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(31) The solution of these two equations indicates that C (0) is independent of R

Leading-order analysis At O(1), the governing equation reads: 1 R ∂ ∂R R ∂C (0) ∂R = 0 , (30) which must satisfy the boundary condition: ∂C (0) ∂R R=A = 0

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Taylor dispersion in a soft channel

cond-mat.soft · 2026-04-07 · unverdicted · novelty 7.0

Softness in axisymmetric channels enhances effective advection velocity and dispersion coefficient in Taylor dispersion.

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  • Taylor dispersion in a soft channel cond-mat.soft · 2026-04-07 · unverdicted · none · ref 1

    Softness in axisymmetric channels enhances effective advection velocity and dispersion coefficient in Taylor dispersion.