Download Advances in Digital Forensics II (IFIP Advances in by Martin S. Olivier, Sujeet Shenoi PDF
By Martin S. Olivier, Sujeet Shenoi
Electronic forensics offers with the purchase, upkeep, exam, research and presentation of digital proof. essentially each crime now includes a few electronic facts; electronic forensics presents the innovations and instruments to articulate this proof. This ebook describes unique learn effects and leading edge purposes within the rising self-discipline of electronic forensics. moreover, it highlights a few of the significant technical and criminal concerns relating to electronic facts and digital crime investigations.
Read Online or Download Advances in Digital Forensics II (IFIP Advances in Information and Communication Technology) (v. 2) PDF
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Extra resources for Advances in Digital Forensics II (IFIP Advances in Information and Communication Technology) (v. 2)
Indicates sup- 18 ADVANCES IN DIGITAL FORENSICS II Table 2. Summary of features supported by various file formats. AFF EnCWle ILook ProDiscover PyFlag RAID SafeBack SDi32 SMART Extensible Non-Proprietary • • ? • • ? • • • Compressed &I. Seekable • • • • • ? ) indicates that support for a feature is not disclosed publicly. FTK is omitted because it uses other tools' formats. 11 Digital Evidence Bags Turner proposed the concept of a Digital Evidence Bag (DEB)  as a "wrapper" or metaformat for storing digital evidence from disparate sources.
The comment field is a free-form string entered into the audit log to describe the creation event, while applicationinfo documents the application that created the DEB. A variable number of tags, which document the investigator's name, contact infor- 34 ADVANCES IN DIGITAL FORENSICS II mation, and case characteristics are permitted. An initial entry is made in the DEB's audit log to document the creation event. This entry also contains a hash of the initial DEB contents, which at this stage are essentially metadata.
M, K, x K 2 ... K p] == [m, K 1 ] mod N 2 if and only if m = [m, K; x K 2 ••• K p] == [m,K 1] mod N p if and only if m where K 1 = (e, NI), K 2 = (e, N2), etc. and KI xK2 . K p is the product key (e, N 1 N 2 ••• ,Np ) . DEFINITION 11 The group key Kg for a group of k members PI, . . ,Pk, with a member Pi having the public/private key pair K, = (e, N i) / K i- l = (di , Ni ), is defined to be the product key K 1 x K 2 X ••• X Kk. 3 A message m < N 1 x N 2 •• • Nk encrypted with a group key Kg = K 1 X K 2 X K k can be decrypted with anyone of the private keys tc;'.