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A remark on the stability of viscous shock-waves

Goodman, Jonathan (author)
Szepessy, Anders, 1960- (author)
KTH,Numerisk analys och datalogi, NADA
Zumbrun, Kevin (author)
 (creator_code:org_t)
PHILADELPHIA : SIAM PUBLICATIONS, 1994
1994
English.
In: SIAM Journal on Mathematical Analysis. - PHILADELPHIA : SIAM PUBLICATIONS. - 0036-1410 .- 1095-7154. ; 25:6, s. 1463-1467
  • Journal article (peer-reviewed)
Abstract Subject headings
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  • Recently, Szepessy and Xin gave a new proof of stability of viscous shock waves. A curious aspect of their argument is a possible disturbance of zero mass, but log(t)t-1/2 amplitude in the vicinity of the shock wave. This would represent a previously unobserved phenomenon. However, only an upper bound is established in their proof. Here, we present an example of a system for which this phenomenon can be verified by explicit calculation. The disturbance near the shock is shown to be precisely of order t-1/2 in amplitude.

Keyword

STABILITY
VISCOUS CONSERVATION LAWS
SHOCK WAVES
DIFFUSION WAVES

Publication and Content Type

ref (subject category)
art (subject category)

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