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Inegral as boundary condition
Posted 2015年10月27日 GMT-4 08:12 Version 5.0 2 Replies
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How to solve Poisson's equation (or any) (u is dependent variable) when we have integral as boundary condition, for example int(u)=2 over boundary of domain (or part of boundary).
Equation:
Laplace(u)=f
and BC
int(u)=2.
Equation:
Laplace(u)=f
and BC
int(u)=2.
2 Replies Last Post 2015年10月27日 GMT-4 08:56
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Posted:
9 years ago
Hello Tomasz,
Such a problem can easily be ill-posed.
The attached file illustrates one way to set this up, but it also illustrates the risk: there is an infinite number of solutions (one for each alpha).
Best regards,
Jeff
Such a problem can easily be ill-posed.
The attached file illustrates one way to set this up, but it also illustrates the risk: there is an infinite number of solutions (one for each alpha).
Best regards,
Jeff
Attachments:
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Posted:
9 years ago
Thank you!
Such equations and bc govern problem of torsion of multiply connected cross-sections.
Please see: attached file (page 8-9).
Tomasz
Such equations and bc govern problem of torsion of multiply connected cross-sections.
Please see: attached file (page 8-9).
Tomasz
Attachments: