4.7 Article

Considerations for readdressing theoretical descriptions of particle-reinforced composite food gels

Journal

FOOD RESEARCH INTERNATIONAL
Volume 122, Issue -, Pages 209-221

Publisher

ELSEVIER
DOI: 10.1016/j.foodres.2019.03.070

Keywords

Particle reinforcement; Particle filled gel; Composite gel; Whey protein isolate; van der Poel; General power law

Funding

  1. Ontario Ministry of Agriculture, Food and Rural Affairs (OMAFRA)
  2. National Science and Engineering Research Council of Canada (NSERC Postgraduate Scholarship-Doctoral)
  3. Canadian Dairy Commission (Doctoral Scholarship)

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The aim of this work was to address the ability of established theoretical models to describe the small deformation mechanical properties of particle-filled food protein gels. To this end, the effect of incorporating glass microspheres on the elastic modulus of heat-set whey protein isolate/xanthan gum gels is reported. Filler size and polydispersity strongly influenced the observed reinforcement with increasing filler content; however, these effects were also strongly correlated to the ionic strength of the gelator phase (0-200 mM NaCl). Fillers with greater polydispersity provided less reinforcement at high filler content, which was associated with improved packing efficiency. Increasing ionic strength reduced the extent of filler/matrix binding, drastically reducing the impact of the smaller glass microspheres (4 mu m, 7-10 mu m). Larger particles increased the elastic modulus at high salt content due to interfacial stress concentration and particle-particle contacts. Theoretical fits could not satisfactorily describe the general trend in reinforcement observed with increasing filler content, despite employing various methods to account for the effects of filler self-crowding. Using an empirical approach, we propose an alternative functional form which provides improved fits over the entire range of filler content investigated. This general power law (GPL) model provided physically reasonable values for the maximum packing fraction through an empirically-derived expression for the scaling exponent. A weighted average approach was also proposed to incorporate effects of imperfect filler/matrix adhesion. This method incorporates contributions of both bound and unbound fillers, providing a means to model the effect of increasing ionic strength.

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