語系:
繁體中文
English
說明(常見問題)
登入
回首頁
切換:
標籤
|
MARC模式
|
ISBD
Geometric Control of Fracture and To...
~
Mitchell, Noah.
Geometric Control of Fracture and Topological Metamaterials
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Geometric Control of Fracture and Topological Metamaterials/ by Noah Mitchell.
作者:
Mitchell, Noah.
面頁冊數:
XIX, 121 p. 49 illus., 48 illus. in color.online resource. :
Contained By:
Springer Nature eBook
標題:
Phase Transitions and Multiphase Systems. -
電子資源:
https://doi.org/10.1007/978-3-030-36361-1
ISBN:
9783030363611
Geometric Control of Fracture and Topological Metamaterials
Mitchell, Noah.
Geometric Control of Fracture and Topological Metamaterials
[electronic resource] /by Noah Mitchell. - 1st ed. 2020. - XIX, 121 p. 49 illus., 48 illus. in color.online resource. - Springer Theses, Recognizing Outstanding Ph.D. Research,2190-5053. - Springer Theses, Recognizing Outstanding Ph.D. Research,.
Chapter1: Introduction -- PartI: Gaussian Curvature as a Guide for Material Failure -- Chapter2: Fracture in sheets draped on curved surfaces -- Chapter3: Conforming nanoparticle sheets to surfaces with gaussian curvature -- PartII: Topological mechanics in gyroscopic metamaterials -- Chapter4: Realization of a topological phase transition in a gyroscopic lattice -- Chapter5: Tunable band topology in gyroscopic lattices -- Chapter6: Topological insulators constructed from random point sets -- Chapter7: Conclusions and outlook.
This thesis reports a rare combination of experiment and theory on the role of geometry in materials science. It is built on two significant findings: that curvature can be used to guide crack paths in a predictive way, and that protected topological order can exist in amorphous materials. In each, the underlying geometry controls the elastic behavior of quasi-2D materials, enabling the control of crack propagation in elastic sheets and the control of unidirectional waves traveling at the boundary of metamaterials. The thesis examines the consequences of this geometric control in a range of materials spanning many orders of magnitude in length scale, from amorphous macroscopic networks and elastic continua to nanoscale lattices.
ISBN: 9783030363611
Standard No.: 10.1007/978-3-030-36361-1doiSubjects--Topical Terms:
782552
Phase Transitions and Multiphase Systems.
LC Class. No.: QC176-176.9
Dewey Class. No.: 530.41
Geometric Control of Fracture and Topological Metamaterials
LDR
:02714nam a22004095i 4500
001
1021293
003
DE-He213
005
20200705190102.0
007
cr nn 008mamaa
008
210318s2020 gw | s |||| 0|eng d
020
$a
9783030363611
$9
978-3-030-36361-1
024
7
$a
10.1007/978-3-030-36361-1
$2
doi
035
$a
978-3-030-36361-1
050
4
$a
QC176-176.9
072
7
$a
PNFS
$2
bicssc
072
7
$a
SCI077000
$2
bisacsh
072
7
$a
PNFS
$2
thema
082
0 4
$a
530.41
$2
23
100
1
$a
Mitchell, Noah.
$e
author.
$4
aut
$4
http://id.loc.gov/vocabulary/relators/aut
$3
1316931
245
1 0
$a
Geometric Control of Fracture and Topological Metamaterials
$h
[electronic resource] /
$c
by Noah Mitchell.
250
$a
1st ed. 2020.
264
1
$a
Cham :
$b
Springer International Publishing :
$b
Imprint: Springer,
$c
2020.
300
$a
XIX, 121 p. 49 illus., 48 illus. in color.
$b
online resource.
336
$a
text
$b
txt
$2
rdacontent
337
$a
computer
$b
c
$2
rdamedia
338
$a
online resource
$b
cr
$2
rdacarrier
347
$a
text file
$b
PDF
$2
rda
490
1
$a
Springer Theses, Recognizing Outstanding Ph.D. Research,
$x
2190-5053
505
0
$a
Chapter1: Introduction -- PartI: Gaussian Curvature as a Guide for Material Failure -- Chapter2: Fracture in sheets draped on curved surfaces -- Chapter3: Conforming nanoparticle sheets to surfaces with gaussian curvature -- PartII: Topological mechanics in gyroscopic metamaterials -- Chapter4: Realization of a topological phase transition in a gyroscopic lattice -- Chapter5: Tunable band topology in gyroscopic lattices -- Chapter6: Topological insulators constructed from random point sets -- Chapter7: Conclusions and outlook.
520
$a
This thesis reports a rare combination of experiment and theory on the role of geometry in materials science. It is built on two significant findings: that curvature can be used to guide crack paths in a predictive way, and that protected topological order can exist in amorphous materials. In each, the underlying geometry controls the elastic behavior of quasi-2D materials, enabling the control of crack propagation in elastic sheets and the control of unidirectional waves traveling at the boundary of metamaterials. The thesis examines the consequences of this geometric control in a range of materials spanning many orders of magnitude in length scale, from amorphous macroscopic networks and elastic continua to nanoscale lattices.
650
2 4
$a
Phase Transitions and Multiphase Systems.
$3
782552
650
2 4
$a
Mathematical Methods in Physics.
$3
670749
650
2 4
$a
Optical and Electronic Materials.
$3
593919
650
1 4
$a
Solid State Physics.
$3
768851
650
0
$a
Phase transitions (Statistical physics).
$3
1254301
650
0
$a
Physics.
$3
564049
650
0
$a
Electronic materials.
$3
1253592
650
0
$a
Optical materials.
$3
672695
650
0
$a
Solid state physics.
$3
641431
710
2
$a
SpringerLink (Online service)
$3
593884
773
0
$t
Springer Nature eBook
776
0 8
$i
Printed edition:
$z
9783030363604
776
0 8
$i
Printed edition:
$z
9783030363628
776
0 8
$i
Printed edition:
$z
9783030363635
830
0
$a
Springer Theses, Recognizing Outstanding Ph.D. Research,
$x
2190-5053
$3
1253569
856
4 0
$u
https://doi.org/10.1007/978-3-030-36361-1
912
$a
ZDB-2-PHA
912
$a
ZDB-2-SXP
950
$a
Physics and Astronomy (SpringerNature-11651)
950
$a
Physics and Astronomy (R0) (SpringerNature-43715)
筆 0 讀者評論
多媒體
評論
新增評論
分享你的心得
Export
取書館別
處理中
...
變更密碼[密碼必須為2種組合(英文和數字)及長度為10碼以上]
登入