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Effective-property correlations are explicit assumptions

This model declares φ₁ and φ₂ as absolute final-mixture fractions: φ=φ₁+φ₂ and the base fraction is 1−φ. Density, ρCp, and ρβ use additive rules; μ uses Brinkman; k and σ use the volume-weighted pseudo-particle Maxwell closure. Sequential dilution is a different convention and must not be mixed into this graph.

Dimension I

Definition

What it is — and what it is not

What it is
  • S1Correction and justification — This model declares φ₁ and φ₂ as absolute final-mixture fractions: φ=φ₁+φ₂ and the base fraction is 1−φ. Density, ρCp, and ρβ use additive rules; μ uses Brinkman; k and σ use the volume-weighted pseudo-particle Maxwell closure. Sequential dilution is a different convention and must not be mixed into this graph. [1.1]

Dimension II

In practice

How to deal with it

No practical guidance recorded yet.

Applies pattern

References

  1. Takabi & Salehi (2014), Adv. Mech. Eng.

    • 1.1

      Hybrid effective-property correlations — This model declares φ₁ and φ₂ as absolute final-mixture fractions: φ=φ₁+φ₂ and the base fraction is 1−φ. Density, ρCp, and ρβ use additive rules; μ uses Brinkman; k and σ use the volume-weighted pseudo-particle Maxwell closure. Sequential dilution is a different convention and must not be mixed into this graph.

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