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Determinant Inequalities for Positive Definite Matrices Via Additive and Multiplicative Young Inequalities

In this paper we prove among others that, if the positive definitematricesA, Bof ordernsatisfy the condition0< mIn≤B−A≤M In,for some constants0< m < M,whereInis the identity matrix, then0≤(1−t) [det (A)]−1+t[det (A+mIn)]−1−[det (A+mtIn)]−1≤(1−t) [det (A)]−1+t[det (B)]−1−[det ((1−t)A+tB)]−1≤(1−t) [de...

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Bibliographic Details
Published in:Revista Integración
Main Author: SILVESTRU SEVER DRAGOMIR
Format: Artigo
Language:Inglês
Published: Universidad Industrial de Santander 2022
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Online Access:https://www.redalyc.org/articulo.oa?id=327075143004
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https://www.redalyc.org/journal/3270/327075143004/movil
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