Virtualization and forensics: a digital forensic investigatorʹs guide to virtual environments
Gespeichert in:
| Hauptverfasser: | , |
|---|---|
| Format: | Buch |
| Sprache: | English |
| Veröffentlicht: |
Amsterdam [u.a.]
Elsevier/Syngress
2010
|
| Schlagworte: | |
| Online-Zugang: | lizenzfrei Inhaltsverzeichnis Klappentext |
| Beschreibung: | Literaturangaben |
| Beschreibung: | XVII, 254 S. Ill., graph. Darst. 24 cm |
| ISBN: | 9781597495578 1597495573 |
Internformat
MARC
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| 264 | 1 | |a Amsterdam [u.a.] |b Elsevier/Syngress |c 2010 | |
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| 650 | 4 | |a Virtual computer systems |x Security measures | |
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Datensatz im Suchindex
| _version_ | 1804148000459587584 |
|---|---|
| adam_text | Contents
Preface v
I Quasiconformal Mappings in the
Plane 1
1
Background of the theory
3
1.1
Introduction
.............................. 3
1.2
Quasiconformal diffeomorphisms
.................. 6
1.3 Grötzsch s
mapping problem
..................... 7
1.4
Conformai
structures on surfaces
................... 10
1.5
Conductivity in inhomogeneous media
................ 12
1.6
Holomorphic motions
......................... 14
1.7
Streamlining of a ball in space
.................... 15
1.8
Bi-Lipschitz rotation
......................... 17
2
Conformai
invariants
19
2.1
Introduction
.............................. 19
2.2
Extremal length
............................ 19
2.3
Modulus of a curve family
...................... 21
2.4
Modulus of a circular annulus
.................... 25
2.5
Modulus of a rectangle
........................ 25
2.6
Modulus of quadrilaterals and ring domains
............. 26
2.7 Grötzsch s
and Teichmiiller s modulus theorem
........... 28
2.8
Diameter estimates
.......................... 30
3
Definitions of quasiconformal maps
34
3.1
Introduction
.............................. 34
3.2
Geometric definition
......................... 34
3.3
Absolute continuity on lines
..................... 35
3.4
Differentiability almost every where
.................. 35
3.5
Dilatation condition
.......................... 36
3.6
Integrability condition
........................ 37
3.7
Pointwise dilatation
.......................... 38
3.8
Astala s regularity theorem
...................... 39
3.9
Reich-Walczak s type integral modulus estimates
.......... 41
3.10
Analytic definition
.......................... 46
4
Compactness and convergence theory
49
4.1
General convergence properties
.................... 49
4.2
Equicontinuity properties
....................... 53
4.3
Dilatation and convergence
...................... 56
5
Belframi
differential equation
58
5.1
Introduction
.............................. 58
5.2
Cauchy and Hubert transformations
................. 59
5.3
Tricomi s type integral equations
................... 62
5.4
Existence and representation theorems
................ 65
5.5
Measurable Riemann Mapping Theorem
............... 67
5.6
Higher integrability exponent
..................... 69
5.7
Dependence on parameter
....................... 70
5.8
Proof for Astala s theorem
...................... 74
5.9
Decomposition of quasiconf
ormai
maps
............... 77
5.10
Examples of quasiconformal mappings
................ 77
II Infinitesimal Geometry of Quasiconformal Maps
85
6
Infinitesimal space
87
6.1
Introduction
.............................. 87
6.2
Convergence theorems and majorizing metrics
............ 89
6.3
Definition of the infinitesimal space
................. 91
6.4
Simple
Γ(ζ0,
ƒ) ........................... 92
6.5
Approximate continuity
........................ 98
6.6
Weak conformality property
..................... 99
6.7
Asymptotic symmetry
......................... 100
7
Asymptotically
conformai
curves
107
7.1
Introduction
.............................. 107
7.2
Definition of asymptotically
conformai
curves
............ 107
7.3
Asymptotic homogeneity and conformality
.............. 108
7.4
Criteria for asymptotic conformality
................. 112
7.5
Asymptotic symmetry and conformality
............... 113
8
Conformai
differentiability
117
8.1
Introduction
.............................. 117
8.2 Teichmüller-Wittich-Belinskifs
type theorem
............ 119
8.3
Modulus estimates
.......................... 120
8.4
Rotation theorems
........................... 121
8.5
Proof for Conformality Theorems
.................. 126
8.6
Conformality on a set
......................... 129
9
Points of maximal stretching
131
9.1
Introduction
.............................. 131
9.2
Sufficient conditions
......................... 132
9.3
Maximal stretching criterion
..................... 135
10
Lipschitz continuity of quasiconformal maps
138
10.1
Introduction
.............................. 138
10.2
Growth estimates
........................... 139
10.3
Conditions for Lipschitz continuity
.................. 141
10.4
Weak Lipschitz continuity
...................... 145
11
Regularity of quasiconformal curves
150
11.1
Introduction
.............................. 150
11.2
Regularity of boundary correspondence
............... 150
11.3
Smoothness of quasicircles
...................... 154
12
Regularity of
conformai
maps at the boundary
157
12.1
Introduction
.............................. 157
12.2 Lindelöf s
smoothness theorem
.................... 157
12.3
Warschawski
s
Conformality Theorem
................ 159
III Applications of Quasiconformal Maps
161
13
John s rotation problem
163
13.1
Introduction
.............................. 163
13.2
Main results
.............................. 163
13.3
Proof of John s rotation problem
................... 165
13.4
Factoring of spiral-like maps
..................... 168
14
Variation of quasiconformal maps
172
14.1
Introduction
.............................. 172
14.2
Variational procedure
......................... 172
14.3
Necessary conditions for
extrémům
. . ............... 173
14.4
Linear partial differential systems
.................. 175
15
Criteria of univalence
180
15.1
Introduction
.............................. 180
15.2
Ahlfors-Weilľs
criteria
........................ 181
Bibliography
185
Index
203
Virtual
ization creates new and difficult challenges
for forensic investigations. Operating systems and
applications
running in virtualized environments often
leave few traces, yielding little evidence with which
to conduct an investigation.
Virtuaiization and Forensics offers an in-depth view
into the world of virtualized environments and the
implications they have on forensic investigations.
Part I explains the process of virtuaiization and
the different types of virtualized environments.
Part II details how virtuaiization interacts with the
basic forensic process, describing the methods
used to find virtuaiization artifacts in dead and
live environments as well as identifying the virtual
activities that affect the examination process. Part
III addresses advanced virtuaiization issues, such
as the challenges of virtualized environments, cloud
computing, and the future of virtuaiization. After
reading this book, you will be equipped to conduct
investigations
in these environments with confidence.
■·
Gives you the end-to-end knowledge needed
to identify server, desktop, and portable virtual
environments, including: VMware, Parallels,
Microsoft, and Sun
•
Covers technological advances in virtuaiization
tools, methods, and issues in digital forensic
investigations
-
•
Explores trends and emerging technologies
surrounding virtuaiization technology
Diane Barrett has been involved in the IT industry for
over
20
years. She has spent the last several years
performing
digitai
forensics in civil litigation cases and
has been a primary author and coauthor of numerous
published works focusing on computer forensics and
network security.
Gregory Kipper has been involved in the field of IT
security and information assurance over the past
16
years. He has spent the last
1 0
years of his career
working in the field of digital forensics and the
impacts emerging technologies have on crime and
crime fighting.
|
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| spelling | Barrett, Diane Verfasser aut Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments Diane Barrett ; Gregory Kipper Amsterdam [u.a.] Elsevier/Syngress 2010 XVII, 254 S. Ill., graph. Darst. 24 cm txt rdacontent n rdamedia nc rdacarrier Literaturangaben Computer crimes Investigation Virtual computer systems Security measures Computer security Computerforensik (DE-588)4774034-6 gnd rswk-swf Computerforensik (DE-588)4774034-6 s DE-604 Kipper, Gregory Verfasser aut http://www.gbv.de/dms/ilmenau/toc/620861517.PDF lizenzfrei Inhaltsverzeichnis Digitalisierung UB Passau - ADAM Catalogue Enrichment application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=024172469&sequence=000003&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis Digitalisierung UB Passau - ADAM Catalogue Enrichment application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=024172469&sequence=000004&line_number=0002&func_code=DB_RECORDS&service_type=MEDIA Klappentext |
| spellingShingle | Barrett, Diane Kipper, Gregory Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments Computer crimes Investigation Virtual computer systems Security measures Computer security Computerforensik (DE-588)4774034-6 gnd |
| subject_GND | (DE-588)4774034-6 |
| title | Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments |
| title_auth | Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments |
| title_exact_search | Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments |
| title_full | Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments Diane Barrett ; Gregory Kipper |
| title_fullStr | Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments Diane Barrett ; Gregory Kipper |
| title_full_unstemmed | Virtualization and forensics a digital forensic investigatorʹs guide to virtual environments Diane Barrett ; Gregory Kipper |
| title_short | Virtualization and forensics |
| title_sort | virtualization and forensics a digital forensic investigatorʹs guide to virtual environments |
| title_sub | a digital forensic investigatorʹs guide to virtual environments |
| topic | Computer crimes Investigation Virtual computer systems Security measures Computer security Computerforensik (DE-588)4774034-6 gnd |
| topic_facet | Computer crimes Investigation Virtual computer systems Security measures Computer security Computerforensik |
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