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Significance of the particle size distribution modulus for strain-hardening-ultra-high performance concrete (SH-UHPC) matrix design

  • Ketan Ragalwar
  • , William F. Heard
  • , Brett A. Williams
  • , Ravi Ranade

Research output: Contribution to journalArticlepeer-review

69 Scopus citations

Abstract

The distribution modulus, q, of the composite particle size distribution is a key parameter in the particle packing models that are typically used to achieve dense particle packing in ultra-high performance concretes (UHPC). While there are a few studies on the influence of q on the compressive strength of a UHPC in the literature, the effects of q on matrix fracture toughness, workability, and plastic viscosity have not been investigated. These properties are highly important for the micromechanics-based design of strain-hardening UHPC (SH-UHPC) that possess significant uniaxial tensile strain capacity. In this study, the central composite design (CCD) of experiments along with the modified Andreasen and Anderson (A&A) particle packing model were used to investigate the effects of q on the aforementioned matrix properties of SH-UHPC. Along with q, the effects of the type and content of the supplementary cementitious material (SCM) and water/cementitious (w/cm) material weight ratio on the matrix properties were also investigated. A second-order regression model was used to fit the results and identify important trends. Significant effects of q on the matrix properties were observed, mainly due to the influence of q on the particle packing and the aggregate/cementitious paste volumetric ratio. It was concluded that the value of q should be chosen based on the ingredients to achieve target rheological and mechanical properties of the SH-UHPC matrix. The knowledge developed in this study is vital for developing a rational design methodology for SH-UHPC class of materials.

Original languageEnglish
Article number117423
JournalConstruction and Building Materials
Volume234
DOIs
StatePublished - Feb 20 2020

Keywords

  • Dense particle packing
  • Design of experiments
  • Distribution modulus
  • Mixture design
  • SHCC
  • Strain hardening
  • UHPC

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