Analysis of seismic stability of shells of revolution using probabilistic methods

Research output: Chapter in Book/Report/Conference proceedingConference contributionpeer-review

1 Scopus citations

Abstract

This work presents numerical methods of calculation of earthquake resistance of shells of revolution based on the application of the theory of random processes combined with the FEM. Probabilistic character of seismic effect is determined by using artificial accelerograms based on stochastic process. To illustrate the above methods of probabilistic analysis of seismic stability of structures, two real objects and one projected one are considered. Displacements, stresses, forces and moments resulting from the action of seismic load have been determined. Comparison of the results of calculation with those achieved using calculation of prescribed real accelerograms and building design codes have been made. Comparative analysis of the calculation results brings us to the conclusion that the difference between the results obtained using different methods can be quite significant. It means that when designing structures of the types of shells of revolution under consideration it is necessary to do calculations using all methods recommended by design codes as well as probabilistic methods.

Original languageEnglish
Title of host publicationEarthquake Resistant Engineering Structures VIII
Pages249-260
Number of pages12
DOIs
StatePublished - 2011
Event8th World Conference on Earthquake Resistant Engineering Structures, ERES 2011 - Chianciano Terme, Italy
Duration: 7 Sep 20119 Sep 2011

Publication series

NameWIT Transactions on the Built Environment
Volume120
ISSN (Print)1743-3509

Conference

Conference8th World Conference on Earthquake Resistant Engineering Structures, ERES 2011
Country/TerritoryItaly
CityChianciano Terme
Period7/09/119/09/11

Keywords

  • Earthquake resistance
  • FEM
  • Probabilistic analysis
  • Revolution
  • Shell

Fingerprint

Dive into the research topics of 'Analysis of seismic stability of shells of revolution using probabilistic methods'. Together they form a unique fingerprint.

Cite this