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Inverse Problems for a Compressible Fluid System
Imanuvilov O.Y., Yamamoto M.
continuation and inverse problems of determining spatially varying coefficients. First as retrospective views
Inverse moving source problem for time-fractional evolution equations: determination of profiles
Liu Y., Hu G., Yamamoto M.
This article is concerned with two inverse problems on determining moving source profile functions
Local Solvability and Stability of an Inverse Spectral Problem for Higher-Order Differential Operators
Bondarenko N.P.
In this paper, we, for the first time, prove the local solvability and stability of an inverse
Inverse function theorem and conditions of extremum for abnormal problems with non-closed range
Avakov E.R., Arutyunov A.V.
of analysis based on inverse function theorems and Lagrange's principle. The results on these problems
Inverse Problem for Source Function in Parabolic Equation at Neumann Boundary Conditions
Andreev, Victor K., Stepanova, Irina V., Андреев, Виктор К., Степанова, Ирина В.
in the source function, depending only on time, is to be unknown. It is shown that in contrast to the standard
On Gakhov’s radius for some classes of functions
Aksent’ev L., Akhmetova A.
rE, 0 < r ≤ 1, E = {ζ: |ζ| < 1}, inside of which the external inverse boundary value problem
The punishing factors for convex pairs are 2n-1
Avkhadiev F., Wirths K.
with the set A(Ω, ∏) of functions f : Ω → ∏ holomorphic on Ω and we prove estimates for |f(n)(z)|, f ∈ A(Ω, Ω
Necessary conditions for an extremum and an inverse function theorem without a priori normality assumptions
Arutyunov A.V., Shapiro Alexander
results, a variant of the inverse function theorem, at such points, is obtained.
An inverse function theorem on a cone in the neighborhood of an abnormal point
Arutyunov A.V., Rolewicz S.
sufficient conditions of second order for the existence of inverse or implicit functions.
A new algorithm of restoring the autocorrelation function of subwavelength statistic surface roughness by light scattering in integrated optical waveguide in the presence of a high additive stochastic noise
Yegorov A.A.
approximate solution of the inverse light scattering problem permitting to restore the autocorrelation

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