Some MME effects come with documentation on which features your card needs to have to run that particular effect, or which card they were using to test it. It's important to note that while you may be able to run MME, not all shaders will be compatible with your graphics card anyway. Versions of MMD that predate MME's initial introduction on the timeline will not be recognized by MMD, as the software was made to be compatible with later versions. The safest bet is to grab the latest version of MMD and MME each (to my knowledge there's no compatibility guide for legacy versions), and it will run so long as your hardware meets the requirements. Also, according to this tutorial, some effects may require vertex shader support on your Graphics Card.Ī couple of people have asked about the version of MMD you need to run in order for MME to work. However mine seems to run the basics (I've only tested a few so far) on a system with approximately 64Mb with no lag. Also, it is found that the small scale parameter has a noticeable effect on the decrease of deflection of nonlinear solution so that, unlike the larger values of mechanical load, this parameter has less effect for long length of square plate.As for Graphics cards, it was initially stated that a 1Gb card would be recommended. Results reveal that among the considered parameters, just aspect of plate is the parameter of difference between two employed nonlocal theories and the small scale parameter has not any effect on the mentioned difference. Finally, effects of small scale parameter, aspect ratio, thickness of plate, load value, boundary conditions and efficacy of large deflection, on the maximum deflection and different deflections ratio for nonlocal theory of thin plate and nonlocal FSDT are investigated. Comparisons show an excellent agreement between the results.

In order to validate of the solution accuracy, the simplified results have been compared with results of two developed numerical solution methods and other available results. In this paper, nonlinear bending of rectangular nanoplates of Graphene subjected to a transverse uniform load, with incorporation of the nonlocal effect of Eringen based on the first-order shear deformation theory (FSDT) of orthotropic plates and Von Karman nonlinear strains is investigated using differential quadrature method (DQM).

Mme effect order