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  • 巴拿赫空間理論講義-(*) 科學與自然 Fernando Albiac,Nigel J.
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    【出版社】世界圖書出版公司北京公司 
    【ISBN】9787510048043
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    內容介紹



    出版社:世界圖書出版公司北京公司
    ISBN:9787510048043
    商品編碼:70983141797

    開本:大32開
    出版時間:2012-09-01
    頁數:373

    代碼:59

        
        
    "
      商品基本信息,請以下列介紹為準
    商品名稱:巴拿赫空間理論講義-(*)
    作者:Fernando Albiac,Nigel J. Kalton[著]
    代碼:59.0
    出版社:圖書出版公司北京公司
    出版日期:2012-09-01
    ISBN:9787510048043
    印次:
    版次:1
    裝幀:
    開本:大32開

      內容簡介
    Thi*ook grew out of a one-semester course given by the
    second author in 2001 and a *sequent two-semester course in
    2004-2005, both at the University of Missouri-Columbia. The text i*r>intended for a graduate student who has already had a basic
    introduction to functional analysis; the'aim is to give a
    reasonably brief and self-contained introduction to classical
    Banach space theory.
    Banach space theory has advanced dramatically in the last 50
    years and we believe that the techniques that have been developed
    are very powerful and should be widely disseminated among*r>analysts in general and not restricted to a small group of
    specialists. Therefore we hope that thi*ook will also prove of
    interest to an audience who may not wish to pursue research in thi*r>area but still would like to understand what is known about the
    structure of the classical space*r>Classical Banach space theory developed as an attempt to answer
    very natural questions on the structure of Banach spaces; many of
    these questions date back to the work of Banach and his school in
    Lvov. It enjoyed, perhaps, its golden period between 1950 and 1980,
    culminating in the definitive book*y Lindenstrauss and T*riri
    [138] and [139], in 1977 and 1979 respectively. The *ject i*r>still very much alive but the reader will see that much of the
    basic groundwork was done in this period.
    At the same time, our aim is to introduce the student to the
    fundamental techniques available to a Banach space theorist. As an
    example, we spend much of the early chapters discussing the use of
    Schauder bases and basic sequences in the theory. The simple idea
    of extracting basic sequences in order to understand *space
    structure ha*ecome second-nature in the *ject, and so the
    importance of this notion is too easily overlooked.
    It should be pointed out that thi*ook is intended as a text for
    graduate students, not as a reference work, and we have selected
    material with an eye to what we feel can be appreciated relatively
    easily in a quite leisurely two-semester course. Two of the mo*r>spectacular discoveries in this area during the last 50 years are
    Enfio's solution of the basis problem [54] and the
    Gowers-Maureysolution of the unconditional basic sequence problem
    [71]. The reader will find discussion of these result*ut no
    presentation. Our feeling, based on experience, is that detouring
    from the development of the theory to present lengthy and
    complicated counterexamples tends to break up the flow of the
    course. We prefer therefore to present only relatively simple and
    easily appreciated counterexamples such as the James space and
    Tsirelson's space. We also decided, to avoid disruption, that some
    counterexamples of intermediate difficulty should be presented only
    in the last optional chapter and not in the main body of the
    text.




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