Pages that link to "Item:Q917818"

The following pages link to A certain functional derivative equation corresponding to \(\square u+cu+bu^ 2+au^ 3=g\) on \(R^{d+1}\) (Q917818):

Displaying 5 items.

• Application of functional derivatives to analysis of complex systems (Q398265) (← links)
• Equation \(\Delta u+K(x)e^{2u}=f(x)\) on \(R^ 2\) via stereographic projection (Q756003) (← links)
• Planar binary trees and perturbative calculus of observables in classical field theory (Q873639) (← links)
• On Hopf type functional derivative equations for \(\square{} u+cu+bu^ 2+au^ 3 = 0\) on \(\Omega{} \times{} R\). I: Existence of solutions (Q1173638) (← links)
• About the equation \(k*u^ 2=u\) (Q1176425) (← links)