2019
DOI: 10.14359/51716763
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Compression Field Analysis of Fiber-Reinforced Concrete Based on Cracked Membrane Model

Abstract: His research interests include the design and analysis of conventionally and digitally fabricated concrete structures.

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Cited by 18 publications
(12 citation statements)
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“…In fact, despite this crude simplification, the TCM reveals excellent agreement with experimental data 26,29 . Because of its good correlation with experimental data and its simplicity, the TCM is widely applicable and builds part of many complex models such as the Cracked Membrane Model 30–32 or models investigating the serviceability limit states of structural concrete 33 . It was further enhanced for very small strains, 34 bending elements, 22,23 and reversed loading 29 …”
Section: Tcm and Ctcm Model Descriptionmentioning
confidence: 94%
“…In fact, despite this crude simplification, the TCM reveals excellent agreement with experimental data 26,29 . Because of its good correlation with experimental data and its simplicity, the TCM is widely applicable and builds part of many complex models such as the Cracked Membrane Model 30–32 or models investigating the serviceability limit states of structural concrete 33 . It was further enhanced for very small strains, 34 bending elements, 22,23 and reversed loading 29 …”
Section: Tcm and Ctcm Model Descriptionmentioning
confidence: 94%
“…due to the discontinuous nature of the reinforcement. While such variations could theoretically be accounted for [1], mechanical models commonly neglect throughthickness variations [2][3][4][5][6][7]. Accordingly, direct experimental validation of crack phenomena in these models can be carried out based on crack kinematic measurements on the surface.…”
Section: Introductionmentioning
confidence: 99%
“…The stress in the conventional reinforcement at any point between the primary crack and the location between two primary cracks may also be determined as: σs()x=Ts/Ast4τbx/db0xsnormalr,max/2 where T s is the force in the reinforcing bar at a primary crack, which may be calculated from a sectional analysis. Setting Equation () to f ct at x = s r,max /2 yields an expression for s r,max : snormalr,max=db()fctfw2τbρtclf The limiting term in Equation (), l f , is the fiber length and was introduced by Kaufmann et al 12 For large fiber dosages (i.e., for f w ~ f ct ), Equation () may yield very small crack spacings. This is, however, physically impossible, as for small crack openings, the embedment length of the fibers would be too short to develop enough tension to warrant such stresses 12 .…”
Section: Instantaneous Behavior and Crack Spacing In Frc Flexural Membersmentioning
confidence: 99%
“…Setting Equation () to f ct at x = s r,max /2 yields an expression for s r,max : snormalr,max=db()fctfw2τbρtclf The limiting term in Equation (), l f , is the fiber length and was introduced by Kaufmann et al 12 For large fiber dosages (i.e., for f w ~ f ct ), Equation () may yield very small crack spacings. This is, however, physically impossible, as for small crack openings, the embedment length of the fibers would be too short to develop enough tension to warrant such stresses 12 . Noting that s r,min = s r,max /2, the median crack spacing may be expressed as s r = λ s r,max , where λ∈[0.5, 1].…”
Section: Instantaneous Behavior and Crack Spacing In Frc Flexural Membersmentioning
confidence: 99%