Language:
English
繁體中文
Help
回圖書館首頁
手機版館藏查詢
Login
Search
Recommendations
ReaderScope
My Account
Help
Simple Search
Advanced Search
Public Library Lists
Public Reader Lists
AcademicReservedBook [CH]
BookLoanBillboard [CH]
BookReservedBillboard [CH]
Classification Browse [CH]
Exhibition [CH]
New books RSS feed [CH]
Personal Details
Saved Searches
Recommendations
Borrow/Reserve record
Reviews
Personal Lists
ETIBS
Back
Switch To:
Labeled
|
MARC Mode
|
ISBD
Computational topology for data analysis
~
Dey, Tamal Krishna.
Linked to FindBook
Google Book
Amazon
博客來
Computational topology for data analysis
Record Type:
Electronic resources : Monograph/item
Title/Author:
Computational topology for data analysis/ Tamal Krishna Dey, Purdue University, Yusu Wang, University of California, San Diego.
Author:
Dey, Tamal Krishna.
other author:
Wang, Yusu.
Published:
Cambridge :Cambridge University Press, : 2022.,
Description:
xix, 433 p. :ill., digital ;23 cm.
Notes:
Title from publisher's bibliographic system (viewed on 18 Feb 2022).
Subject:
Topology. -
Online resource:
https://doi.org/10.1017/9781009099950
ISBN:
9781009099950
Computational topology for data analysis
Dey, Tamal Krishna.
Computational topology for data analysis
[electronic resource] /Tamal Krishna Dey, Purdue University, Yusu Wang, University of California, San Diego. - Cambridge :Cambridge University Press,2022. - xix, 433 p. :ill., digital ;23 cm.
Title from publisher's bibliographic system (viewed on 18 Feb 2022).
Topological data analysis (TDA) has emerged recently as a viable tool for analyzing complex data, and the area has grown substantially both in its methodologies and applicability. Providing a computational and algorithmic foundation for techniques in TDA, this comprehensive, self-contained text introduces students and researchers in mathematics and computer science to the current state of the field. The book features a description of mathematical objects and constructs behind recent advances, the algorithms involved, computational considerations, as well as examples of topological structures or ideas that can be used in applications. It provides a thorough treatment of persistent homology together with various extensions - like zigzag persistence and multiparameter persistence - and their applications to different types of data, like point clouds, triangulations, or graph data. Other important topics covered include discrete Morse theory, the Mapper structure, optimal generating cycles, as well as recent advances in embedding TDA within machine learning frameworks.
ISBN: 9781009099950Subjects--Topical Terms:
522026
Topology.
LC Class. No.: QA611 / .D476 2022
Dewey Class. No.: 514.7
Computational topology for data analysis
LDR
:01937nmm a2200241 a 4500
001
2324565
003
UkCbUP
005
20220223144819.0
006
m d
007
cr nn 008maaau
008
231215s2022 enk o 1 0 eng d
020
$a
9781009099950
$q
(electronic bk.)
020
$a
9781009098168
$q
(hardback)
035
$a
CR9781009099950
040
$a
UkCbUP
$b
eng
$c
UkCbUP
$d
GP
050
0 0
$a
QA611
$b
.D476 2022
082
0 0
$a
514.7
$2
23
090
$a
QA611
$b
.D528 2022
100
1
$a
Dey, Tamal Krishna.
$3
3645904
245
1 0
$a
Computational topology for data analysis
$h
[electronic resource] /
$c
Tamal Krishna Dey, Purdue University, Yusu Wang, University of California, San Diego.
260
$a
Cambridge :
$b
Cambridge University Press,
$c
2022.
300
$a
xix, 433 p. :
$b
ill., digital ;
$c
23 cm.
500
$a
Title from publisher's bibliographic system (viewed on 18 Feb 2022).
520
$a
Topological data analysis (TDA) has emerged recently as a viable tool for analyzing complex data, and the area has grown substantially both in its methodologies and applicability. Providing a computational and algorithmic foundation for techniques in TDA, this comprehensive, self-contained text introduces students and researchers in mathematics and computer science to the current state of the field. The book features a description of mathematical objects and constructs behind recent advances, the algorithms involved, computational considerations, as well as examples of topological structures or ideas that can be used in applications. It provides a thorough treatment of persistent homology together with various extensions - like zigzag persistence and multiparameter persistence - and their applications to different types of data, like point clouds, triangulations, or graph data. Other important topics covered include discrete Morse theory, the Mapper structure, optimal generating cycles, as well as recent advances in embedding TDA within machine learning frameworks.
650
0
$a
Topology.
$3
522026
700
1
$a
Wang, Yusu.
$3
3645905
856
4 0
$u
https://doi.org/10.1017/9781009099950
based on 0 review(s)
Location:
ALL
電子資源
Year:
Volume Number:
Items
1 records • Pages 1 •
1
Inventory Number
Location Name
Item Class
Material type
Call number
Usage Class
Loan Status
No. of reservations
Opac note
Attachments
W9456512
電子資源
11.線上閱覽_V
電子書
EB QA611 .D476 2022
一般使用(Normal)
On shelf
0
1 records • Pages 1 •
1
Multimedia
Reviews
Add a review
and share your thoughts with other readers
Export
pickup library
Processing
...
Change password
Login