Suchergebnisse - eigenvalues and eigenfunctions problems

Tunneling estimates and approximate controllability for hypoelliptic equations von Laurent, Camille, Léautaud, Matthieu

“… hypoelliptic heat equation We also explain how the analyticity assumption can be relaxed, and a boundary Most results turn out to be optimal on a family of Grushin-type operators …”
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Properties of Eigenvalues and Generalized Eigenfunctions for Sturm–Liouville Problem with Eigenparameter-Dependent Boundary Conditions: Properties of Eigenvalues and Generalized Eigenfunctions von Li, Zhiyu, Zheng, Zhaowen, Zhang, Yinghan

“… This paper investigates the eigenvalues and generalized eigenfunctions of a Sturm …”
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Upper bounds of nodal sets for eigenfunctions of eigenvalue problems von Lin, Fanghua, Zhu, Jiuyi

“… The aim of this article is to provide a simple and unified way to obtain the sharp upper bounds of nodal sets of eigenfunctions for different types of eigenvalue problems on real analytic domains …”
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The problem of finding eigenvalues and eigenfunctions of boundary value problems for mixed-type equations von Tojiboev, Ibrokhimjon Tojalievich

“… In this work, eigenvalues and eigenfunctions of the boundary value problem with the Frankl condition for an elliptic-hyperbolic type equation in a special domain are considered …”
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An efficient numerical method for estimating eigenvalues and eigenfunctions of fractional Sturm–Liouville problems von Kashfi Sadabad, Mahnaz, Jodayree Akbarfam, Aliasghar

“… The eigenfunctions are approximated and some of their properties are investigated. The experimental rate of convergence of numerical calculations for the eigenvalues is reported and the order convergence of the numerical method is obtained. Finally, some examples are presented to illustrate the efficiency and accuracy of the numerical method …”
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A Boundary Shape Function Method for Computing Eigenvalues and Eigenfunctions of Sturm–Liouville Problems von Liu, Chein-Shan, Chang, Jiang-Ren, Shen, Jian-Hung, Chen, Yung-Wei

“… In the paper, we transform the general Sturm–Liouville problem (SLP) into two canonical forms …”
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Properties of Eigenvalues and Generalized Eigenfunctions for Sturm–Liouville Problem with Eigenparameter-Dependent Boundary Conditions von Li, Zhiyu, Zheng, Zhaowen, Zhang, Yinghan

“… This paper investigates the eigenvalues and generalized eigenfunctions of a Sturm …”
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ON THE EIGENVALUES AND THE NODAL POINTS OF THE EIGENFUNCTIONS OF SOME EIGENVALUE PROBLEMS WITH EIGENPARAMETER-DEPENDENT BOUNDARY CONDITIONS von CHAN, CHI-HUA, HUANG, PO-CHUN

“… Consider the following two eigenvalue problems: (0.1) \begin{cases}\label{eqn:1abs}y"(x)+[\lambda^2-q(x)]y(x)=0, 0 \leq x \leq \pi,\\[3pt] y(0)=0, ay'(\pi …”
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Asymptotic formulae for eigenvalues and eigenfunctions of q-Sturm-Liouville problems von Annaby, Mahmoud H., Mansour, Zeinab S.

“… We investigate the asymptotic behavior of the eigenvalues and the eigenfunctions of q‐Sturm …”
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The bounds of the mixed derivatives of the least eigenvalue and eigenfunction of the eigenvalue problem with stochastic density function von Chen, Zhijun, Zhang, Zhengfang, Deng, Ziyi, Zhang, Xianfei, Chen, Weifeng

“… Then, the total truncation-FE-QMC error is obtained based on the bounds of the mixed derivatives of the least eigenvalue and eigenfunction for the eigenvalue problem …”
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The Properties of Eigenvalues and Eigenfunctions for Nonlocal Sturm–Liouville Problems von Liu, Zhiwen, Qi, Jiangang

“… The comparison result of eigenvalues and the oscillation properties of eigenfunctions indicate that the spectral properties of nonlocal problems are very different from those of classical Sturm–Liouville problems …”
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Eigenvalue-eigenfunction problem for Steklov's smoothing operator and differential-difference equations of mixed type von Iakovlev, Serguei I., Iakovleva, Valentina

“… \) acting on the space \(L^1_{loc}(\mathbb{R})\). For \(\mu \neq 0\) the eigenvalue-eigenfunction problem leads to studying a differential-difference equation of mixed type …”
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Computation of eigenvalues and eigenfunctions of a Schrödinger‐type boundary‐value‐transmission problem with retarded argument von Şen, Erdoğan

“… 31, AMS, Providence, RI, 1972] and suggesting own approaches, we find asymptotic formulas for the eigenvalues and eigenfunctions of the second …”
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An efficient method to approximate eigenfunctions and high-index eigenvalues of regular Sturm–Liouville problems von Dehghan, M.

“… The computation of the eigenvalues of a Sturm–Liouville problem is a difficult task, when high-index eigenvalues are computed …”
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Computation of Eigenvalues and Eigenfunctions in the Solution of Eddy Current Problems von Theodoulidis, Theodoros, Skarlatos, Anastassios, Tytko, Grzegorz

“… The solution of the eigenvalue problem in bounded domains with planar and cylindrical stratification is a necessary preliminary task for the construction of modal solutions to canonical problems with discontinuities …”
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Adiabatic Evolution and Shape Resonances von Hitrik, Michael, Mantile, Andrea, Sjoestrand, Johannes

“… Motivated by a problem of one mode approximation for a non-linear evolution with charge accumulation in potential wells, we consider a general linear adiabatic evolution problem for a semi-classical …”
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Asymptotic formulations of the eigenvalues and eigenfunctions for a boundary value problem von Şen, Erdoğan, Bayramov, Azad

“… We obtained asymptotic formulas for the eigenvalues and eigenfunctions. Copyright © 2012 John Wiley & Sons, Ltd …”
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A Numerical Study of Eigenvalues and Eigenfunctions of Fractional Sturm-Liouville Problems via Laplace Transform von Sadabad, Mahnaz Kashfi, Akbarfam, Aliasghar Jodayree, Shiri, Babak

“… The Laplace transform method is applied to obtain algebraic equations. Then, the eigenvalues and the eigenfunctions of the fractional Sturm-Liouville problems are obtained numerically …”
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Eigenvalues and eigenfunctions of discontinuous Sturm--Liouville problems with eigenparameter-dependent boundary conditions von Altinisik, N., Kadakal, M., Mukhtarov, O. SH

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Limiting classification on linearized eigenvalue problems for 1-dimensional Allen–Cahn equation II — Asymptotic profiles of eigenfunctions von Wakasa, Tohru, Yotsutani, Shoji

“… This paper is a continuation of a previous paper by the authors. We are interested in the asymptotic behavior of eigenpairs on one dimensional linearized eigenvalue problem for Allen …”
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