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Based on the first variation principle of rigid-plastic material, the variable upper bound integration method is used to integrate plastic deformation, shear and friction power terms.
The integrated graph resulting from the integration method is then compared with the original simulated true graph to evaluate the integration method's performance.
Radial integration method is employed to convert the domain integrals into boundary integrals.
Our model integration method is proved to be effective as the integrated results outperformed any single models.
Finally, the least square integration method is utilized to recover the ideal image by integrating the deblurred estimates of subspace images with the degraded image.
In astrophysics the current most commonly used integration method is the fourth order Hermite (Makino and Aarseth 1992) integrator.
In this paper, the radial integration method is used to obtain a boundary element formulation without any domain integral for general anisotropic plate bending problems.
First, the integration method is proposed to transform the considered boundary value problems into Hammerstein integral equations.
When evaluating a BSDF, the direct lighting integration method is used, otherwise the new BSSRDF integration method is used.
The integration method is used for temperature measurement.
The second development is that an implicit time integration method is implemented.
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