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Thread: Reservoir Tops

  1. #1

    Reservoir Tops

    I need to make a reservoir in shape of a dome, I was wondering how do i go about it.
    I mean how do i give the tops to it.
    Is a perfect semi circle with a radius of 3000 ft.

    Any ideas ?

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  3. #2

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    Furnish me the following and I'll generate with a simple spreadsheet for you - I made it at work, so cannot really make it public

    Desired Grid Dimensions: i x j x k

    Block Lengths: X x Y x Z (ft or m)


    Z Relief At crest: ft or m
    Depth at center of crest cell: ft or m

    Ellipse Fitting
    At ?? ft from center in I direction
    I Dip is ?? ft/1000ft
    Last edited by vinomarky; 01-25-2011 at 02:57 PM.

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  5. #3
    HI vinomarky,
    I am afraid I have nothing of the data that you have asked. I was trying to mimic the reservoir design, see attachment, i wanted to learn how to make the dome type reservoir. I am just assuming that it is a perfect semi circle with 3000ft radius.
    I am sorry that I have no data to give it.
    Thank you for your reply.


    Quote Originally Posted by vinomarky View Post
    Furnish me the following and I'll generate with a simple spreadsheet for you - I made it at work, so cannot really make it public

    Desired Grid Dimensions: i x j x k

    Block Lengths: X x Y x Z (ft or m)


    Z Relief At crest: ft or m
    Depth at center of crest cell: ft or m

    Ellipse Fitting
    At ?? ft from center in I direction
    I Dip is ?? ft/1000ft

    [link Point to another website Only the registered members can access]


  6. #4

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    Looking at the pdf, my sheet doesn't really make that geometry anyway - its more designed for discrete thickness anticline rather than solid semi-bubble type geometry

    You might want to simply consider starting with a cube grid, and setting PORO to zero above the bubble - some reasonably simple spreadsheet math to define sphere surfaces would do the trick

  7. #5
    Hey Vino,
    I wish I knew how to do that too, I made a cubic.....but failed miserably on the spreadsheet maths.

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  9. #6

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    The equation of a sphere, centered at point x0, y0, z0 of radius R is;
    (x-x0)^2 + (y-y0)^2 + (z-z0)^2 = R2

    So create your cube, cycle through each of the i's and j's of each layer, substituting in the corresponding mid-block x, y and z's into the above equation to solve for R2

    If the R2 is less than your radius^2, then set porosity = your desired poro. If R2 is greater than your radius^2, then set porosity = zero
    Last edited by vinomarky; 01-27-2011 at 04:35 AM.

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