We consider a mesoscopic model of phase transitions and investigate the geometric properties of the interfaces of the associated minimal solutions. We provide density estimates for level sets and, in the periodic setting, we construct minimal interfaces at a universal distance from any given hyperplane
Mesoscopic phases and characteristics of nano-structured interfaces are derived using renormalizing ...
Mean-field theory for one-dimensionally inhomogeneous magnetic systems is formulated as an area-pres...
A pair of flat parallel surfaces, each freely diffusing along the direction of their separation, wil...
We consider a mesoscopic model of phase transitions and investigate the geometric properties of the ...
We consider a mesoscopic model of phase transitions and investigate the geometric properties of the ...
We discuss some recent results on phase transition models driven by non- local operators, also in r...
We discuss some recent results on phase transition models driven by non- local operators, also in r...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider here a nonlocal phase transition energy in a periodic medium and we construct solutions ...
The analysis of phase transitions leads naturally to noncovex variational problems which, in general...
Abstract.- We give, for the first time, a comprehensive description of the stable solutions of the p...
We show that a novel choice of boundary conditions leads to interfaces which unbind from a surface t...
We study the general asymptotic behavior of critical points, including those of non-minimal energy t...
A pair of flat parallel surfaces, each freely diffusing along the direction of their separation, wil...
Mesoscopic phases and characteristics of nano-structured interfaces are derived using renormalizing ...
Mean-field theory for one-dimensionally inhomogeneous magnetic systems is formulated as an area-pres...
A pair of flat parallel surfaces, each freely diffusing along the direction of their separation, wil...
We consider a mesoscopic model of phase transitions and investigate the geometric properties of the ...
We consider a mesoscopic model of phase transitions and investigate the geometric properties of the ...
We discuss some recent results on phase transition models driven by non- local operators, also in r...
We discuss some recent results on phase transition models driven by non- local operators, also in r...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider a functional related with phase transition models in the Heisenberg group framework. We ...
We consider here a nonlocal phase transition energy in a periodic medium and we construct solutions ...
The analysis of phase transitions leads naturally to noncovex variational problems which, in general...
Abstract.- We give, for the first time, a comprehensive description of the stable solutions of the p...
We show that a novel choice of boundary conditions leads to interfaces which unbind from a surface t...
We study the general asymptotic behavior of critical points, including those of non-minimal energy t...
A pair of flat parallel surfaces, each freely diffusing along the direction of their separation, wil...
Mesoscopic phases and characteristics of nano-structured interfaces are derived using renormalizing ...
Mean-field theory for one-dimensionally inhomogeneous magnetic systems is formulated as an area-pres...
A pair of flat parallel surfaces, each freely diffusing along the direction of their separation, wil...