國立高雄大學圖資館 |

登入

回首頁 到查詢結果 [ subject:"Homology theory." ]

A gentle introduction to homological mirror symmetry

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	A gentle introduction to homological mirror symmetryRaf Bocklandt, University of Amsterdam.
作者:	Bocklandt, Raf.
出版者:	Cambridge :Cambridge University Press,2021.
面頁冊數:	xi, 390 p. :ill., digital ;24 cm.
附註:	Title from publisher's bibliographic system (viewed on 20 Aug 2021).
標題:	Mirror symmetry.
電子資源:	https://doi.org/10.1017/9781108692458
ISBN:	9781108692458$q(electronic bk.)

A gentle introduction to homological mirror symmetry
Bocklandt, Raf.

A gentle introduction to homological mirror symmetry[electronic resource] /Raf Bocklandt, University of Amsterdam. - Cambridge :Cambridge University Press,2021. - xi, 390 p. :ill., digital ;24 cm. - London Mathematical Society student texts ;99. - London Mathematical Society student texts ;81..

Title from publisher's bibliographic system (viewed on 20 Aug 2021).

Homological mirror symmetry has its origins in theoretical physics but is now of great interest in mathematics due to the deep connections it reveals between different areas of geometry and algebra. This book offers a self-contained and accessible introduction to the subject via the representation theory of algebras and quivers. It is suitable for graduate students and others without a great deal of background in homological algebra and modern geometry. Each part offers a different perspective on homological mirror symmetry. Part I introduces the A-infinity formalism and offers a glimpse of mirror symmetry using representations of quivers. Part II discusses various A- and B-models in mirror symmetry and their connections through toric and tropical geometry. Part III deals with mirror symmetry for Riemann surfaces. The main mathematical ideas are illustrated by means of simple examples coming mainly from the theory of surfaces, helping the reader connect theory with intuition.

ISBN: 9781108692458$q(electronic bk.)Subjects--Topical Terms:

321485
Mirror symmetry.

LC Class. No.: QC174.17.S9 / B63 2021

Dewey Class. No.: 516.36

A gentle introduction to homological mirror symmetry
LDR:01928nmm a2200265 a 4500 001 642090
003 UkCbUP
005 20210825163013.0
006 m d
007 cr nn 008maaau
008 231123s2021 enk o 1 0 eng d
020 $a 9781108692458$q(electronic bk.)
020 $a 9781108483506$q(hardback)
020 $a 9781108728751$q(paperback)
035 $a CR9781108692458
040 $a UkCbUP $b eng $c UkCbUP $d GP
050 0 0 $a QC174.17.S9 $b B63 2021
082 0 0 $a 516.36 $2 23
090 $a QC174.17.S9 $b B665 2021
100 1 $a Bocklandt, Raf. $3 949212
245 1 2 $a A gentle introduction to homological mirror symmetry $h [electronic resource] / $c Raf Bocklandt, University of Amsterdam.
260 $a Cambridge : $b Cambridge University Press, $c 2021.
300 $a xi, 390 p. : $b ill., digital ; $c 24 cm.
490 1 $a London Mathematical Society student texts ; $v 99
500 $a Title from publisher's bibliographic system (viewed on 20 Aug 2021).
520 $a Homological mirror symmetry has its origins in theoretical physics but is now of great interest in mathematics due to the deep connections it reveals between different areas of geometry and algebra. This book offers a self-contained and accessible introduction to the subject via the representation theory of algebras and quivers. It is suitable for graduate students and others without a great deal of background in homological algebra and modern geometry. Each part offers a different perspective on homological mirror symmetry. Part I introduces the A-infinity formalism and offers a glimpse of mirror symmetry using representations of quivers. Part II discusses various A- and B-models in mirror symmetry and their connections through toric and tropical geometry. Part III deals with mirror symmetry for Riemann surfaces. The main mathematical ideas are illustrated by means of simple examples coming mainly from the theory of surfaces, helping the reader connect theory with intuition.
650 0 $a Mirror symmetry. $3 321485
650 0 $a Homology theory. $3 205880
830 0 $a London Mathematical Society student texts ; $v 81. $3 810761
856 4 0 $u https://doi.org/10.1017/9781108692458