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01510nam a2200349Ia 4500 |
| 001 |
10.1088-1361-6420-ac4c33 |
| 008 |
220718s2022 CNT 000 0 und d |
| 020 |
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|a 02665611 (ISSN)
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| 245 |
1 |
0 |
|a Carleman estimate for the Navier-Stokes equations and applications
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| 260 |
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0 |
|b Institute of Physics
|c 2022
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| 856 |
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|z View Fulltext in Publisher
|u https://doi.org/10.1088/1361-6420/ac4c33
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| 520 |
3 |
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|a For linearized Navier-Stokes equations, we first derive a Carleman estimate with a regular weight function. Then we apply it to establish conditional stability for the lateral Cauchy problem and finally we prove conditional stability estimates for the inverse source problem of determining a spatially varying divergence-free factor of a source term. © 2022 IOP Publishing Ltd.
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| 650 |
0 |
4 |
|a Carleman estimate
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| 650 |
0 |
4 |
|a Cauchy problems
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| 650 |
0 |
4 |
|a Conditional stability
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| 650 |
0 |
4 |
|a Divergence free
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| 650 |
0 |
4 |
|a inverse problem
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| 650 |
0 |
4 |
|a Inverse problems
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| 650 |
0 |
4 |
|a Inverse source problem
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| 650 |
0 |
4 |
|a lateral Cauchy problem
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| 650 |
0 |
4 |
|a Lateral cauchy problem
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| 650 |
0 |
4 |
|a Linearized navier-stokes equations
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| 650 |
0 |
4 |
|a Navier Stokes equations
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| 650 |
0 |
4 |
|a Navier-Stokes equation
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| 650 |
0 |
4 |
|a Navier-Stokes equations
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| 650 |
0 |
4 |
|a Stability estimates
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| 650 |
0 |
4 |
|a Viscous flow
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| 650 |
0 |
4 |
|a Weight functions
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| 700 |
1 |
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|a Imanuvilov, O.Y.
|e author
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| 700 |
1 |
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|a Lorenzi, L.
|e author
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| 700 |
1 |
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|a Yamamoto, M.
|e author
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| 773 |
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|t Inverse Problems
|x 02665611 (ISSN)
|g 38 8
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