Results 21 to 30 of about 652,963 (179)
On an inverse spectral problem for one integro-differential operator of fractional order
An inverse spectral problem for some integro-differential operator of fractional order α ∈ ( 1 , 2 ) {\alpha\in(1,2)} is studied. We show that the specification of the spectrum together with a certain a priori information about the structure of the ...
M. Ignatiev
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Survey on the Inverse Spectral Problem [PDF]
This is a survey of the inverse spectral problem on (mainly compact) Riemannian manifolds, with or without boundary. The emphasis is on wave invariants: on how wave invariants have been calculated and how they have been applied to concrete inverse spectral problems.
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A Numerical Method for Inverse Spectral Problems
На основе метода Галеркина разработан новый численный метод решения обратных спектральных задач, порожденных дискретными полуограниченными снизу операторами. В отличии от метода решения обратных спектральных задач, основанного на теории регуляризованных следов дискретных полуограниченными снизу операторов, в разработанном методе ослаблены ограничения ...
KADCHENKO S.I., ZAKIROVA G.A.
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Method for solving inverse spectral problems on quantum star graphs [PDF]
A new method for solving inverse spectral problems on quantum star graphs is proposed. The method is based on Neumann series of Bessel function representations for solutions of Sturm–Liouville equations. The representations admit estimates for the series
S. Avdonin, V. Kravchenko
semanticscholar +1 more source
The dependency of spectral gaps on the convergence of the inverse iteration for a nonlinear eigenvector problem [PDF]
In this paper we consider the generalized inverse iteration for computing ground states of the Gross-Pitaevskii eigenvector problem (GPE). For that we prove explicit linear convergence rates that depend on the maximum eigenvalue in magnitude of a ...
P. Henning
semanticscholar +1 more source
Improved real-time dynamics from imaginary frequency lattice simulations [PDF]
The computation of real-time properties, such as transport coefficients or bound state spectra of strongly interacting quantum fields in thermal equilibrium is a pressing matter.
Pawlowski, Jan M., Rothkopf, Alexander
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Inverse spectral problem for Dirac operators by spectral data
This work deals with the solution of the inverse problem by spectral data for Dirac operators with piecewise continuous coefficient and spectral parameter contained in boundary condition. The main theorem on necessary and sufficient conditions for the solvability of inverse problem is proved. The algorithm of the reconstruction of potential
Akcay, Ozge, Mamedov, Khanlar R.
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On an inverse Robin spectral problem [PDF]
We consider the problem of the recovery of a Robin coefficient on a part $γ\subset \partial Ω$ of the boundary of a bounded domain $Ω$ from the principal eigenvalue and the boundary values of the normal derivative of the principal eigenfunction of the Laplace operator with Dirichlet boundary condition on $\partial Ω\setminus γ$. We prove uniqueness, as
Santacesaria, Matteo +1 more
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The Inverse Spectral Problem for Jacobi-Type Pencils [PDF]
In this paper we study the inverse spectral problem for Jacobi-type pencils. By a Jacobi-type pencil we mean the following pencil $J_5 - \lambda J_3$, where $J_3$ is a Jacobi matrix and $J_5$ is a semi-infinite real symmetric five-diagonal matrix with ...
Zagorodnyuk, Sergey M.
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Inverse Scattering Transform for the Camassa-Holm equation [PDF]
An Inverse Scattering Method is developed for the Camassa-Holm equation. As an illustration of our approach the solutions corresponding to the reflectionless potentials are explicitly constructed in terms of the scattering data.
Adrian Constantin +21 more
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