On the critical amplitudes of acceleration wave to shock wave transition in white noise random media (Q1309435)
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scientific article; zbMATH DE number 473103
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On the critical amplitudes of acceleration wave to shock wave transition in white noise random media |
scientific article; zbMATH DE number 473103 |
Statements
On the critical amplitudes of acceleration wave to shock wave transition in white noise random media (English)
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2 January 1994
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The problem of transition of acceleration waves into shock waves is addressed in the context of weakly random media. A class of random media is modeled by a vector white noise random process representing two material coefficients appearing in the Bernoulli equation governing the evolution of acceleration waves. The problem of shock formation, which involves a stochastic competition of dissipation and elastic nonlinearity, is treated using a diffusion formulation for the Markov process of the inverse amplitude.
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stochastic Bernoulli equation
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weakly random media
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dissipation
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elastic nonlinearity
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inverse amplitude
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0.8711985
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0.86575055
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0.8486531
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0.8447777
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0.8368496
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0.8351169
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0.83353114
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