User Tal Galili

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How do you call a linear programming problem when the solution should be "constrained" to a norm?

@MarkL.Stone - I think I'll go hide under my blanket now. How embarrassing :D (Thanks <3 )

Jun 11, 2021 at 6:39

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How do you call a linear programming problem when the solution should be "constrained" to a norm?

I just don't see how the software allows for larger-equal sign. Oh well, I'll see what I can do...

Jun 10, 2021 at 17:10

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How do you call a linear programming problem when the solution should be "constrained" to a norm?

Thanks. Any pointers for how to do this? When I look at wikipedia and software implementations they seem to require " A^T b >= b0". How then do I create a constraint that does "Ca = d"?

Jun 10, 2021 at 11:34

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How do you call a linear programming problem when the solution should be "constrained" to a norm?

Jun 10, 2021 at 11:27

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How do you call a linear programming problem when the solution should be "constrained" to a norm?

I'm fine that a could be 0. Thanks for the response. So Ca=d is the equations I wrote above?

Jun 10, 2021 at 9:31

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How do you call a linear programming problem when the solution should be "constrained" to a norm?

Jun 10, 2021 at 6:14

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Aug 22, 2016 at 6:36

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A one dimensional fractal like set with the same line width within a bounded area?

Dear @PerAlexandersson - thank you for the answer. I like your construction, is there a way to prove (or reference) that this is a cantor set?

Aug 22, 2016 at 6:32

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A one dimensional fractal like set with the same line width within a bounded area?

Aug 22, 2016 at 6:31

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Aug 21, 2016 at 21:10

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A one dimensional fractal like set with the same line width within a bounded area?

I created a picture of the set. Is there a reference I can use? (I'm not sure why I should call it a cantor-set)

Aug 21, 2016 at 21:07

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A one dimensional fractal like set with the same line width within a bounded area?

added 125 characters in body

Aug 21, 2016 at 21:07

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A one dimensional fractal like set with the same line width within a bounded area?

Aug 21, 2016 at 15:24

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Jun 15, 2014 at 16:34

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Dec 14, 2013 at 16:10

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