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FEM modelling of the static behaviour of reinforced concrete beams considering the nonlinear behaviour of the concrete

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Języki publikacji
EN
Abstrakty
EN
This paper presents a finite element (FE) method of modelling reinforced concrete beams. The proposed model takes into account the phenomena characteristic of reinforced concrete structures, such as the interaction between two materials (concrete and steel), the cracking caused by mechanical loads and the variation of the Young's modulus under increasing load. A relevant numerical FE analysis was carried out in the ABAQUS system using the concrete damaged plasticity (CDP) model. The character of Young's modulus variation due to increasing stress intensity level was taken from the author’s own research. The results of the FE calculations were compared with the results yielded by the author's numerical bar model.
Wydawca
Rocznik
Strony
206--223
Opis fizyczny
Bibliogr. 26 poz., rys., tab.
Twórcy
  • Doctoral School of Civil Engineering and Transport at the Wroclaw University of Science and Technology, Politechnika Wroclawska, Wrocław, Poland
Bibliografia
  • [1] ACI Code 318-19: Building Code Requirements for Structural Concrete. (2019).
  • [2] ASTM International. C469/C469M-14: Standard Test Method for Static Modulus of Elasticity and Poisson’s Ratio of Concrete in Compression. (2014).
  • [3] Calonius, K., Fedoroff, A., Kolari, K., Reijo, K., & Vilppo, J. (2019, October). Calibration of Abaqus CDP model parameters. In 32nd Nordic Seminar on Computational Mechanics, NSCM32, 51-54. University of Oulu.
  • [4] Chróścielewski, J., Miśkiewicz, M., Pyrzowski, Ł, & Sobczyk, B. (2017). Damage analysis of tensioning cable anchorage zone of a bridge superstructure, using CDP ABAQUS material model. Archives of Civil Engineering, 63(3), 3-18.
  • [5] Dassault Systèmes. (2014). Abaqus 6.14: Abaqus Analysis User’s Guide. Retrieved from http://130.149.89.49:2080/v6.14/books/usb/default.htm
  • [6] EN 12390-1 Testing hardened concrete – Part 1: Shape, dimensions and other requirements for specimens and moulds. (2012).
  • [7] EN 12390-13 Testing hardened concrete – Part 13: Determination of secant modulus of elasticity in compression. (2013).
  • [8] EN 1992-1-1 Eurocode: Design of concrete structures. Part 1-1: General rules, and rules for buildings. (2004).
  • [9] Fedoroff, A., Calonius, K., & Kuutti, J. (2019). Behavior of the Abaqus CDP model in simple stress states. Rakenteiden Mekaniikka, 52(2), 87-113.
  • [10] Jurowski, K., & Grzeszczyk, S. (2015). The influence of concrete composition on Young’s modulus. Procedia Engineering, 108, 584-591.
  • [11] Jurowski, K., & Grzeszczyk, S. (2018). Influence of Selected Factors on the Relationship between the Dynamic Elastic Modulus and Compressive Strength of Concrete. Materials, 11(4), 477.
  • [12] Łuszczyk, K., Rogoża, A., Stachoń, T., Wojtowicz, A., & Ubysz, A. (2017). Discrete model of cracks in the reinforced concrete bending beams. In Строительство-формирование среды жизнедеятельности, 325-327.
  • [13] Musiał, M., & Grosel, J. (2016). Determining the Young’s modulus of concrete by measuring the eigenfrequencies of concrete and reinforced concrete beams. Construction and Building Materials, 121, 44-52.
  • [14] Neville, A. M. (1977). Właściwości betonu [Properties of Concrete]. Warsaw: Arkady.
  • [15] Neville, A.M. (2011). Properties of concrete (5th ed.). Harlow: Pearson Education Ltd.
  • [16] Pędziwiatr, J. (2008). Influence of internal cracks on bond in cracked concrete structures. Archives of civil and mechanical engineering, 8(3), 91-105.
  • [17] Pędziwiatr, J. (2009). The influence of the bond between concrete and reinforcement on tension stiffening effect. Magazine of Concrete Research, 61(6), 437-443.
  • [18] Polus, Ł., & Szumigała, M. (2019, March). Laboratory tests vs. FE analysis of concrete cylinders subjected to compression. AIP Conference Proceedings, 2078(1), 20089.
  • [19] Rewers, I. (2019, February). Numerical analysis of RC beam with high strength steel reinforcement using CDP model. In IOP Conference Series: Materials Science and Engineering, 471(2). IOP Publishing.
  • [20] Sinaei, H., Shariati, M., Abna, A. H., Aghaei, M., & Shariati, A. (2012). Evaluation of reinforced concrete beam behaviour using finite element analysis by ABAQUS. Scientific Research and Essays, 7(21), 2002-2009.
  • [21] Szczecina, M., Tworzewski, P., & Uzarska, I. (2018). Numerical modeling of reinforced concrete beams, including the real position of reinforcing bars (Modelowanie numeryczne belek żelbetowych z uwzględnieniem rzeczywistego rozmieszczenia zbrojenia). Structure & Environment, 10(1), 28-38.
  • [22] Szczecina, M., & Winnicki, A. (2015). Calibration of the CDP model parameters in Abaqus. In The 2015 World Congress on Advances in Structural Engineering and Mechanics (ASEM15).
  • [23] Szczecina, M., & Winnicki, A. (2015). Numerical simulations of corners in RC frames using strut-and-tie method and CDP model. In COMPLAS XIII: proceedings of the XIII International Conference on Computational Plasticity: fundamentals and applications, 608-619. CIMNE.
  • [24] Szczecina, M., & Winnicki, A. (2016). Selected aspects of computer modeling of reinforced concrete structures. Archives of Civil Engineering, 62(1), 51-64.
  • [25] Szczecina, M., & Winnicki, A. (2017). Relaxation time in CDP model used for analyses of RC structures. Procedia engineering, 193, 369-376.
  • [26] Wahalathantri, B., Thambiratnam, D., Chan, T., & Fawzia, S. (2011). A material model for flexural crack simulation in reinforced concrete elements using ABAQUS. In Proceedings of the first international conference on engineering, designing and developing the built environment for sustainable wellbeing, 260-264. Queensland University of Technology.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-d94188d1-3027-48b5-9c65-4fb3be8ba975
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