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Algebraic Invariants of Links

Hillman, Jonathan.

Algebraic Invariants of Links

Record Type:	Electronic resources : Monograph/item
Title/Author:	Algebraic Invariants of Links
Author:	Hillman, Jonathan.
Published:	Singapore :World Scientific,2012.
Description:	1 online resource (370 p.)
Notes:	10.7. The Gauß-Manin connection.
Subject:	Abelian groups.
Online resource:	http://www.worldscientific.com/worldscibooks/10.1142/8493#t=toc
ISBN:	9789814407397 (electronic bk.)

Algebraic Invariants of Links
Hillman, Jonathan.

Algebraic Invariants of Links[electronic resource]. - 2nd ed. - Singapore :World Scientific,2012. - 1 online resource (370 p.) - Series On Knots and Everything ;v. 52. - K & E series on knots and everything..

10.7. The Gauß-Manin connection.

This book serves as a reference on links and on the invariants derived via algebraic topology from covering spaces of link exteriors. It emphasizes the features of the multicomponent case not normally considered by knot-theorists, such as longitudes, the homological complexity of many-variable Laurent polynomial rings, the fact that links are not usually boundary links, free coverings of homology boundary links, the lower central series as a source of invariants, nilpotent completion and algebraic closure of the link group, and disc links. Invariants of the types considered here play an essent.

ISBN: 9789814407397 (electronic bk.)Subjects--Topical Terms:

245403
Abelian groups.
Index Terms--Genre/Form:

214472
Electronic books.

LC Class. No.: QA612.2 .H552 2012

Dewey Class. No.: 514/.224

Algebraic Invariants of Links
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050 4 $a QA612.2 .H552 2012
082 0 4 $a 514/.224 $2 23
100 1 $a Hillman, Jonathan. $3 647944
245 1 0 $a Algebraic Invariants of Links $h [electronic resource].
250 $a 2nd ed.
260 $a Singapore : $b World Scientific, $c 2012.
300 $a 1 online resource (370 p.)
490 1 $a Series On Knots and Everything ; $v v. 52
500 $a 10.7. The Gauß-Manin connection.
520 $a This book serves as a reference on links and on the invariants derived via algebraic topology from covering spaces of link exteriors. It emphasizes the features of the multicomponent case not normally considered by knot-theorists, such as longitudes, the homological complexity of many-variable Laurent polynomial rings, the fact that links are not usually boundary links, free coverings of homology boundary links, the lower central series as a source of invariants, nilpotent completion and algebraic closure of the link group, and disc links. Invariants of the types considered here play an essent.
588 $a Description based on print version record.
650 0 $a Abelian groups. $3 245403
650 0 $a Invariants. $3 230047
650 0 $a Link theory. $3 466528
655 0 $a Electronic books. $2 local. $3 214472
830 0 $a K & E series on knots and everything. $3 575528
856 4 0 $u http://www.worldscientific.com/worldscibooks/10.1142/8493#t=toc