- Works the same in Explorer (tested only on 6.0) and Netscape (tested only
on Netscape 7.0 and Mozilla 1.3.1), but does not work in Opera (6.01)
***************************************************************************** */
if (document.images) { // tests for image support
trilinos_title_normal = new Image(310, 55);
trilinos_title_normal.src = "../../packages/common/webroot_common/trilinos_title_normal.png";
trilinos_title_over = new Image(310, 55);
trilinos_title_over.src = "../../packages/common/webroot_common/trilinos_title_over.png";
sandia_normal = new Image(180, 29);
sandia_normal.src = "../../packages/common/webroot_common/sandia_normal.png";
sandia_over = new Image(180, 29);
sandia_over.src = "../../packages/common/webroot_common/sandia_over.png";
trilinos_normal = new Image(183, 100);
trilinos_normal.src = "../../packages/common/webroot_common/trilinos_normal.png";
trilinos_over = new Image(183, 100);
trilinos_over.src = "../../packages/common/webroot_common/trilinos_over.png";
} // if (document.images)
//-->
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Welcome to the Fei Home
The Finite Element Interface to Linear Solvers (FEI) is a general interface for assembling finite-element data into a linear system of equations. It is an abstraction layer that insulates finite-element application codes from linear-algebra issues such as sparse matrix storage formats and mappings from nodes and solution fields to distributed equation spaces. It puts a common face on various linear solvers, allowing finite-element applications to switch from one solver library to another with minimal changes to application code. FEI provides natural mechanisms for assembling finite-element data such as element-wise stiffness arrays and load vectors, boundary-condition specifications and constraint relations. It accepts data from
multi-physics problems, allowing arbitrarily complicated elements with multiple solution fields per node, and cell centered fields. It is designed for use in distributed-memory parallel finite-element applications, to assemble and solve distributed linear systems using scalable underlying solver libraries.
Overview
Under construction...
Links
Under construction...
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