MHB Analysis of Image superimposing using numerical analysis

saugata bose
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Dear All,

I need a few resources to get help with my above topic. The above topic depicts that: one image will be imposed on the other one, and we have to show it using numerical analysis. Of course significant amount of programming effort is required. But, I need help regarding resources/articles on how I can crack the idea. If you have any ideas, please share with me by providing links/articles or whatever you consider to be helpful.

Thank you,

Saugata
 
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I have moved your topic to the Analysis sub-forum, with a redirect that expires in 1 hour. You are much more likely to get help here.

The POTW sub-forums are where our admins post weekly problems for our members to solve.

Also, we ask that you do not use text-messaging abbreviations. Posting a question on a forum should be considered a more formal setting than texting a friend. Also not everyone is familiar with these abbreviations, so refraining from their use improves readability to a wider audience.
 
MarkFL said:
I have moved your topic to the Analysis sub-forum, with a redirect that expires in 1 hour. You are much more likely to get help here.

The POTW sub-forums are where our admins post weekly problems for our members to solve.

Also, we ask that you do not use text-messaging abbreviations. Posting a question on a forum should be considered a more formal setting than texting a friend. Also not everyone is familiar with these abbreviations, so refraining from their use improves readability to a wider audience.

Dear,

Thank you for your guidance.
 
I posted this question on math-stackexchange but apparently I asked something stupid and I was downvoted. I still don't have an answer to my question so I hope someone in here can help me or at least explain me why I am asking something stupid. I started studying Complex Analysis and came upon the following theorem which is a direct consequence of the Cauchy-Goursat theorem: Let ##f:D\to\mathbb{C}## be an anlytic function over a simply connected region ##D##. If ##a## and ##z## are part of...
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