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Complementary Polynomials in Quantum Signal Processing. [PDF]
Berntson BK, Sünderhauf C.
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An extrapolation result in the variational setting: improved regularity, compactness, and applications to quasilinear systems. [PDF]
Bechtel S, Veraar M.
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Optimal Runge approximation for nonlocal wave equations and unique determination of polyhomogeneous nonlinearities. [PDF]
Lin YH, Tyni T, Zimmermann P.
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Stochastic fractional order model for the computational analysis of computer virus. [PDF]
Ayaz A +8 more
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Convergence Rates of the Hilbert Uniqueness Method via Tikhonov Regularization
Journal of Optimization Theory and Applications, 1999A parabolic differential equation on \([0,1]\times [0,T]\) with Dirichlet data and homogeneous initial data of the following form is considered \[ {\partial y\over\partial t}-{\partial\over\partial x} \Biggl(a(x){\partial y\over\partial x}\Biggr)= 0, \] \[ y(0,x)= 0,\quad y(t,0)= \nu_0(t),\quad y(t,1)= \nu_1(t), \] with diffusion coefficient \(a(x)\in ...
Stefan Kindermann
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Physiological Measurement, 1994
This paper presents a new version of the layer stripping algorithm in the sense that it works essentially by repeatedly stripping away the outermost layer of the medium after having determined the conductivity value in this layer. In order to stabilize the ill posed boundary value problem related to each layer, we base our algorithm on the Hilbert ...
W W, Dai +3 more
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This paper presents a new version of the layer stripping algorithm in the sense that it works essentially by repeatedly stripping away the outermost layer of the medium after having determined the conductivity value in this layer. In order to stabilize the ill posed boundary value problem related to each layer, we base our algorithm on the Hilbert ...
W W, Dai +3 more
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Well-posedness of an inverse hyperbolic problem by the Hilbert uniqueness method
Journal of Inverse and Ill-Posed Problems, 1994Let \(u(f)\) be the solution to the hyperbolic equation in a bounded domain \(\Omega \subset \mathbb{R}^ r\) \[ u'' (x,t)= \Delta u(x,t)+ \sigma (t) f(x), \qquad x\in \Omega, \quad ...
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