TECHNICAL NOTES
Feb 1, 1990

Depth of Prestressed Concrete Beam

Publication: Journal of Structural Engineering
Volume 116, Issue 2

Abstract

The formula is derived for the depth of prestressed concrete beam as a function of live load moment, efficiency of prestressing, and allowable stresses in bottom fiber. Since the live load moment depends on beam span and load, the depth of beam becomes a function of span and load. Usually the bottom fiber stresses govern design, but in cases when stresses in top fiber are critical, the substitution of allowable stresses in the top fiber in place of allowable stresses in the bottom fiber makes presented formula valid in this case. The influence of other parameters, such as dead load moment, specific gravity of beam's material, section effectiveness, position of centroidal axis, span-to-depth ratio, and stockiness of the section is contained in factor J, which has the average value 2.85 and varies in the range of 2.40-3.30. The formula is applicable to beams fully prestressed and can be extended on partially prestressed beams, when limiting crack width or proper tensile stresses in bottom fiber are established. The cross sections of I or T beams as well as rectangular beams are covered by the derived formula.

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References

1.
Boczkaj, B. K. (1984). “Design prestressed concrete beam for flexure.” J. Struct. Engrg., ASCE, 110(3), 439–460.
2.
Guyon, Y. (1953). Prestressed concrete, 1, John Wiley and Sons, Inc., New York, N.Y.
3.
Mames, J. (1957). “Prestressed continuous beam. Analysis and design.” Archives of Civ. Engrg., 3(4), Warsaw, Poland (in Polish).
4.
Nilson, A. H. (1978). Design of prestressed concrete. John Wiley and Sons, Inc., New York, N.Y.

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Go to Journal of Structural Engineering
Journal of Structural Engineering
Volume 116Issue 2February 1990
Pages: 538 - 542

History

Published online: Feb 1, 1990
Published in print: Feb 1990

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Bohdan K. Boczkaj, Member, ASCE
Design Engr., Rust Int., 441 Smithfield Street, Pittsburgh, PA 15222

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