We estimate the small periodic and semiperiodic eigenvalues of Hill's operator with sufficiently differentiable potential by two different methods. Then using it we give the high precision approximations for the length of th gap in the spectrum of Hill-Sehrodinger operator and for the length of th instability interval of Hill's equation for small values of Finally we illustrate and compare the results obtained by two different ways for some examples
AbstractWe consider the Hill operator T=−d2/dt2+q(t) in L2(R), where q∈L2(0, 1) is a 1-periodic real...
This paper reports on a new numerical procedure to count eigenvalues in spectral gaps for a class of...
This is a survey of results from the last 10 to 12 years about the structure of the spectra of Hill-...
In this paper, some estimates are derived explicitly for periodic and semiperiodic eigenvalues of Hi...
Let L be the Hill-Schrodinger operator considered with a singular complex-valued potential v of the ...
WOS: 000189226600014In this paper, we obtain asymptotic formulas for eigenvalues of the periodic and...
Veliev, Oktay A. (Dogus Author)In this article we obtain asymptotic formulas for eigenvalues and eig...
In this paper, we obtain asymptotic formulas for eigenvalues of the periodic and the semiperiodic bo...
AbstractIn this paper, we obtain asymptotic formulas for eigenvalues of the periodic and the semiper...
AbstractWe revisit the old problem of finding the stability and instability intervals of a second-or...
In this paper the eigenvalues of the periodic and the semi-periodic boundary value problems associat...
Abstract We give a new approach for the estimations of the eigenvalues of non-self-adjoint Sturm–Lio...
AbstractConsider the Hill operator Ty=-y″+q(t)y in L2(R), where the real potential q is 1-periodic a...
AbstractEstimates for Floquet multipliers and periodic eigenvalues are developed for the matrix Hill...
We give a short proof of Zheludev's theorem that states the existence of precisely one eigenvalue in...
AbstractWe consider the Hill operator T=−d2/dt2+q(t) in L2(R), where q∈L2(0, 1) is a 1-periodic real...
This paper reports on a new numerical procedure to count eigenvalues in spectral gaps for a class of...
This is a survey of results from the last 10 to 12 years about the structure of the spectra of Hill-...
In this paper, some estimates are derived explicitly for periodic and semiperiodic eigenvalues of Hi...
Let L be the Hill-Schrodinger operator considered with a singular complex-valued potential v of the ...
WOS: 000189226600014In this paper, we obtain asymptotic formulas for eigenvalues of the periodic and...
Veliev, Oktay A. (Dogus Author)In this article we obtain asymptotic formulas for eigenvalues and eig...
In this paper, we obtain asymptotic formulas for eigenvalues of the periodic and the semiperiodic bo...
AbstractIn this paper, we obtain asymptotic formulas for eigenvalues of the periodic and the semiper...
AbstractWe revisit the old problem of finding the stability and instability intervals of a second-or...
In this paper the eigenvalues of the periodic and the semi-periodic boundary value problems associat...
Abstract We give a new approach for the estimations of the eigenvalues of non-self-adjoint Sturm–Lio...
AbstractConsider the Hill operator Ty=-y″+q(t)y in L2(R), where the real potential q is 1-periodic a...
AbstractEstimates for Floquet multipliers and periodic eigenvalues are developed for the matrix Hill...
We give a short proof of Zheludev's theorem that states the existence of precisely one eigenvalue in...
AbstractWe consider the Hill operator T=−d2/dt2+q(t) in L2(R), where q∈L2(0, 1) is a 1-periodic real...
This paper reports on a new numerical procedure to count eigenvalues in spectral gaps for a class of...
This is a survey of results from the last 10 to 12 years about the structure of the spectra of Hill-...