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Why midas FEA?

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<strong>midas</strong> <strong>FEA</strong><br />

“Advanced Nonlinear and Detail Analysis System”<br />

03.<br />

Analysis<br />

Providing high-end linear/nonlinear analysis<br />

capabilities optimised for bridge and structural engineering<br />

Linear Static Analysis<br />

Eigenvalue Analysis<br />

Linear Static Analysis<br />

Multiple Load Cases<br />

Result Combination and Transformation<br />

Modal Analysis<br />

Lanczos Method<br />

Subspace Iteration<br />

Equation Solvers<br />

Direct Solvers<br />

- Multi-frontal Sparse Gaussian Solver (Default)<br />

- Skyline Solver<br />

Iterative Solvers<br />

- Preconditioned Conjugate Gradient<br />

- Generalised Minimal Residual<br />

Plate Girder Bridge (Plate)<br />

Extradosed Bridge<br />

(1/2 Symmetric)<br />

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Linear Buckling Analysis<br />

Steel Box Girder – Inner Support<br />

Critical Buckling Modes<br />

Buckling Modes<br />

Regulatory Load Combinations<br />

Model A Model B Model C Model D<br />

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Net Solution time: Intel® Core Duo CPU @ 3GHz 2GB RAM<br />

Saddle at the Top of an Extradosed Bridge (Soiid)<br />

Steel Box Diaphragm<br />

(1/2 Symmetric)<br />

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Fast and accurate analysis by using Multi-frontal Sparse Gaussian Solver<br />

Various load and boundary conditions (Applied load at any position, Distributed load<br />

for live/dead load, Multi Point Constraint etc.)<br />

Accurate analysis using higher order elements<br />

Eigenvalue Analysis : Lanczos Method & Subspace Iteration Method<br />

Generate load combination for buckling analysis<br />

Output buckling mode shape which has positive critical load factor (Option)<br />

Removing unnecessary buckling modes<br />

9 Modelling, Integrated Design & Analysis Software

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