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Transformed conditional probabilities in the analysis of stochastic sequences

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Treść / Zawartość
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Języki publikacji
EN
Abstrakty
EN
The need to use unsophisticated probability-based approaches and models in the structural safety analysis of the structures subjected to annual extreme service, snow and wind actions is discussed. Statistical parameters of single and coincident two extreme variable actions and their effects are analysed. Monotone and decreasing random sequences of safety margins of not deteriorating and deteriorating members are treated, respectively, as ordinary and generalized geometric distributions representing highly-correlated series systems. An analytical analysis of the failure or survival probabilities of members and their systems is based on the concepts of transformed conditional probabilities of safety margin sequences whose statistically dependent cuts coincide with extreme loading situations of structures. The probability-based design of members exposed to coincident extreme actions is illustrated by a numerical example.
Rocznik
Tom
Strony
243--250
Opis fizyczny
Bibliogr. 14 poz., rys., wykr.
Twórcy
autor
  • KTU Institute of Architecture and Construction, Kaunas, Lithuania
Bibliografia
  • [1] Ahammed, M. & Melchers, R. E. (2005). New bounds for highly correlated structural series systems. ICOSSAR, G. Augusti, G. J. Schuëller, M. Ciampoli (eds), Millpress, Rotterdam, 3556-3662.
  • [2] Dey, A. & Mahadevan, S. (2000). Journal of Structural Engineering, ASCE 126 (5), 612-620.
  • [3] Ellingwood, B. R. (1981). Wind and snow load statistics for probabilistic design, Journal of Structural Division, ASCE 107 (7), 1345-1349.
  • [4] Ellingwood, B. R. & Tekie, P.B. (1999). Wind load statistics for probability-based structural design, Journal of Structural Engineering, ASCE 125 (4), 453-463.
  • [5] EN 1990 (2002). Eurocode 1. Basis of design and actions on structure, CEN, Brussels.
  • [6] ISO 2394 (1998). General principles on reliability for structures, 2nd ed., Switzerland.
  • [7] JCSS (2000). Probabilistic model code: Part 1 – Basis of design, 12th draft.
  • [8] Kudzys, A. (1992). Probability estimation of reliability and durability of reinforced concrete structures. Technika, Vilnius.
  • [9] Lundberg, J. E. & Galambos, T. V. (1996). Load and resistance factor design of composite columns, Structural Safety, 18 (2, 3), 169-177.
  • [10] Mori, V., Kato, T. & Murai, K. (2003). Probabilistic models of combinations of stochastic loads for limit state design, Structural Safety, 25 (1), 69-97.
  • [11] Rosowsky, D. & Ellingwood, B. (1992). Reliability of wood systems subjected to stochastic live loads, Wood and Fiber Science, 24 (1), 47-59.
  • [12] Raizer, V. P. (1998). Theory of Reliability in Structural Design. ACB Publishing House, Moscow.
  • [13] Sykora, M. (2005). Load combination model based on intermittent rectangular wave renewal processes. ICOSSAR, G. Augusti, G. J. Schuëller, M. Ciampoli (eds), Millpress, Rotterdam, 2517-2524.
  • [14] Tukstra, C. J. (1970). Theory of structural design decision. Study No 2. Solid Mechanics Division, Waterloo.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-23f259bb-69f3-4e87-8b31-a21517a60e2a
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