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    <![CDATA[Partial Differential Equations]]>
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    <![CDATA[Introduction to Calculus and Analysis: Volume II/2 Chapter 5-8]]>
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    <![CDATA[From the reviews: &quot;These books (Introduction to Calculus and Analysis Vol. I/II) are very well written. The mathematics are rigorous but the many examples that are given and the applications that are treated make the books extremely readable and the arguments easy to understand. These books are ideally suited for an undergraduate calculus course. Each chapter is followed by a number of interesting exercises. More difficult parts are marked with an asterisk. There are many illuminating figures...Of interest to students, mathematicians, scientists and engineers. Even more than that.&quot;<br/>Newsletter on Computational and Applied Mathematics, 1991<br/>&quot;...one of the best textbooks introducing several generations of mathematicians to higher mathematics. ... This excellent book is highly recommended both to instructors and students.<br/>Acta Scientiarum Mathematicarum, 1991]]>
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    <![CDATA[Improperly posed boundary value problems (Research notes in mathematics)]]>
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    <![CDATA[Introduction to Calculus and Analysis, Volume 2]]>
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    <![CDATA[From the reviews: &quot;Volume 1 covers a basic course in real analysis of one variable and Fourier series. It is well-illustrated, well-motivated and very well-provided with a multitude of unusually useful and accessible exercises. (...) There are three aspects of Courant and John in which it outshines (some) contemporaries: (i) the extensive historical references, (ii) the chapter on numerical methods, and (iii) the two chapters on physics and geometry. The exercises in Courant and John are put together purposefully, and either look numerically interesting, or are intuitively significant, or lead to applications. It is the best text known to the reviewer for anyone trying to make an analysis course less abstract. (...)&quot; The Mathematical Gazette (75.1991.471)]]>
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  </authors>  <published>1989</published>
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    <![CDATA[Plane Waves and Spherical Means Applied to Partial Differential Equations]]>
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    <![CDATA[&lt;DIV&gt;This collection of results on partial differential equations employs certain elementary identities for plane and spherical integrals of an arbitrary function, showing how a variety of results on fairly general differential equations follow from those identities. Explores the decomposition of arbitrary functions into functions of the type of plane waves; Radon transformation; more. 1955 edition. <br/>&lt;/DIV&gt;]]>
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  </authors>  <published>2004</published>
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    <![CDATA[Introduction to Calculus and Analysis Volume II/1 : Chapters 1 - 4]]>
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    <![CDATA[<strong>From the reviews</strong>: &quot;These books (Introduction to Calculus and Analysis Vol. I/II) are very well written. The mathematics are rigorous but the many examples that are given and the applications that are treated make the books extremely readable and the arguments easy to understand. These books are ideally suited for an undergraduate calculus course. Each chapter is followed by a number of interesting exercises. More difficult parts are marked with an asterisk. There are many illuminating figures...Of interest to students, mathematicians, scientists and engineers. Even more than that.&quot;<br/>Newsletter on Computational and Applied Mathematics, 1991<br/>&quot;...one of the best textbooks introducing several generations of mathematicians to higher mathematics. ... This excellent book is highly recommended both to instructors and students.&quot; <br/>Acta Scientiarum Mathematicarum, 1991]]>
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        <book>
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  <title>
    <![CDATA[Introduction to Calculus and Analysis: Volume 1]]>
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    <![CDATA[From the Preface: (...) The book is addressed to students on various levels, to mathematicians, scientists, engineers. It does not pretend to make the subject easy by glossing over difficulties, but rather tries to help the genuinely interested reader by throwing light on the interconnections and purposes of the whole. Instead of obstructing the access to the wealth of facts by lengthy discussions of a fundamental nature we have sometimes postponed such discussions to appendices in the various chapters. Numerous examples and problems are given at the end of various chapters. Some are challenging, some are even difficult; most of them supplement the material in the text. In an additional pamphlet more problems and exercises of a routine character will be collected, and moreover, answers or hints for the solutions will be given. This first volume of concerned primarily with functions of a single variable, whereas the second volume will discuss the more ramified theories of calculus (...).]]>
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    <![CDATA[Introduction to Calculus and Analysis (Vol 2)]]>
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    <![CDATA[Introduction to Calculus and Analysis]]>
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    <author>
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        <name><![CDATA[Fritz John]]></name>
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