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  <id>85962</id>
  <name><![CDATA[Walter Rudin]]></name>
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        <book>
  <id type="integer">292079</id>
  <isbn>0070856133</isbn>
  <isbn13>9780070856134</isbn13>
  <text_reviews_count type="integer">8</text_reviews_count>
  <title>
    <![CDATA[Principles of Mathematical Analysis (International Series in Pure &amp; Applied Mathematics)]]>
  </title>
  <image_url>http://photo.goodreads.com/books/1173461592m/292079.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1173461592s/292079.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/292079.Principles_of_Mathematical_Analysis</link>
  <average_rating>3.97</average_rating>
  <ratings_count>34</ratings_count>
  <description>
    <![CDATA[The third edition of this well known text continues to provide a solid foundation in mathematical analysis for undergraduate and first-year graduate students. The text begins with a discussion of the real number system as a complete ordered field. (Dedekind's construction is now treated in an appendix to Chapter I.) The topological background needed for the development of convergence, continuity, differentiation and integration is provided in Chapter 2. There is a new section on the gamma function, and many new and interesting exercises are included..  <p>.  This text is part of the Walter Rudin Student Series in Advanced Mathematics.</p>]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
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    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1964</published>
</book>

        <book>
  <id type="integer">1039015</id>
  <isbn>0070542341</isbn>
  <isbn13>9780070542341</isbn13>
  <text_reviews_count type="integer">4</text_reviews_count>
  <title>
    <![CDATA[Real and Complex Analysis (Higher Mathematics Series)]]>
  </title>
  <image_url>http://photo.goodreads.com/books/1180427839m/1039015.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1180427839s/1039015.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/1039015.Real_and_Complex_Analysis</link>
  <average_rating>3.58</average_rating>
  <ratings_count>19</ratings_count>
  <description>
    <![CDATA[This is an advanced text for the one- or two-semester course in analysis taught primarily to math, science, computer science, and electrical engineering majors at the junior, senior or graduate level. The basic techniques and theorems of analysis are presented in such a way that the intimate connections between its various branches are strongly emphasized. The traditionally separate subjects of 'real analysis' and 'complex analysis' are thus united in one volume. Some of the basic ideas from functional analysis are also included. This is the only book to take this unique approach. The third edition includes a new chapter on differentiation. Proofs of theorems presented in the book are concise and complete and many challenging exercises appear at the end of each chapter. The book is arranged so that each chapter builds upon the other, giving students a gradual understanding of the subject. <p> This text is part of the Walter Rudin Student Series in Advanced Mathematics.</p>]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
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    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1974</published>
</book>

        <book>
  <id type="integer">148571</id>
  <isbn>0070542368</isbn>
  <isbn13>9780070542365</isbn13>
  <text_reviews_count type="integer">1</text_reviews_count>
  <title>
    <![CDATA[Functional Analysis]]>
  </title>
  <image_url>http://photo.goodreads.com/books/1172196693m/148571.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1172196693s/148571.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/148571.Functional_Analysis</link>
  <average_rating>4.14</average_rating>
  <ratings_count>7</ratings_count>
  <description>
    <![CDATA[This classic text is written for graduate courses in functional analysis. This text is used in modern investigations in analysis and applied mathematics. This new edition includes up-to-date presentations of topics as well as more examples and exercises. New topics include Kakutani's fixed point theorem, Lamonosov's invariant subspace theorem, and an ergodic theorem. <p> This text is part of the Walter Rudin Student Series in Advanced Mathematics.</p>]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1973</published>
</book>

        <book>
  <id type="integer">292081</id>
  <isbn>0821806335</isbn>
  <isbn13>9780821806333</isbn13>
  <text_reviews_count type="integer">1</text_reviews_count>
  <title>
    <![CDATA[The Way I Remember It (History of Mathematics, V. 12)]]>
  </title>
  <image_url>http://photo.goodreads.com/books/1173461593m/292081.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1173461593s/292081.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/292081.The_Way_I_Remember_It</link>
  <average_rating>4.00</average_rating>
  <ratings_count>1</ratings_count>
  <description>
    <![CDATA[Walter Rudin's memoirs should prove to be a delightful read specifically to mathematicians, but also to historians who are interested in learning about his colorful history and ancestry. Characterized by his personal style of elegance, clarity, and brevity, Rudin presents in the first part of the book his early memories about his family history, his boyhood in Vienna throughout the 1920s and 1930s, and his experiences during World War II.  <p>Part II offers samples of his work, in which he relates where problems came from, what their solutions led to, and who else was involved. As those who are familiar with Rudin's writing will recognize, he brings to this book the same care, depth, and originality that is the hallmark of his work.</p>]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
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    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1996</published>
</book>

        <book>
  <id type="integer">6741485</id>
  <isbn>3540682724</isbn>
  <isbn13>9783540682721</isbn13>
  <text_reviews_count type="integer">0</text_reviews_count>
  <title>
    <![CDATA[Function Theory in the Unit Ball of Cn]]>
  </title>
  <image_url>http://www.goodreads.com/images/nocover-111x148.jpg</image_url>
  <small_image_url>http://www.goodreads.com/images/nocover-60x80.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/6741485-function-theory-in-the-unit-ball-of-cn</link>
  <average_rating>0.0</average_rating>
  <ratings_count>0</ratings_count>
  <description>
    <![CDATA['The book is easy on the reader. The prerequisites are minimal - just the standard graduate introduction to real analysis, complex analysis (one variable), and functional analysis. This presentation is unhurried and the author does most of the work...certainly a valuable reference book, and (even though there are no exercises) could be used as a text in advanced courses' - R. Rochberg in &quot;Bulletin of the London Mathematical Society&quot;. '...an excellent introduction to one of the most active research fields of complex analysis. As the author emphasizes, the principal ideas can be presented clearly and explicitly in the ball, specific theorems can be quickly proved. Mathematics lives in the book: main ideas of theorems and proofs, essential features of the subjects, lines of further developments, problems and conjectures are continually underlined. Numerous examples throw light on the results as well as on the difficulties' - C. Andreian Cazacu in &quot;Zentralblatt fur Mathematik&quot;.]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>2008</published>
</book>

        <book>
  <id type="integer">5978825</id>
  <isbn>0070941890</isbn>
  <isbn13>9780070941892</isbn13>
  <text_reviews_count type="integer">0</text_reviews_count>
  <title>
    <![CDATA[Real and Complex Analysis (McGraw-Hill series in higher mathematics)]]>
  </title>
  <image_url>http://www.goodreads.com/images/nocover-111x148.jpg</image_url>
  <small_image_url>http://www.goodreads.com/images/nocover-60x80.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/5978825.Real_and_Complex_Analysis</link>
  <average_rating>0.0</average_rating>
  <ratings_count>0</ratings_count>
  <description>
    <![CDATA[]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1970</published>
</book>

        <book>
  <id type="integer">5378472</id>
  <isbn>0470744812</isbn>
  <isbn13>9780470744819</isbn13>
  <text_reviews_count type="integer">0</text_reviews_count>
  <title>
    <![CDATA[Fourier Analysis on Groups]]>
  </title>
  <image_url>http://www.goodreads.com/images/nocover-111x148.jpg</image_url>
  <small_image_url>http://www.goodreads.com/images/nocover-60x80.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/5378472.Fourier_Analysis_on_Groups</link>
  <average_rating>0.0</average_rating>
  <ratings_count>0</ratings_count>
  <description>
    <![CDATA[In the late 1950s, many of the more refined aspects of Fourier analysis were transferred from their original settings (the unit circle, the integers, the real line) to arbitrary locally compact abelian (LCA) groups. Rudin's book, published in 1962, was the first to give a systematic account of these developments and has come to be regarded as a classic in the field. The basic facts concerning Fourier analysis and the structure of LCA groups are proved in the opening chapters, in order to make the treatment relatively self-contained.]]>
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<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
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    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1962</published>
</book>

        <book>
  <id type="integer">1875299</id>
  <isbn>3486245775</isbn>
  <isbn13>9783486245776</isbn13>
  <text_reviews_count type="integer">0</text_reviews_count>
  <title>
    <![CDATA[So hab ich's erlebt. Von Wien nach Wisconsin - Erinnerungen eines Mathematikers.]]>
  </title>
  <image_url>http://photo.goodreads.com/books/1189603988m/1875299.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1189603988s/1875299.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/1875299.So_hab_ich_s_erlebt_Von_Wien_nach_Wisconsin_Erinnerungen_eines_Mathematikers_</link>
  <average_rating>0.0</average_rating>
  <ratings_count>0</ratings_count>
  <description>
    <![CDATA[]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1998</published>
</book>

        <book>
  <id type="integer">1875296</id>
  <isbn>3486258109</isbn>
  <isbn13>9783486258103</isbn13>
  <text_reviews_count type="integer">0</text_reviews_count>
  <title>
    <![CDATA[Analysis]]>
  </title>
  <image_url>http://photo.goodreads.com/books/1189603986m/1875296.jpg</image_url>
  <small_image_url>http://photo.goodreads.com/books/1189603986s/1875296.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/1875296.Analysis</link>
  <average_rating>0.0</average_rating>
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  <description>
    <![CDATA[]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
    <author>
    <id>545618</id>
        <name><![CDATA[Norbert Herrmann]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/545618.Norbert_Herrmann]]></link>
    <average_rating>0.0</average_rating>
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    <text_reviews_count>0</text_reviews_count>
  </author>
  </authors>  <published>2002</published>
</book>

        <book>
  <id type="integer">1875295</id>
  <isbn>0821807137</isbn>
  <isbn13>9780821807132</isbn13>
  <text_reviews_count type="integer">0</text_reviews_count>
  <title>
    <![CDATA[New Constructions of Functions Holomorphic in the Unit Ball Cn (Cbms Regional Conference Series in Mathematics)]]>
  </title>
  <image_url>http://www.goodreads.com/images/nocover-111x148.jpg</image_url>
  <small_image_url>http://www.goodreads.com/images/nocover-60x80.jpg</small_image_url>
  <link>http://www.goodreads.com/book/show/1875295.New_Constructions_of_Functions_Holomorphic_in_the_Unit_Ball_Cn</link>
  <average_rating>0.0</average_rating>
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  <description>
    <![CDATA[The starting point for the research presented in this book is A.  B. Aleksandrov's proof that nonconstant inner functions exist in  the unit ball $B$ of $C^n$. The construction of such functions  has been simplified by using certain homogeneous polynomials  discovered by Ryll and Wojtaszczyk; this yields solutions to a  large number of problems.  <p>The lectures, presented at a CBMS Regional Conference held in  1985, are organized into a body of results discovered in the  preceding four years in this field, simplifying some of the  proofs and generalizing some results. The book also contains  results that were obtained by Monique Hakina, Nessim Sibony,  Erik Løw and Paula Russo. Some of these are new even in  one variable.  <p>An appreciation of techniques not previously used in the context  of several complex variables will reward the reader who is  reasonably familiar with holomorphic functions of one complex  variable and with some functional analysis.</p></p>]]>
  </description>
<authors>
    <author>
    <id>85962</id>
        <name><![CDATA[Walter Rudin]]></name>
    <image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-200x266.jpg]]></image_url>
    <small_image_url><![CDATA[http://www.goodreads.com/images/nophoto/nophoto-U-50x66.jpg]]></small_image_url>
    <link><![CDATA[http://www.goodreads.com/author/show/85962.Walter_Rudin]]></link>
    <average_rating>3.99</average_rating>
    <ratings_count>105</ratings_count>
    <text_reviews_count>22</text_reviews_count>
  </author>
  </authors>  <published>1986</published>
</book>

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