Design of RC Sections with Single Reinforcement According to EC2-1-1 and the Rectangular Stress Distribution
Journal article, Peer reviewed
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Date
2017Metadata
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Original version
Papadrakakis M, Plevris V, Lagaros N. Computational Methods in Earthquake Engineering, Volume 3. Springer Publishing Company; 2017. 418 p.. Computational Methods in Applied Sciences(44)Abstract
Nowadays, the design of concrete structures in Europe is governed by
the application of Eurocode 2 (EC2). In particular, EC2
—
Part 1-1 deals with the
general rules and the rules for concrete buildings. An important aspect of the design
is specifying the necessary tensile (and compressive, if needed) steel reinforcement
required for a Reinforced Concrete (RC) section. In this study we take into account
the equivalent rectangular stress distribution for concrete and the bilinear
stress-strain relation with a horizontal top branch for steel. This chapter presents
three detailed methodologies for the design of rectangular cross sections with
tensile reinforcement, covering all concrete classes, from C12/15 up to C90/105.
The purpose of the design is to calculate the necessary tensile steel reinforcement.
The
fi
rst methodology provides analytic formulas and an algorithmic procedure that
can be easily implemented in any programming language. The second methodology
is based on design tables that are provided in Appendix A, requiring less calcu-
lations. The third methodology provides again analytic formulas that can replace the
use of tables and even be used to reproduce the design tables. Apart from the direct
problem, the inverse problem is also addressed, where the steel reinforcement is
given and the purpose is to
fi
nd the maximum bending moment that the section can
withstand, given also the value and position of the axial force. For each case
analytic relations are extracted in detail with a step-by-step procedure, the relevant
assumptions are highlighted and results for four different cross section design
examples are presented.