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Recent Advances in Operator Theory and Applications 2009th ed.(Operator Theory: Advances and Applications Vol.187) H VIII, 248 p

Ando, Tsuyoshi, Jung, Il Bong, Lee, Woo Young  編
在庫状況 自社在庫有り  僅少 お届け予定日 3~4日  数量 冊 
価格 特価  \36,606(税込)         

発行年月 2008年10月
出版社/提供元
出版国 スイス
言語 英語
媒体 冊子
装丁 hardcover
ページ数/巻数 VIII, 248 p.
ジャンル 洋書/理工学/数学/解析学
ISBN 9783764388928
商品コード 0200837362
本の性格 議事録
新刊案内掲載月 2008年10月
商品URL
参照
https://kw.maruzen.co.jp/ims/itemDetail.html?itmCd=0200837362

内容

the recent IWOTA meetings, IWOTA 2006 was focused on a few special themes, without loss of the general IWOTA mission. Our special interest areas were Hilbert/Krein space operator theory; Complex function theory related to Hilbert space operators; Systems theory related to Hilbert space operators. This volume contains 16 contributions, which re?ect the recent development in operator theory and applications. The organizers gratefully acknowledge the support of the following institutions: KRF (Korea Research Foundation); Department of Mathematics, Seoul National University; Research Institute of Mathematics, Seoul National University. Tsuyoshi Ando, Raul ´ Curto Il Bong Jung, Woo Young Lee (Editors) OperatorTheory: Advances andApplications,Vol.187, 1–16 c 2008Birkh¨ auserVerlagBasel/Switzerland AConnectionbetweenSzeg¨oandNehari SequencesintheMatrix-valuedCase Daniel Alpay and Israel Gohberg Abstract. One can associate to a rational function which is moreover strictly positive on the unit circle two sequences of numbers in the open unit disk, called the Szeg¨ o sequence and the Nehari sequence. In the scalar case, they coincide up to multiplication by?1. We study the corresponding result in the matrix-valued case. Mathematics Subject Classi?cation (2000). Primary: 34A55, 49N45, 70G30; Secondary: 93B15, 47B35. Keywords. Inverse problems, scattering matrix, Schurparameters, state space method, extension problems. 1. Introduction Letw(z) be a scalar rational function strictly positive on the unit circle. One can associate to it an in?nite sequence of numbers in the open unit disk, called in [1] a Szeg¨ o sequence. This sequence characterizes in a unique wayw(z)providedsome normalization is chosen; we will take 2? 1 it w(e )dt=1.

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