Sturmian Multiple Zeros for Stokes and Navier--Stokes Equations in ${\text{re}}^3$ via Solenoidal Hermite Polynomials

Multiple spatial zero formations for Stokes and Navier-Stokes equations in three dimensions are shown to occur according to nodal sets of solenoidal Hermite polynomials. Extensions to well-posed Burnett equations with the bi-harmonic viscosity operator are also discussed.