mandom
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Hi all,
I got stuck half way when trying to solve/prove an equation as listed in the attachment.
Here, I need to find the rate of change of current function Ip with respect to z direction, which is equal to
gBIp2 + gBIoIpexp(-az) - aIp
whereby gB, Io and a are constants.
For what I understand so far, the author is trying to make the equation integrable by dividing both side with -Ip2 , which then leads to second equation in the attachment.
Upon direct integration w.r.t z, I'll get 1/Ip on the LHS (last equation). But I'm puzzled with how to reach RHS.
1. First, I notice that on the LHS I already have 1/Ip, on the RHS I need to integrate 1/Ip again, which got me thinking if this is some sort of recursive?
2. I've tried integration by parts but how can I possibly eliminate Ip totally in this case?
Thanks for any hints in advance.
Regards,
Kok Kuen
I got stuck half way when trying to solve/prove an equation as listed in the attachment.
Here, I need to find the rate of change of current function Ip with respect to z direction, which is equal to
gBIp2 + gBIoIpexp(-az) - aIp
whereby gB, Io and a are constants.
For what I understand so far, the author is trying to make the equation integrable by dividing both side with -Ip2 , which then leads to second equation in the attachment.
Upon direct integration w.r.t z, I'll get 1/Ip on the LHS (last equation). But I'm puzzled with how to reach RHS.
1. First, I notice that on the LHS I already have 1/Ip, on the RHS I need to integrate 1/Ip again, which got me thinking if this is some sort of recursive?
2. I've tried integration by parts but how can I possibly eliminate Ip totally in this case?
Thanks for any hints in advance.
Regards,
Kok Kuen