Add to ORKGAbstract. The main objective of this short note is to give a suf-ficient condition for a non constant function k to be Q curvature candidate for a conformal metric on a closed Riemannian manifold with the null Q−curvature. In contrast to the prescribed scalar curvature on the 2-dimensional flat tori, the condition we provided is not necessary as some examples show. 1
AbstractWe obtain a necessary and sufficient condition on a hypersurface M in a Euclidean space to b...
In this paper we prove that, given a compact four-dimensional smooth Riemannian manifold (M,g)with ...
AbstractOnSn, there is a naturally metric definednth order conformal invariant operatorPn. Associate...
International audienceThe main objective of this short note is to give a sufficient condition for a ...
10.1007/s00526-007-0130-9Calculus of Variations and Partial Differential Equations314549-55
Given a compact four dimensional manifold, we prove existence of conformal metrics with constant Q-c...
Given a compact four dimensional manifold, we prove existence of conformal metrics with constant Q-...
Given a compact four dimensional manifold, we prove existence of conformal metrics with constant Q-c...
We review some recent results in the literature concerning existence of con-formal metrics with cons...
We review some recent results in the literature concerning existence of con-formal metrics with cons...
AbstractWe deal with the Q-curvature problem on a 4-dimensional compact Riemannian manifold (M,g) wi...
AbstractOnSn, there is a naturally metric definednth order conformal invariant operatorPn. Associate...
AbstractWorking in a given conformal class, we prove existence of constant Q-curvature metrics on co...
We consider the problem of varying conformally the metric of a four dimensional manifold in order to...
AbstractIn this paper we prescribe a fourth order curvature – the Q-curvature on the standard n-sphe...
AbstractWe obtain a necessary and sufficient condition on a hypersurface M in a Euclidean space to b...
In this paper we prove that, given a compact four-dimensional smooth Riemannian manifold (M,g)with ...
AbstractOnSn, there is a naturally metric definednth order conformal invariant operatorPn. Associate...
International audienceThe main objective of this short note is to give a sufficient condition for a ...
10.1007/s00526-007-0130-9Calculus of Variations and Partial Differential Equations314549-55
Given a compact four dimensional manifold, we prove existence of conformal metrics with constant Q-c...
Given a compact four dimensional manifold, we prove existence of conformal metrics with constant Q-...
Given a compact four dimensional manifold, we prove existence of conformal metrics with constant Q-c...
We review some recent results in the literature concerning existence of con-formal metrics with cons...
We review some recent results in the literature concerning existence of con-formal metrics with cons...
AbstractWe deal with the Q-curvature problem on a 4-dimensional compact Riemannian manifold (M,g) wi...
AbstractOnSn, there is a naturally metric definednth order conformal invariant operatorPn. Associate...
AbstractWorking in a given conformal class, we prove existence of constant Q-curvature metrics on co...
We consider the problem of varying conformally the metric of a four dimensional manifold in order to...
AbstractIn this paper we prescribe a fourth order curvature – the Q-curvature on the standard n-sphe...
AbstractWe obtain a necessary and sufficient condition on a hypersurface M in a Euclidean space to b...
In this paper we prove that, given a compact four-dimensional smooth Riemannian manifold (M,g)with ...
AbstractOnSn, there is a naturally metric definednth order conformal invariant operatorPn. Associate...