Scopus
YÖKSİS DOI Eşleşti
SJR Q1
Some bounds for extreme singular values of a complex matrix
Applied Mathematics and Computation · Ekim 2011
YÖKSİS Kayıtları
Some bounds for extreme singular values of a complex matrix
Applied Mathematics and Computation · 2011 SCI-Expanded
Prof. Dr. AHMET SİNAN ÇEVİK →
Some bounds for extreme singular values of a complex matrix
Applied Mathematics and Computation · 2011 SCI-Expanded
Prof. Dr. AYŞE DİLEK MADEN →
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Some bounds for extreme singular values of a complex matrix
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Sharp upper bounds on the spectral radius of the signless Laplacian matrix of a graph
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Prof. Dr. AHMET SİNAN ÇEVİK →
Some bounds for extreme singular values of a complex matrix
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The next step of the word problem over monoids
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A new approach to generalized Fibonacci and Lucas numbers with binomial coefficients
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Makale Bilgileri
ISSN00963003
Yayın TarihiEkim 2011
Cilt / Sayfa218 · 762-765
Scopus ID2-s2.0-80052273424
Özet
In this study we mainly obtained upper and lower bounds for extreme singular values of an n × n complex matrix. Moreover, as an application of this, we got bounds for extreme singular values of Hilbert and Cauchy-Hankel matrices as in the forms H=(1/(i+j-1))i,j=1n and Hn=[1/(g+(i+j)h)]i, j=1n, respectively. We note that the bounds obtained in this paper are more effective than the bounds presented in the paper [2, Theorem 2]. © 2011 Elsevier Inc. All rights reserved.
Yazarlar (2)
1
Ayşe Dilek Maden
2
A. Sinan Cevik
Anahtar Kelimeler
Cauchy-Hankel matrix
Hilbert matrix
Lower bound
Singular value
Upper bound
Kurumlar
Selçuk Üniversitesi
Selçuklu Turkey
Scimago Dergi (ISSN Eşleşmesi)
Applied Mathematics and Computation
Q1
SJR Skoru0,890
H-Index182
YayıncıElsevier Inc.
ÜlkeUnited States
Applied Mathematics (Q1)
Computational Mathematics (Q1)