We want more videos sir ! especially wettability , capillary pressure and if possible oil recovery topics. All of your videos are great so far! Keep it up please
Thanks for the demonstration. Nevertheless for pratical representaion we should considere the entire spherical particules (as found in nature). Thus the total cubic volume will be (4r)^3 = 64r^3 , from which we subtract 8 spheres (in the 3D dimensions representation) of a total of volume 8.(3/4).π.r^3. Finally we caculate 64r^3 minus 8.(3/4).π.r^3 and we get the same result : π/6
We want more videos sir ! especially wettability , capillary pressure and if possible oil recovery topics. All of your videos are great so far! Keep it up please
Thank you very much for your comment! All the topics you mentioned will come in the near future :).
Thanks for the demonstration. Nevertheless for pratical representaion we should considere the entire spherical particules (as found in nature). Thus the total cubic volume will be (4r)^3 = 64r^3 , from which we subtract 8 spheres (in the 3D dimensions representation) of a total of volume 8.(3/4).π.r^3. Finally we caculate 64r^3 minus 8.(3/4).π.r^3 and we get the same result : π/6
Thanks, very Nice video 💥
Thank you very much!
Very nice 👌🏻
Thank you!
Presentation is cool.. Thanks
Thank you very much
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How to calculate vt