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 <title>iMechanica - Homework question 15: Linear Algebra by S. Lipshutz and M Lipson - Comments</title>
 <link>http://imechanica.org/node/2165</link>
 <description>Comments for &quot;Homework question 15: Linear Algebra by S. Lipshutz and M Lipson&quot;</description>
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 <title>Homework question 15: Linear Algebra by S. Lipshutz and M Lipson</title>
 <link>http://imechanica.org/node/2165</link>
 <description>&lt;p&gt;
Amazon review link:
&lt;/p&gt;
&lt;p&gt;
&lt;a href=&quot;http://www.amazon.com/Schaums-Outline-Algebra-Seymour-Lipschutz/dp/0071362002&quot; title=&quot;http://www.amazon.com/Schaums-Outline-Algebra-Seymour-Lipschutz/dp/0071362002&quot;&gt;http://www.amazon.com/Schaums-Outline-Algebra-Seymour-Lipschutz/dp/00713...&lt;/a&gt;
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&lt;p&gt;
This &amp;quot;Schaum&amp;#39;s Outlines&amp;quot; book was helpful to me in the first few weeks of this course (and will likely come in handy again ) for becoming more proficient in matrix operations, definitons of basis, eigenvalues and determinants, and even &amp;quot;elementary&amp;quot; things like vector products, which I haven&amp;#39;t used in a while.&amp;nbsp; I like that the book presents the material clearly and effienciently, in well defined sections.&amp;nbsp; It serves well to fill in one&amp;#39;s gaps in (or just refresh) knowledge of linear algebra without at the same time inundating one with extra theoy.&amp;nbsp; Without adequate background in linear algebra, I would find ES 240 more difficult, and I think so would others; that is why I recommend it.&amp;nbsp; I&amp;#39;ve discovered that graduate courses, including 240, can assume a certain level of ready math skills without taking (much) time to bring everyone to that level--hence &amp;quot;outline&amp;quot; books like this one are a wise complement.
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&lt;p&gt;
&amp;nbsp;Now an outline of the book (with the parts that I read for ES 240 highlighted):
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&lt;p&gt;
1. Vectors in Rn and Cn, Spatial Vectors
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2. Algebra of Matrices
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3. Systems of Linear Equations
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4. Vector Spaces
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5. Linear Mappings
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6. Linear Mappings and Matrices
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7. Inner Product Spaces, Orthogonality
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8. Determinants
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9. Diagonalization: Eigenvalues and Eigenvectors
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10. Canonical Forms
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11. Linear Functionals and the Dual Space
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12. Bilinear, Quadratic, and Hermitian Forms
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13. Linear Operators on Inner Product Spaces
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14. Multilinear Products&amp;nbsp;
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&lt;p&gt;
&amp;nbsp;
&lt;/p&gt;
&lt;br class=&quot;clear&quot; /&gt;</description>
 <comments>http://imechanica.org/node/2165#comments</comments>
 <category domain="http://imechanica.org/taxonomy/term/176">ES 240</category>
 <category domain="http://imechanica.org/taxonomy/term/1316">Fall 2007</category>
 <category domain="http://imechanica.org/taxonomy/term/179">solid mechanics</category>
 <category domain="http://imechanica.org/taxonomy/term/157">students</category>
 <category domain="http://imechanica.org/taxonomy/term/34">textbooks</category>
 <pubDate>Mon, 22 Oct 2007 21:04:38 -0400</pubDate>
 <dc:creator>Alex Epstein</dc:creator>
 <guid isPermaLink="false">2165 at http://imechanica.org</guid>
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