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The resulting numerical framework is capable of modeling both extrinsic and intrinsic self-healing materials.
The numerical framework is based on the Element-Free Galerkin method and the principle of Maximum Entropy.
The use of the proposed numerical framework is illustrated by a case study of a methyl acetate reactive distillation column.
A parallel numerical framework is presented for modelling the dissolution of a carbonate rock at the pore scale.
A numerical framework is then developed for the solution of the large and the small-scale equations.
An element-free numerical framework is proposed to solve the governing equation for obtaining the bending and vibration solutions.
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The present numerical framework was first validated against several laboratory experiments and obtaining fairly good agreements.
The developed numerical framework was employed to investigate the effects of flue wall design modification on combustion and emissions characteristics of ABF.
Finally, a numerical framework was developed to simulate the fatigue crack growth in steel plates patched with such strengthening system and was validated by the experimental data.
The capabilities of the numerical framework are then demonstrated by comparing the results to experiments on the unsteady capillary rise, where excellent agreement is obtained.
A numerical framework was developed for estimating the life-cycle monetary losses (maintenance and repair costs) due to wind-induced damage on a long-span bridge.
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