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Optimal universal programming of unitary gates
A universal quantum processor is a device that takes as input a (quantum) program,
containing an encoding of an arbitrary unitary gate, and a (quantum) data register, on which …
containing an encoding of an arbitrary unitary gate, and a (quantum) data register, on which …
A matrix-less and parallel interpolation–extrapolation algorithm for computing the eigenvalues of preconditioned banded symmetric Toeplitz matrices
In the past few years, Bogoya, Böttcher, Grudsky, and Maximenko obtained the precise
asymptotic expansion for the eigenvalues of a Toeplitz matrix T n (f), under suitable …
asymptotic expansion for the eigenvalues of a Toeplitz matrix T n (f), under suitable …
Are the eigenvalues of the B‐spline isogeometric analysis approximation of −Δu = λu known in almost closed form?
We consider the B‐spline isogeometric analysis approximation of the Laplacian eigenvalue
problem− Δ u= λ u over the d‐dimensional hypercube (0, 1) d. By using tensor‐product …
problem− Δ u= λ u over the d‐dimensional hypercube (0, 1) d. By using tensor‐product …
[HTML][HTML] Eigenvalue superposition for Toeplitz matrix-sequences with matrix order dependent symbols
The eigenvalues of Toeplitz matrices T n (f) with a real-valued generating function f,
satisfying some conditions and tracing out a simple loop over the interval [− π, π], are known …
satisfying some conditions and tracing out a simple loop over the interval [− π, π], are known …
Eigenvalues of even very nice Toeplitz matrices can be unexpectedly erratic
It was shown in a series of recent publications that the eigenvalues of n\; *\; n Toeplitz
matrices generated by so-called simple-loop symbols admit certain regular asymptotic …
matrices generated by so-called simple-loop symbols admit certain regular asymptotic …
[HTML][HTML] The β maps: Strong clustering and distribution results on the complex unit circle
AJA Schiavoni-Piazza, D Meadon… - Linear Algebra and its …, 2024 - Elsevier
In the current work, we study the eigenvalue distribution results of a class of non-normal
matrix-sequences which may be viewed as a low rank perturbation, depending on a …
matrix-sequences which may be viewed as a low rank perturbation, depending on a …
Eigenvalues and eigenvectors of banded Toeplitz matrices and the related symbols
It is known that for a tridiagonal Toeplitz matrix, having on the main diagonal the constant a 0
and on the two first off‐diagonals the constants a 1 (lower) and a− 1 (upper), which are all …
and on the two first off‐diagonals the constants a 1 (lower) and a− 1 (upper), which are all …
Are the eigenvalues of preconditioned banded symmetric Toeplitz matrices known in almost closed form?
Bogoya, Böttcher, Grudsky, and Maximenko have recently obtained the precise asymptotic
expansion for the eigenvalues of a sequence of Toeplitz matrices {T n (f)}, under suitable …
expansion for the eigenvalues of a sequence of Toeplitz matrices {T n (f)}, under suitable …
Exact formulae and matrix-less eigensolvers for block banded symmetric Toeplitz matrices
Precise asymptotic expansions for the eigenvalues of a Toeplitz matrix T_n (f) T n (f), as the
matrix size n tends to infinity, have recently been obtained, under suitable assumptions on …
matrix size n tends to infinity, have recently been obtained, under suitable assumptions on …
Fast non-Hermitian Toeplitz eigenvalue computations, joining matrixless algorithms and FDE approximation matrices
The present work is devoted to the eigenvalue asymptotic expansion of the Toeplitz matrix,
whose generating function is complex-valued and has a power singularity at one point. As a …
whose generating function is complex-valued and has a power singularity at one point. As a …