Pages that link to "Item:Q1054040"

The following pages link to A sufficient condition for a critical point of a functional to be a minimum and its application to Plateau's problem (Q1054040):

Displaying 8 items.

• Unfolding bifurcations of an elliptic boundary value problem (Q595097) (← links)
• The cusp catastrophe of Thom in the bifurcation of minimal surfaces (Q801341) (← links)
• The generalized Morse lemma and the Euler characteristic on Banach manifolds (Q1124182) (← links)
• Intrinsic third derivatives for Plateau's problem and the Morse inequalities for disc minimal surfaces in \(\mathbb{R}^ 3\) (Q1315040) (← links)
• On the Morse number of embedded and non-embedded minimal immersions spanning wires on the boundary of special bodies in \({\mathbb{R}}^ 3\) (Q1819428) (← links)
• Parameterized splitting theorems and bifurcations for potential operators. I: Abstract theory (Q2076484) (← links)
• Lagrangian mechanics without ordinary differential equations (Q2480643) (← links)
• Morse theory on Banach manifolds (Q5899774) (← links)