Pages that link to "Item:Q366102"

The following pages link to Fractional powers of operators corresponding to coercive problems in Lipschitz domains (Q366102):

Displaying 12 items.

• The representation of fractional powers of coercive differential operators (Q254733) (← links)
• Boundary integral operator for the fractional Laplace equation in a bounded Lipschitz domain (Q434289) (← links)
• \(L_p\)-solvability of parabolic problems with an operator satisfying the Kato conjecture (Q498275) (← links)
• The Kato conjecture for elliptic differential-difference operators with degeneration in a cylinder (Q1643767) (← links)
• Elliptic functional differential equations with degenerations (Q2206687) (← links)
• On sinc quadrature approximations of fractional powers of regularly accretive operators (Q2317003) (← links)
• A fractional Dirichlet-to-Neumann operator on bounded Lipschitz domains (Q2351689) (← links)
• Spectral problems in Sobolev-type Banach spaces for strongly elliptic systems in Lipschitz domains (Q2836140) (← links)
• On a class of functional–differential operators satisfying the Kato conjecture (Q3120546) (← links)
• On a property of regularly accretive differential-difference operators with degeneracy (Q4684248) (← links)
• The Landau Hamiltonian with δ-potentials supported on curves (Q5128721) (← links)
• On a class of elliptic functional-differential equations with orthotropic contractions-expansions (Q6154093) (← links)