Subelliptic and parametric equations on Carnot groups
Copyright policy )Subelliptic and parametric equations on Carnot groups
This article concerns a class of elliptic equations on Carnot groups depending on one real parameter. Our approach is based on variational methods. More precisely, we establish the existence of at least two weak solutions for the treated problem by using a direct consequence of the celebrated Pucci-Serrin theorem and of a local minimum result for differentiable functionals due to Ricceri.
- University of Reggio Calabria Italy
- University of Milan Italy
- National Institute for Nuclear Physics Italy
- University of Urbino Italy
- Università Luigi Bocconi Italy
SUBELLIPTIC EQUATIONS, CARNOT GROUPS, MULTIPLE SOLUTIONS, CRITICAL POINT RESULTS, Applied Mathematics, General Mathematics, Subelliptic equations, Carnot groups, multiple solutions, critical point results
SUBELLIPTIC EQUATIONS, CARNOT GROUPS, MULTIPLE SOLUTIONS, CRITICAL POINT RESULTS, Applied Mathematics, General Mathematics, Subelliptic equations, Carnot groups, multiple solutions, critical point results
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