Numerical Model for Prestressed Composite Concrete Flexural Members
Source abstract
Abstract
A finite element numerical model for the analysis of composite construction structures has been implemented using the hybrid type formulation for planar frames structures. The hybrid type finite element is regarded as a theoretically exact approach for force and curvature distributions. This approach allows the use of long elements, consequently improving computational efficiency and enhancing the unbonded tendon strain calculation. The computer programme considers bonded and unbonded prestressing, cyclic loading, time-effects and geometrical non-linearity. For composite construction analysis, new layers may be added to the cross-sections at any time, elements may be added to the structure during analysis, reinforcing bars may be included in the elements and bonded or unbonded tendons may be stressed during analysis. Time is a parameter used for the description of loading and construction histories, even in time-independent materials problems. Such approach for composite construction allows the modeling of complex histories in a simple manner. Results are presented comparing numerical and experimental behaviours, including unbonded simply supported prestressed beams, cast-in-place continuity of hollow-core slabs and prestressed cast-in-place continuity of pre-cast beams. Numerical and experimental curves show a good agreement in all examples, demonstrating an adequate performance of the model.
Source: openalex_inverted_index · Quality: baseline
Research context
OpenAlex topics: Structural Analysis and Optimization · Structural Load-Bearing Analysis · Structural Analysis of Composite Materials
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Affiliations
Civil Engineering Graduate Program - PPGEC, Federal University of Brazil at Rio Grande do Sul-UFRGS
Federal University of Brazil at Rio Grande do Sul
References (13)
Show source-provided references
1. ACI (1999). Building Code Requirements for Structural Concrete: ACI Committee 318. Farmington Hills: American Concrete Institute.
2. Bazant, Z. P. (1972). “Numerical determination of long-range stress history from strain history in concrete.” Materials and Structures, 5 (27), 135-141.
3. Bazant, Z. P. and Wu, S. T. (1974). “Rate-type creep law of aging concrete based on Maxwell chain.” Materials and Structures, 7 (37), 45-60.
4. Carol, I. and Murcia, J. (1989). “Non-linear time-dependent analysis of planar frame using an 'exact' formulation - I. Theory.” Computer & Structures, 33 (1), 79-87.10.1016/0045-7949(89)90131-4 ↗
5. CEB-FIP (1993). Model Code 1990. Lausanne: Comité Euro-International du Béton. Bulletin d'Information, 213/214.
6. Devalapura, R. K. and Trados, M. K. (1990). “Stress-strain modelling of 270 ksi low-relaxation prestressing strands.” PCI Journal, 37 (2), 100-106.
7. Kabaila, A., Saenz, L. P., Tulin, L. G. and Gerstle, K. H. (1969). “Equation for the strain-stress curve of concrete.” ACI Journal, 61 (3), 1227-1239.
8. Karsan, D. and Jirsa, J. (1969). “Behaviour of concrete under compressive loadings.” Journal of the Structural Division, 95 (ST12), 2543-2563.10.1061/JSDEAG.0002424 ↗
9. Lopes, S. M. R., Harrop, J. and Gamble, A. E. (1997). “A study of moment redistribution in prestressed concrete beams.” Journal of Structural Engineering, 123 (5), 561-566.10.1061/(ASCE)0733-9445(1997)123:5(561) ↗
10. Moon, J. (1994). “Time Dependent Analysis of Behaviour and Strength of Prestressed Concrete Members with Bonded and Unbonded Tendon.” Dissertation (PhD). University of Texas, Austin.
11. Moon, J. and Burns, N. H. (1997). “Flexural behaviour of member with unbonded tendons I: Theory.” Journal of the Structural Engineering, 123 (8), 1087-1094.10.1061/(ASCE)0733-9445(1997)123:8(1087) ↗
12. Rosenthal, I. (1978). “Full scale test of continuous prestressed hollow-core slab.” PCI Journal, 23 (3), 74-82.10.15554/pcij.05011978.74.81 ↗
13. Tao, X. and Du, G. (1985). “Ultimate stress of unbonded tendons in partially prestressed concrete beams.” PCI Journal, 30 (6), 70-91.10.15554/pcij.05011985.70.81 ↗