Variational methods
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What happens if I use the free parameters in variational methods in a non-linear manner?
I have this question in front of me and I am not sure how to answer it.
variational-analysis
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up vote
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What happens if I use the free parameters in variational methods in a non-linear manner?
I have this question in front of me and I am not sure how to answer it.
variational-analysis
Do you have a specific function?
â callculus
Jul 25 at 12:34
I think one gets some sort of function that is a polynomial in the nonlinearity one has in mind. One then wants this to have a root at $s=0$. This seems like a really interesting idea indeed! Maybe new differential equations become accessible in this manner.
â AlgebraicsAnonymous
Jul 25 at 12:42
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up vote
0
down vote
favorite
up vote
0
down vote
favorite
What happens if I use the free parameters in variational methods in a non-linear manner?
I have this question in front of me and I am not sure how to answer it.
variational-analysis
What happens if I use the free parameters in variational methods in a non-linear manner?
I have this question in front of me and I am not sure how to answer it.
variational-analysis
asked Jul 25 at 12:33
hcl734
6
6
Do you have a specific function?
â callculus
Jul 25 at 12:34
I think one gets some sort of function that is a polynomial in the nonlinearity one has in mind. One then wants this to have a root at $s=0$. This seems like a really interesting idea indeed! Maybe new differential equations become accessible in this manner.
â AlgebraicsAnonymous
Jul 25 at 12:42
add a comment |Â
Do you have a specific function?
â callculus
Jul 25 at 12:34
I think one gets some sort of function that is a polynomial in the nonlinearity one has in mind. One then wants this to have a root at $s=0$. This seems like a really interesting idea indeed! Maybe new differential equations become accessible in this manner.
â AlgebraicsAnonymous
Jul 25 at 12:42
Do you have a specific function?
â callculus
Jul 25 at 12:34
Do you have a specific function?
â callculus
Jul 25 at 12:34
I think one gets some sort of function that is a polynomial in the nonlinearity one has in mind. One then wants this to have a root at $s=0$. This seems like a really interesting idea indeed! Maybe new differential equations become accessible in this manner.
â AlgebraicsAnonymous
Jul 25 at 12:42
I think one gets some sort of function that is a polynomial in the nonlinearity one has in mind. One then wants this to have a root at $s=0$. This seems like a really interesting idea indeed! Maybe new differential equations become accessible in this manner.
â AlgebraicsAnonymous
Jul 25 at 12:42
add a comment |Â
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Do you have a specific function?
â callculus
Jul 25 at 12:34
I think one gets some sort of function that is a polynomial in the nonlinearity one has in mind. One then wants this to have a root at $s=0$. This seems like a really interesting idea indeed! Maybe new differential equations become accessible in this manner.
â AlgebraicsAnonymous
Jul 25 at 12:42