User Portlet
| Discussions |
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| I am not comfortable with working in the complex domain when the arguments to integrals are real and finite. I went through all the advanced mathematics and complex variable analysis coursework in my youth but in the pre-Mathematica days I just used... |
| Yes...we are getting where I hopped to get. I do not have the background or vocabulary in Mathematica to be specific on what I am trying to do. You introduced some syntax that I was unfamiliar with but does get to the correct approach. I was only... |
| Interesting that I had missed that "option." Thanks for the help. Unfortunately, the file openned without any of the high-level models and only the underlying Mathematica code. After opening and closing the file several times the mess went away... |
| That's it!!! I would not have found that in a month...which is how long I looked. Thanks a bunch. BTW, how is that identified in the documentation? and where? Regards. |
| You are absolutely correct! See, I told you I probably did something stupid. Thanks for your help. I get in a hurry and skip steps I know not to skip. |
| I have continued to look into what may be occurring. Is it possible that the way Mathematica treats variables as complex variables that I am getting into branch-cut problems with the spherical coordinate system? I thought that by defining the limits... |
| I see. Very nice. I have also played with the syntax and gotten a feel for the function I am plotting. I appreciate the help. Thanks. I have a lot to learn about the minutia in using Mathematica. |
| Better yet, I will execute the code and supply an output graph for each case: for ListPlot and Numeric Q. The code doesn't cut and paste very well. Bear with me. I may not get back to you for a day or so. |
| I kind of follow your argument, but the implementation in this case is above my pay grade. My reply to the previous response supplies more information. The weighting function is always real and has no poles and is well behaved. However,... |
| Should an integral of a using two different coordinate systems product the |