AbstractIn this paper, we use the variational inequality theory coupled with finite difference technique to obtain an approximate solution for a class of obstacle problems in elasticity, like those describing the equilibrium configuration of an elastic string stretched over an elastic obstacle. The variational inequality formulation is used to discuss the problem of uniqueness and existence of the solution of the obstacle problems
AbstractThe theory of variational inequalities, besides being elegant and synthetic, also provides a...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
AbstractVariational inequalities connected with Signorini's problem have appeared as a natural gener...
AbstractIn this paper, we use the variational inequality theory coupled with finite difference techn...
AbstractThe theory of variational inequalities, besides being elegant and synthetic, also provides a...
AbstractThis article is an extension of the previous paper (Numer. Math. 81 (1998) 305) by the same ...
In this paper, we consider a new kind of obstacle problem for the elastic membrane. The obstacle is ...
In this paper we identify a set of two-dimensional variational inequalities that model an obstacle p...
In this paper we identify a set of two-dimensional variational inequalities that model an obstacle p...
In this paper we identify a set of two-dimensional variational inequalities that model an obstacle p...
AbstractThe numerical solution of the obstacle problem for beams and plates by means of variational ...
Numerical Methods for Solving Obstacle Problems It is well known that a wide class of obstacle and u...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
none2siWe present some systematic approaches to the mathematical formulation and numerical resolutio...
AbstractThe theory of variational inequalities, besides being elegant and synthetic, also provides a...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
AbstractVariational inequalities connected with Signorini's problem have appeared as a natural gener...
AbstractIn this paper, we use the variational inequality theory coupled with finite difference techn...
AbstractThe theory of variational inequalities, besides being elegant and synthetic, also provides a...
AbstractThis article is an extension of the previous paper (Numer. Math. 81 (1998) 305) by the same ...
In this paper, we consider a new kind of obstacle problem for the elastic membrane. The obstacle is ...
In this paper we identify a set of two-dimensional variational inequalities that model an obstacle p...
In this paper we identify a set of two-dimensional variational inequalities that model an obstacle p...
In this paper we identify a set of two-dimensional variational inequalities that model an obstacle p...
AbstractThe numerical solution of the obstacle problem for beams and plates by means of variational ...
Numerical Methods for Solving Obstacle Problems It is well known that a wide class of obstacle and u...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
We present some systematic approaches to the mathematical formulation and numerical resolution of an...
none2siWe present some systematic approaches to the mathematical formulation and numerical resolutio...
AbstractThe theory of variational inequalities, besides being elegant and synthetic, also provides a...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
AbstractVariational inequalities connected with Signorini's problem have appeared as a natural gener...