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July 6, 2013, 09:34 |
Roe-Solver Instability at Mach=1
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#1 |
New Member
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Hey Guys,
can somebody tell me the reasons why Roes solver become instable at Mach=1? The literature says that the solver becomes a central-differences-method at Mach=1 because the right side of the Roe-flux vanishes, is this true? Isn't it only one eigenvalue of the jacobian that becomes zero? Thanks for help! |
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July 7, 2013, 05:00 |
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#2 |
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Ehsan
Join Date: Oct 2012
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hi
What software you use?
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Injustice Anywhere is a Threat for Justice Everywhere.Martin Luther King. To Be or Not To Be,Thats the Question! The Only Stupid Question Is the One that Goes Unasked. |
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July 7, 2013, 07:36 |
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#3 |
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July 7, 2013, 08:50 |
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#4 |
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Ehsan
Join Date: Oct 2012
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how?is there such program in Matlab or you have written it?
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Injustice Anywhere is a Threat for Justice Everywhere.Martin Luther King. To Be or Not To Be,Thats the Question! The Only Stupid Question Is the One that Goes Unasked. |
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July 7, 2013, 09:06 |
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#5 |
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July 8, 2013, 14:00 |
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#6 |
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Nobody any idea?
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July 9, 2013, 22:13 |
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#7 |
Super Moderator
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At sonic point one eigenvalue becomes zero. This leads to loss of dissipation in one of the eigenfields. It manifests as an entropy violating jump inside a sonic rarefaction. Look for "entropy fix" to overcome this problem.
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July 10, 2013, 06:57 |
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#8 |
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Tags |
instability, roe solver, sonic limit |
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