Pages that link to "Item:Q5935591"
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The following pages link to A generalization of Bôcher's theorem for polyharmonic functions (Q5935591):
Displaying 21 items.
- Classification theorems for solutions of higher order boundary conformally invariant problems. I. (Q329641) (← links)
- Polyharmonic functions of infinite order on annular regions (Q372604) (← links)
- Representation and uniqueness theorems for polyharmonic functions (Q1317296) (← links)
- Pull-back properties of moment functions and a generalization of Bochner-Weil's theorem (Q1340168) (← links)
- Generalized Bôcher's theorem (Q1342345) (← links)
- An integral representation and fine limits at infinity for functions whose Laplacians iterated \(m\) times are measures (Q1378303) (← links)
- Polysubharmonic functions near infinity in \(\mathbb{R}^n\) (Q1774178) (← links)
- Variable exponent weighted norm inequality for generalized Riesz potentials on the unit ball (Q1784969) (← links)
- Harmonic singularity at infinity in \(\mathbb{R}^n\) (Q1978883) (← links)
- Liouville type results for semilinear biharmonic problems in exterior domains (Q1984773) (← links)
- Asymptotic symmetry and local behavior of solutions of higher order conformally invariant equations with isolated singularities (Q2028629) (← links)
- Bôcher's theorem with rough coefficients (Q2072148) (← links)
- Hardy-Sobolev inequality in Herz spaces (Q2169415) (← links)
- Real Bargmann spaces, Fischer decompositions, and sets of uniqueness for polyharmonic functions (Q2482869) (← links)
- On a theorem by Bojanov and Naidenov applied to families of Gegenbauer-Sobolev polynomials (Q2517019) (← links)
- Bocher's Theorem (Q3994038) (← links)
- Elementary proofs of the Liouville and Bôcher theorems for polyharmonic functions (Q4389870) (← links)
- (Q5037975) (← links)
- Biharmonic Bergman space and its reproducing kernel (Q5375982) (← links)
- Constant 𝑄-curvature metrics with a singularity (Q5863067) (← links)
- Singular metrics of constant negative \(Q\)-curvature in Euclidean spaces (Q6155685) (← links)
