechanics\";s:9:\"\u0000*\u0000stitle\";s:12:\"Comput. mech\";s:7:\"\u0000*\u0000date\";s:4:\"2000\";s:9:\"\u0000*\u0000volume\";s:2:\"26\";s:8:\"\u0000*\u0000issue\";s:1:\"4\";s:8:\"\u0000*\u0000spage\";s:3:\"362\";s:8:\"\u0000*\u0000epage\";s:3:\"375\";s:8:\"\u0000*\u0000pages\";s:0:\"\";s:7:\"\u0000*\u0000issn\";s:9:\"0178-7675\";s:8:\"\u0000*\u0000eissn\";s:0:\"\";s:9:\"\u0000*\u0000aulast\";s:4:\"HOLL\";s:10:\"\u0000*\u0000aufirst\";s:4:\"H. J\";s:9:\"\u0000*\u0000auinit\";s:0:\"\";s:10:\"\u0000*\u0000auinitm\";s:0:\"\";s:5:\"\u0000*\u0000au\";a:0:{}s:9:\"\u0000*\u0000aucorp\";s:0:\"\";s:7:\"\u0000*\u0000isbn\";s:0:\"\";s:8:\"\u0000*\u0000coden\";s:6:\"CMMEEE\";s:8:\"\u0000*\u0000genre\";s:7:\"article\";s:7:\"\u0000*\u0000part\";s:0:\"\";s:9:\"\u0000*\u0000btitle\";s:0:\"\";s:8:\"\u0000*\u0000title\";s:102:\"An efficient semi-analytic time integration method with application to non-linear rotordynamic systems\";s:8:\"\u0000*\u0000place\";s:6:\"Berlin\";s:6:\"\u0000*\u0000pub\";s:8:\"Springer\";s:10:\"\u0000*\u0000edition\";s:0:\"\";s:9:\"\u0000*\u0000tpages\";s:0:\"\";s:9:\"\u0000*\u0000series\";s:0:\"\";s:8:\"\u0000*\u0000proxy\";s:30:\"http:\/\/proxyout.inist.fr:8080\/\";s:12:\"\u0000*\u0000integrite\";b:1;}"
arXiv access
