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Matrix Inequalities for Iterative Systems (Record no. 1882)

MARC details
000 -LEADER
fixed length control field 01595 a2200373 4500
001 - CONTROL NUMBER
control field 036778260X
005 - DATE AND TIME OF LATEST TRANSACTION
control field 20250317100407.0
008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION
fixed length control field 250312042021xx eng
020 ## - INTERNATIONAL STANDARD BOOK NUMBER
International Standard Book Number 9780367782603
037 ## - SOURCE OF ACQUISITION
Source of stock number/acquisition Taylor & Francis
Terms of availability GBP 47.99
Form of issue BB
040 ## - CATALOGING SOURCE
Original cataloging agency 01
041 ## - LANGUAGE CODE
Language code of text/sound track or separate title eng
072 7# - SUBJECT CATEGORY CODE
Subject category code PBF
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Subject category code UB
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Subject category code PBV
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Subject category code UY
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Subject category code PBD
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Subject category code PBF
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072 7# - SUBJECT CATEGORY CODE
Subject category code UB
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Subject category code PBV
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Subject category code UY
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Subject category code PBD
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Subject category code MAT000000
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Subject category code MAT002000
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Subject category code MAT036000
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Subject category code SCI086000
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072 7# - SUBJECT CATEGORY CODE
Subject category code 512.9434
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100 1# - MAIN ENTRY--PERSONAL NAME
Personal name Hanjo Taubig
245 10 - TITLE STATEMENT
Title Matrix Inequalities for Iterative Systems
250 ## - EDITION STATEMENT
Edition statement 1
260 ## - PUBLICATION, DISTRIBUTION, ETC.
Name of publisher, distributor, etc. CRC Press
Date of publication, distribution, etc. 20210331
300 ## - PHYSICAL DESCRIPTION
Extent 218 p
520 ## - SUMMARY, ETC.
Expansion of summary note The book reviews inequalities for weighted entry sums of matrix powers. Applications range from mathematics and CS to pure sciences. It unifies and generalizes several results for products and powers of sesquilinear forms derived from powers of Hermitian, positive-semidefinite, as well as nonnegative matrices. It shows that some inequalities are valid only in specific cases. How to translate the Hermitian matrix results into results for alternating powers of general rectangular matrices? Inequalities that compare the powers of the row and column sums to the row and column sums of the matrix powers are refined for nonnegative matrices. Lastly, eigenvalue bounds and derive results for iterated kernels are improved.

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