Results 91 to 100 of about 134,349 (198)

The asymptotic behavior of nonlinear eigenvalues [PDF]

, 2007
In this paper we study the asymptotic behavior of eigenvalues of the weighted one dimensional p Laplace operator, by using the Prufer transformation. We found the order of growth of the kth eigenvalue, improving the remainder estimate for regular weights.
Juan Pablo Pinasco, Pinasco, Juan Pablo
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On Hanlon's eigenvalue conjecture

Journal of Combinatorial Theory, Series A, 1996
This paper proves Hanlon's conjecture [\textit{Ph. Hanlon}, J. Comb. Theory, Ser. A 59, No. 2, 218-239 (1992; Zbl 0759.05020)] in two cases: (1) \(a= 1\), \(b= 2\), and \(k\) is arbitrary (nonzero eigenvalues) and (2) \(a= 1\), and \(b\) and \(k\) are arbitrary (the zero eigenvalue).
Ron M. Adin, Christos A. Athanasiadis
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On the location of the spectrum of hypertournament matrices [PDF]

, 2001
Inclusion regions for the spectrum of a hypertournament matrix A are obtained, based on a complex curve that relates the real and imaginary parts of the eigenvalues. These results generalize and in certain cases improve the work of S.
Tsatsomeros, M, P.J. Psarrakos, Psarrakos, P.J., Kirkland, S, Psarrakos, P, M.J. Tsatsomeros, Kirkland, S., S. Kirkland, Tsatsomeros, M.J.   +8 more
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Spectral Properties of the Laplace Operator with Variable Dependent Boundary Conditions in a Disk

Axioms
In this work, we study the spectral properties of the Laplace operator with variable dependent boundary conditions in a disk. The boundary conditions include periodic and antiperiodic boundary conditions as well as the generalized Samarskii–Ionkin-type ...
Aishabibi Dukenbayeva, Makhmud Sadybekov
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Microscopic universality of complex matrix model correlation functions at weak non-Hermiticity [PDF]

, 2002
The microscopic correlation functions of non-chiral random matrix models with complex eigenvalues are analyzed for a wide class of non-Gaussian measures.
Akemann, G, Akemann, Gernot, Akemann, G.
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Riesz bases generated by the spectra of Sturm-Liouville problems

Electronic Journal of Differential Equations, 2013
Let ${lambda _n^2} _{n = 0}^infty$ be the spectra of a Sturm-Liouville problem on $[0,pi ]$. We investigate the question: Do the systems ${ cos(lambda_nx)} _{n = 0}^infty$ or ${ sin(lambda_n x)} _{n = 0}^infty$ form Riesz bases in ${L^2}[0,pi ]$? The
Tigran Harutyunyan, Avetik Pahlevanyan, Anna Srapionyan   +2 more
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Quantum Eigenvalue Processing

2024 IEEE 65th Annual Symposium on Foundations of Computer Science (FOCS)
Many problems in linear algebra -- such as those arising from non-Hermitian physics and differential equations -- can be solved on a quantum computer by processing eigenvalues of the non-normal input matrices. However, the existing Quantum Singular Value Transformation (QSVT) framework is ill-suited for this task, as eigenvalues and singular values are
Guang Hao Low, Yuan Su
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Eigenvalues. [PDF]

, 2019
WLSMV EFA eigenvalues for the parent or teacher SDQ (Spanish language version) with half of the Honduran parent or other caregiver respondents (n = 484).
Melissa L. Harry (6524348), Thomas M. Crea (6524354), José Acevedo (6524351)   +2 more
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Factor Productivity in the Argentinean Agriculture

Revista de Economía y Estadística, 2007
This paper is aimed at investigating the endogeneity of the total factor productivity in the Argentinean agriculture. In a simple model ofendogenous technological change, the implementation of new techniques of production would depend upon sectoral ...
Alberto Herrou Aragón
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Estimates on the eigenvalues for some nonlinear ordinary differential operators [PDF]

, 1989
The nonlinear eigenvalue problem Lu+f(x,u)=λu in (a,b) , with u(a)=u(b)=0 , where Lu=−(p(x)u ′ ) ′ +q(x)u is the usual differential operator for Sturm-Liouville problems, f is continuous and such that f(x,0)=0 for all x , and λ is a real parameter ...
Chiappinelli, Raffaele
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