We prove Pohozaev-type identities for smooth solutions of Euler-Lagrange equations of second and fourth order that arise from functional a depending on homogeneous Hörmander vector fields. We then exploit such integral identities to prove non-existence results for the associated boundary value problems
We prove that an L-1 vector field whose components satisfy some condition on k-th order derivatives ...
A discussion of properties of operator solutions, of relations between operator solutions, and of th...
We use methods from exterior differential systems (EDS) to develop a geometric theory of scalar, fir...
We prove Pohozaev-type identities for smooth solutions of Euler-Lagrange equations of second and fou...
Abstract. We establish Pohozaev identities and integration by parts type for-mulas for anisotropic i...
We find and prove new Pohozaev identities and integration by parts type formulas for anisotropic int...
We establish Pohozaev identities and integration by parts type formulas for anisotropic integro-diff...
AbstractWe compute fundamental solutions of homogeneous elliptic differential operators, with consta...
We study second order differential equations considering positive homogeneity of a general degree of...
AbstractIn this paper we show the Dirichlet and Neumann problems over exterior regions have unique s...
AbstractWe compute temperate fundamental solutions of homogeneous differential operators with real-p...
The work is aimed at existence and uniqueness proof of a highly generalized solution of the Cauchy p...
In this paper we prove the Pohozaev identity for the semilinear Dirichlet problem (-Delta)(s) u = f(...
AbstractThis note deals with linear second-order homogeneous ordinary differential equations associa...
We consider a family of vector fields Xi = Sigma(p)(j=1)b(ij) (x)partial derivative(xj) (i = 1, 2, ....
We prove that an L-1 vector field whose components satisfy some condition on k-th order derivatives ...
A discussion of properties of operator solutions, of relations between operator solutions, and of th...
We use methods from exterior differential systems (EDS) to develop a geometric theory of scalar, fir...
We prove Pohozaev-type identities for smooth solutions of Euler-Lagrange equations of second and fou...
Abstract. We establish Pohozaev identities and integration by parts type for-mulas for anisotropic i...
We find and prove new Pohozaev identities and integration by parts type formulas for anisotropic int...
We establish Pohozaev identities and integration by parts type formulas for anisotropic integro-diff...
AbstractWe compute fundamental solutions of homogeneous elliptic differential operators, with consta...
We study second order differential equations considering positive homogeneity of a general degree of...
AbstractIn this paper we show the Dirichlet and Neumann problems over exterior regions have unique s...
AbstractWe compute temperate fundamental solutions of homogeneous differential operators with real-p...
The work is aimed at existence and uniqueness proof of a highly generalized solution of the Cauchy p...
In this paper we prove the Pohozaev identity for the semilinear Dirichlet problem (-Delta)(s) u = f(...
AbstractThis note deals with linear second-order homogeneous ordinary differential equations associa...
We consider a family of vector fields Xi = Sigma(p)(j=1)b(ij) (x)partial derivative(xj) (i = 1, 2, ....
We prove that an L-1 vector field whose components satisfy some condition on k-th order derivatives ...
A discussion of properties of operator solutions, of relations between operator solutions, and of th...
We use methods from exterior differential systems (EDS) to develop a geometric theory of scalar, fir...
DOI
Add to ORKG