A qualitative model for the finite elastostatic Dirichlet problem is presented. The principal feature is that the solution space is a differentiable manifold as opposed to a topological vector space. The nature of the solution manifold reflects the imposed boundary condition the body topology, and varies with them. The model permits one to utilize contemporary mathematical methods to resolve existence and uniqueness questions.Physics, Department o
For the abstract Euler-Poisson-Darboux equation, boundary-value problems with Dirichlet and Neumann ...
AbstractWe propose a numerical method to verify the existence and uniqueness of solutions to elasto-...
Con il metodo della funzione peso, si dimostrano alcuni teoremi di dipendenza continua ed unicità pe...
The uniqueness and mathematical stability of the Dirichlet boundary value problem of linear elastost...
The uniqueness and mathematical stability of the Dirichlet boundary value problem of linear elastost...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
In 1902 Jacques Hadamard [1] formulated three conditions that mathematical models of physical phenom...
In this book I present, in a systematic form, some local theorems on existence, uniqueness, and anal...
For the abstract Euler-Poisson-Darboux equation, boundary-value problems with Dirichlet and Neumann ...
AbstractWe propose a numerical method to verify the existence and uniqueness of solutions to elasto-...
Con il metodo della funzione peso, si dimostrano alcuni teoremi di dipendenza continua ed unicità pe...
The uniqueness and mathematical stability of the Dirichlet boundary value problem of linear elastost...
The uniqueness and mathematical stability of the Dirichlet boundary value problem of linear elastost...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
In connection with a foregoing paper, in the present note we establish some continuous dependence a...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
We prove some uniqueness theorems for the mixed, non-linear problem of finite elastodynamics in unbo...
In 1902 Jacques Hadamard [1] formulated three conditions that mathematical models of physical phenom...
In this book I present, in a systematic form, some local theorems on existence, uniqueness, and anal...
For the abstract Euler-Poisson-Darboux equation, boundary-value problems with Dirichlet and Neumann ...
AbstractWe propose a numerical method to verify the existence and uniqueness of solutions to elasto-...
Con il metodo della funzione peso, si dimostrano alcuni teoremi di dipendenza continua ed unicità pe...