2 citations · 3 across the 8 of their papers we have counts for
12 papers
Local and global properties of solutions of an elliptic equation involving exponential and gradient reaction
Marie-Françoise Bidaut-Véron, Marta Garcia-Huidobro, Laurent Véron
We study some local and global properties of solutions of $-Δu- m\abs{\nabla u}^q-e^{u}=0$ in a punctured domain , or in an exterior domain of , , wh…
A dynamical system approach to the Chandrasekhar-Hamilton-Jacobi equation
Marie-Françoise Bidaut-Véron, Laurent Véron
We study the local properties of positive solutions of the equation -Delta u= exp(u) in a punctured domain Omega of RN in the range of parameters q > 1 and M > 0. We prove a series…
Singularities and asymptotics of solutions of the Chandrasekhar-Hailton-Jacobi equation
Marie-Françoise Bidaut-Véron, Laurent Véron
We study the local properties of positive solutions of the equation $-Δu+ m\abs{\nabla u}^q-e^{u}=0$ in a punctured domain of , , where is a pos…
Elliptic Hamilton-Jacobi systems and Lane-Emden Hardy-H{é}non equations
Marie-Françoise Bidaut-Véron, Marta Garcia Huidobro
Here we study the solutions of any sign of the system --u 1 = |u 2 | p , --u 2 = |u 1 | q , in a domain of R N , N 3 and p, q > 0, pq > 1.. We show their rela…
Singular solutions of some elliptic equations involving mixed absorption-reaction
Marie-Françoise Bidaut-Véron, Marta Garcia Huidobro, Laurent Véron
We study properties of nonnegative functions satisfying (E) is a domain of when , and . We concentrate our analysis on t…
Quasilinear elliptic equations with a source reaction term involving the function and its gradient and measure data
Marie-Françoise Bidaut-Véron, Quoc-Hung Nguyen, Laurent Veron
We study the equation --div(A(x, u)) = g(x, u, u) + where is a measure and either g(x, u, u) |u| q 1 u||u| q 2 or g(x, u, u) |u| s 1 u + ||u| s 2. We give suf…