A geometric approach to homology theory / by S. Buoncristiano, C.P. Rourke, and B.J. Sanderson.

By:

Buoncristiano, S

Contributor(s):

Material type: Text

TextSeries: London Mathematical Society lecture note series ; 18.Publication details: Cambridge [England] ; New York : Cambridge University Press, ©1976.Description: 1 online resource (149 pages) : illustrationsContent type:

text

Media type:

computer

Carrier type:

online resource

ISBN:

9781107087101
1107087104
9780511662669
0511662661
1139883674
9781139883672
1107102022
9781107102026
1107093309
9781107093300

Subject(s):

Genre/Form:

Electronic books.

Additional physical formats: Print version:: Geometric approach to homology theory.DDC classification:

514/.23 22

LOC classification:

QA611 .B85 1976eb

Other classification:

31.61
SI 320
SK 300

Online resources:

Click here to access online

Summary: The purpose of these notes is to give a geometrical treatment of generalized homology and cohomology theories. The central idea is that of a 'mock bundle', which is the geometric cocycle of a general cobordism theory, and the main new result is that any homology theory is a generalized bordism theory. The book will interest mathematicians working in both piecewise linear and algebraic topology especially homology theory as it reaches the frontiers of current research in the topic. The book is also suitable for use as a graduate course in homology theory.

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Holdings
Item type	Home library	Collection	Call number	Materials specified	Status	Date due	Barcode
Electronic-Books	OPJGU Sonepat- Campus	E-Books EBSCO			Available

Spine title: Homology theory.

Includes bibliographical references.

Print version record.

English.

The purpose of these notes is to give a geometrical treatment of generalized homology and cohomology theories. The central idea is that of a 'mock bundle', which is the geometric cocycle of a general cobordism theory, and the main new result is that any homology theory is a generalized bordism theory. The book will interest mathematicians working in both piecewise linear and algebraic topology especially homology theory as it reaches the frontiers of current research in the topic. The book is also suitable for use as a graduate course in homology theory.

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