Pages that link to "Item:Q2510348"

The following pages link to Regularity and uniqueness of a class of biharmonic map heat flows (Q2510348):

Displaying 16 items.

• Well-posedness for the heat flow of biharmonic maps with rough initial data (Q692171) (← links)
• Critical \(O(d)\)-equivariant biharmonic maps (Q889736) (← links)
• Some local estimates and a uniqueness result for the entire biharmonic heat equation (Q905398) (← links)
• Uniqueness for the harmonic map flow in two dimensions (Q1343746) (← links)
• Heat flow for extrinsic biharmonic maps with small initial energy (Q1771563) (← links)
• The Lamm-Rivière system. I: \(L^p\) regularity theory (Q1981625) (← links)
• Problem analysis according to invariants (Q2053925) (← links)
• \(L^p\)-regularity for fourth order elliptic systems with antisymmetric potentials in higher dimensions (Q2099842) (← links)
• Energy convexity of intrinsic bi-harmonic maps and applications. I: Spherical target (Q2661297) (← links)
• Geometric renormalization below the ground state (Q2909672) (← links)
• Well-posedness for the heat flow of polyharmonic maps with rough initial data (Q2999541) (← links)
• A regularity criterion to the biharmonic map heat flow in ℜ⁴ (Q3145845) (← links)
• Weak solutions of a biharmonic map heat flow (Q3624553) (← links)
• An analogue of the Levy-Hincin formula for bi-free infinitely divisible distributions (Q5892226) (← links)
• Doubling annulus Pohožaev type identity and applications to approximate biharmonic maps (Q6140834) (← links)
• Uniqueness of conformal-harmonic maps on locally conformally flat 4-manifolds (Q6658146) (← links)