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Quadratic eigenparameter dependent discrete Sturm-Liouville equations with spectral singularities

Applied Mathematics and Computation · Ekim 2014

Özet
Let us consider the boundary value problem (BVP) for the discrete Sturm-Liouville equationan-1yn-1+bn yn+anyn+1=λyn,n N,( γ0+γ1λ+γ2 λ2)y1+(β0+ β1λ+β2λ2) y0=0,where (an) and (bn),nâ̂̂N are complex sequences, γi,βiâ̂̂ C,i=0,1,2, and λ is a eigenparameter. Discussing the point spectrum, we prove that the BVP (0.1) and (0.2) has a finite number of eigenvalues and spectral singularities with a finite multiplicities, ifsupnâ̂̂ Nexp(εnδ)1-an+bn<â̂ for some ε>0 and 12≤δ≤1. © 2014 Elsevier Inc. All rights reserved.
11 atıf Ekim 2014 DOI
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YÖKSİS Kayıtları
Quadratic eigenparameter dependent discrete Sturm Liouville equations with spectral singularities
Applied Mathematics and Computation · 2014 SCI
Prof. Dr. NİHAL YOKUŞ →
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Quadratic eigenparameter dependent discrete Sturm Liouville equations with spectral singularities
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Makale Bilgileri

Toplam Atıf 11 atıf · Scopus
ISSN00963003
Yayın TarihiEkim 2014
Cilt / Sayfa244 · 57-62

Kurumlar

Karamanoğlu Mehmetbey Üniversitesi
Karaman Turkey
Kastamonu University
Kastamonu Turkey

Havuzumuzdaki Atıflar 0

Bu makaleye, sistemimizdeki Scopus veritabanında bulunan 0 makale atıf yapmıştır. Scopus genel atıf sayısı: 11.

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Scimago Dergi (ISSN Eşleşmesi)
Applied Mathematics and Computation
Q1
SJR Skoru0,818
H-Index189
YayıncıElsevier Inc.
ÜlkeUnited States
Applied Mathematics (Q1)
Computational Mathematics (Q1)
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11
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