Pages that link to "Item:Q3015260"

The following pages link to Representation of divergence-free vector fields (Q3015260):

Displaying 21 items.

• Divergence-free vector fields in \(\mathbb R^2\) (Q461776) (← links)
• Optimization of bodies with locally periodic microstructure by varying the periodicity pattern (Q480083) (← links)
• Retractions onto the space of continuous divergence-free vector fields (Q661137) (← links)
• Divergence-free velocity fields in nonperiodic geometries (Q1118476) (← links)
• Steady three-dimensional rotational flows : an approach via two stream functions and Nash-Moser iteration (Q1713454) (← links)
• Vector potential normal form classification for completely integrable solenoidal nilpotent singularities (Q1737542) (← links)
• To construct a vector field with given curl function and divergence function (Q1819735) (← links)
• On the representations and \(\mathbb{Z}_2\)-equivariant normal form for solenoidal Hopf-zero singularities (Q2001042) (← links)
• Multiphase modelling of glioma pseudopalisading under acidosis (Q2167635) (← links)
• Straighten out coordinates for volume-preserving actions (Q2274013) (← links)
• The flowbox theorem for divergence-free Lipschitz vector fields (Q2401343) (← links)
• Weighted \(L^{p}\)-theory for vector potential operators in three-dimensional exterior domains (Q2814061) (← links)
• Symmetry transformations of an ideal steady fluid flow determined by a potential function (Q2832734) (← links)
• (Q3820195) (← links)
• Traveling water waves — the ebb and flow of two centuries (Q5067475) (← links)
• Stream functions for divergence-free vector fields (Q5146605) (← links)
• The Pullback Equation (Q5282936) (← links)
• $3D$-flows generated by the curl of a vector potential & Maurer-Cartan equations (Q5879463) (← links)
• A three-dimensional Airy stress function (Q6082664) (← links)
• Extending the Regime of Linear Response with Synthetic Forcings (Q6088327) (← links)
• Symmetric doubly periodic gravity-capillary waves with small vorticity (Q6540262) (← links)