Hesham,
Interesting (read, I don't know why), I personally would not worry about the Poisson ratio so long as there is a good match between the material model and experimental data as you indicated that you acheived. Poisson's ratio, in my experience, plays a role only when the part is volumetrically constrained. For example an o-ring in a gland that is too tight. A little heat and wala the shaft has seized because the o-ring has expanded to fill every crevice. Force output from that analysis would be sensitive to the Poisson's value (along with other effects), and difficult to achieve experimentally. Now if the same o-ring is in a bigger gland (not volumetrically constrained), you could change the Poisson's value and the force output would not be affected as the part is being deformed/deflected not compressed from all sides.
Demon3,
I am assuming the Hesham is working towards modeling a complex structure and/or complex loading. I am employed as a Finite Element Analyst because the time spent modeling materials and parts saves thousands of dollars and huge amounts of time by reducing the number of prototypes built and answering questions that can not be answered through experimentation. Additionally, research and developement into new modeling techniques may or may not be adopted into widespread use but some of the models currently employed, especially within elastomers, have significant shortcomings when utilized in product engineering. Regardless, so long as the shortcomings are understood, the models still produce answers and reduce the number of prototypes needed to bring a product into production.
IRstuff,
Thank you for your well worded support.
Have a good day!