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Polyflow Viscoelastic model does not converge to Newtonian case

    • romain.gaspar
      Subscriber

      Hello everyone,

      I am trying to perform a simulation in Polyflow using a viscoelastic material model, but I am obtaining results that are completely different from my Newtonian reference case.

      Reference Newtonian case

      I first set up an isothermal Newtonian filament stretching simulation (viscosity = 80 pa.s) and a strong stretching force, which runs correctly. The fiber attenuates as expected and after about 0.1 s a long fiber is already formed.

      Viscoelastic case

      I then duplicated the exact same setup and only changed the material model to a Differential Viscoelastic Isothermal Flow model (I tested both Maxwell and Oldroyd-B). 

      For simplicity:

      • Constant viscosityof 80 pa.s
      • Same geometry, mesh, boundary conditions and operating conditions as the Newtonian case
      • Activated "Couple computation of viscoelastic stresses"
      • Very small relaxation time

      In particular, I set the relaxation time to λ = 10⁻¹⁰ s, expecting the solution to become essentially Newtonian.

      Problem

      Instead of approaching the Newtonian solution:

      • The fiber barely stretches, the material remains as a thick bulge.
      • Even after extending the simulation time, I only obtain something similar to a large droplet/bead, with almost no attenuation.

      This behavior remains even when the relaxation time is reduced to 10⁻¹⁰ s, which is surprising because I would expect the viscoelastic model to recover the Newtonian solution in that limit.

       

      Has anyone experienced a similar issue with free-surface fiber spinning simulations in Polyflow?

      Is there a specific setting, stabilization method, scaling issue, or material parameter that must be adjusted when using differential viscoelastic models?

      More specifically, is there any reason why a viscoelastic simulation with a relaxation time of 10⁻¹⁰ s would still produce results that are drastically different from the corresponding Newtonian case?

      Any suggestions would be greatly appreciated.

      Thanks!
      Romain

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