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\def\baselinestretch{1.3}
\begin{document}
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% ¸¹Àº °æ¿ì, Á¹¾÷³í¹®¿¡´Â ¿ä¾à¹®ÀÌ ²À ÇÊ¿äÇÕ´Ï´Ù.
% \begin{document}¿Í \end{document} »çÀÌ¿¡ ¿ä¾à¹®À» ÀÔ·ÂÇÕ´Ï´Ù.
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%
\begin{abstract}
Theory of signature invariants of links in rational homology spheres is
developed. The signature is defined via complexity and Seifert matrix over
$\mathbf{Q}$ and shown to be link concordance invariant with standard
properties of usual link signature. As an application Cochran-Orr's answer
to the long-standing question that whether all links are concordant to
boundary links is obtained again.

Casson-Gordan invariants for specific branched covers of links are
investigated to obtain slice obstruction and boundary link concordance
invariant. A method to calculate the invariants from Seifert matrices and
voltage assignments is suggested and some examples are illustrated.
\end{abstract}
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\makecontents
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%-----------------------------------------------------------------------
% º»¹®ÀÇ ½ÃÀÛÀÔ´Ï´Ù.
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\chapter{Introduction}

The signature of a quadratic form defined from Sylvester's law of inertia has
turned out to be an important tool in studying the topology of manifolds
because it is a very effective invariant for geometric intersection forms
defined on homology modules which carry the essence of manifolds frequently,
as shown in the cobordism theory and the surgery theory. In the theory of 
knots and links, signatures derived from various manifolds and forms that 
are associated to knots and links have been shown to be useful invariants of
knotsand links to solve many interesting problems.

In this thesis we develope two kinds of signature invariants for links.
The first part is devoted to the theory of signature invariants for links in
rational homology spheres. As an application of this theory, Cochran-Orr's
solution to the long-standing question whether all links are concordant to
boundary links is interpreted as a result of our theory. In the second part,
Casson-Gordan invariants of branched covers of links, that are basically
Atiyah-Singer's $G$-signatures, are investigated to obtain slice obstructions
and boundary link concordance invariants.

\chapter{Links in rational homology spheres}

Classical signature invariants for codimension two knots and links
in the standard sphere have been widely investigated and
applied to various problems in knot theory.
Murasugi and Tristram have defined signature invariants for classical links
via Seifert matrices and have shown them to be link concordance invariants.

Originally the M.~S. thesis of the author is much longer than this, but it
is omitted because the author want to provide a sample of his \LaTeX\
document class for KAIST thesis.

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%
º» ³í¹®¿¡¼­´Â µÎ°¡ÁöÀÇ °í¸® ÁöÇ¥¼ö ºÒº¯·®À» ¿¬±¸ÇÑ´Ù.

Ã¹¹øÂ°·Î À¯¸®°è¼ö È£¸ô·ÎÁö ±¸ ¾ÈÀÇ °í¸®¿¡ ´ëÇÑ ÁöÇ¥¼ö ºÒº¯·®¿¡ ´ëÇÑ
ÀÌ·Ð¿¡ ´ëÇÏ¿© ¿¬±¸ÇÑ´Ù. ÀÌ ÁöÇ¥¼ö ºÒº¯·®Àº º¸ÅëÀÇ ±¸ ¾ÈÀÇ °í¸®¿¡ ´ëÇÑ
ÁöÇ¥¼ö ºÒº¯·®ÀÌ °®´Â ¼ºÁúµéÀ» °¡Áö¸ç ¶ÇÇÑ °í¸® µ¿°è·ù¿¡ ´ëÇÑ ºÒº¯·®ÀÌ¶ó´Â
»ç½ÇÀÌ Áõ¸íµÈ´Ù. ±× ÀÀ¿ëÀ¸·Î¼­ ¿À·£ µ¿¾È ÀÇ¹®À¸·Î ³²¾Æ ÀÖ¾ú´ø
¸ðµç °í¸®°¡ °æ°è°í¸®¿Í µ¿°èÀûÀÎ°¡ ÇÏ´Â Áú¹®¿¡ ´ëÇÑ Cochran-OrrÀÇ
ÇØ´äÀÌ ´Ù½Ã ¾ò¾îÁø´Ù.

µÎ¹øÂ°·Î °í¸®ÀÇ Casson-Gordon ºÒº¯·®¿¡ ´ëÇÏ¿© ¿¬±¸ÇÑ´Ù.
ÀÌ ºÒº¯·®Àº Á¶°¢ °í¸®°¡ µÇ±â À§ÇÑ Á¦ÇÑ Á¶°ÇÀ¸·Î¼­ ÀÛ¿ëÇÏ¸ç
°æ°è °í¸® µ¿°è·ù¿¡ ´ëÇÑ ºÒº¯·®ÀÌ¶ó´Â »ç½ÇÀÌ Áõ¸íµÈ´Ù.
±×¸®°í ÀÌ ºÒº¯·®À¸·Î Á¾·¡ÀÇ °¡È¯ ÇÇº¹¿¡¼­ ¾ò¾îÁö´Â ºÒº¯·®µé·Î¼­
°ËÃâÇÒ ¼ö ¾ø´Â ºñ Á¶°¢ °í¸®¸¦ °ËÃâÇÒ ¼ö ÀÖÀ½ÀÌ ¿¹¸¦ ÅëÇØ º¸¿©Áø´Ù.
%
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%-----------------------------------------------------------------------
% Âü°í¹®Çå ¸ñ·ÏÀ» LaTeX ¹®¹ý¿¡ µû¶ó ¾Æ·¡¿¡ ÀÔ·ÂÇÕ´Ï´Ù.
% Âü°í¹®Çå ¸ñ·ÏÀÇ ½ÃÀÛÀÔ´Ï´Ù. 
\begin{thebibliography}{00}

\bibitem{AK} S.~Akbulut and R.~Kirby,
{\em Branched coverings of surfaces in 4-manifolds},
Math. Annalen (1980), 111--131

\bibitem{CG1} A.~Casson and C.~Gordon,
{\em Cobordism of classical knots},
preprint, Orsay (1975)

\bibitem{CG2} A.~Casson and C.~Gordon,
{\em On slice knots in dimension three},
Proc. Symp. in Pure Math. XXX (1978), part two, 39--53

\bibitem{CO1} T.~Cochran and K.~Orr,
{\em Not all links are concordant to boundary links},
Bull. A.~M.~S. 23 no.~1 (July, 1990), 99--106

\bibitem{CO2} T.~Cochran and K.~Orr,
{\em Not all links are concordant to boundary links},
preprint

\bibitem{CS} S.~Cappel and J.~Shaneson,
{\em Link cobordism},
Comment. Math. Helv. 55 (1980), 20--49

\end{thebibliography}
%
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\acknowledgement
%-----------------------------------------------------------------------
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\vitae
\begin{education}{2cm}
\item[1989.3--1993.2] ÇÑ±¹°úÇÐ±â¼ú¿ø ¼öÇÐ°ú (B.S.)
\item[1993.3--1995.2] ÇÑ±¹°úÇÐ±â¼ú¿ø ¼öÇÐ°ú (M.S.)
\end{education}
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