On the well-posedness of the prediction-control problem for certain systems of equations
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Publication:1033944
DOI10.1134/S0001434609030134zbMath1185.35337MaRDI QIDQ1033944
A. V. Urazaeva, Vladimir Evgenyevich Fedorov
Publication date: 10 November 2009
Published in: Mathematical Notes (Search for Journal in Brave)
Banach spaceanalytic semigroupNavier-Stokes system of equationsprediction-control problemseepage of liquidsstrongly \((L, p)\)-sectorial operator
Navier-Stokes equations for incompressible viscous fluids (76D05) Inverse problems for PDEs (35R30) Navier-Stokes equations (35Q30) Applications of operator theory to differential and integral equations (47N20)
Related Items (11)
Identification problem for degenerate evolution equations of fractional order ⋮ Identification problem for a degenerate evolution equation with overdetermination on the solution semigroup kernel ⋮ Inverse linear problems for a certain class of degenerate fractional evolution equations ⋮ Integrated semigroups and \(C\)-semigroups and their applications ⋮ A class of inverse problems for fractional order degenerate evolution equations ⋮ Inverse problem for a pseudoparabolic equation with integral overdetermination conditions ⋮ Linear inverse problems for degenerate evolution equations with the Gerasimov–Caputo derivative in the sectorial case ⋮ Identification problem for strongly degenerate evolution equations with the Gerasimov-Caputo derivative ⋮ Inverse problem for evolutionary equation with the Gerasimov-Caputo fractional derivative in the sectorial case ⋮ Inverse problems for a class of linear Sobolev type equations with overdetermination on the kernel of operator at the derivative ⋮ Inverse problems for a class of degenerate evolution equations with Riemann - Liouville derivative
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- Basic concepts in the theory of seepage of homogeneous liquids in fissured rocks [strata]
- Some inverse problems for parabolic equations with changing time direction
- An inverse problem for linear Sobolev type equations
- Asymptotic expansions for a model with distinguished “fast” and “slow” variables, described by a system of singularly perturbed stochastic differential equations
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