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Openpgp Card Application User Guide
OpenPGP Card Application User Guide Cédric Mesnil ([email protected]) May 30, 2018 Contents 1 License 3 2 Introduction 4 3 How to install GPG Application 5 3.1 Nano S / Blue . 5 3.1.1 From Binary . 5 3.1.2 From source . 6 3.2 System Configuration . 6 3.2.1 Linux . 6 3.2.2 MAC . 6 3.2.3 Windows . 7 4 Nano S OpenPGP Card application explained 8 4.1 Menu Overview . 8 4.2 Device Info . 9 4.3 Select Slot . 9 4.4 Settings . 10 4.4.1 Key Template . 10 4.4.2 Seed mode . 11 4.4.3 PIN mode . 11 4.4.4 UIF mode . 13 4.4.5 Reset . 13 5 Nano S OpenPGP Card application usage 14 5.1 GPG . 14 5.1.1 Configuration . 14 5.1.2 Get/Set basic information . 15 5.1.3 Generate new key pair . 16 5.1.4 Moving existing key pair . 21 5.1.5 Decrypting and Signing . 23 5.2 SSH . 23 5.2.1 Overview . 23 5.2.2 Generate new key on device . 23 1 5.2.3 Add sub-key . 23 5.2.4 Configure SSH and GPG . 26 5.3 Trouble/FAQ . 28 6 Annexes 29 6.1 References . 29 2 Chapter 1 License Author: Cedric Mesnil <[email protected]> License: Copyright 2017 Cedric Mesnil <[email protected]>, Ledger SAS Licensed under the Apache License, Version 2.0 (the “License”); you may not use this file except in compliance with the License. You may obtain a copy of the License at http://www.apache.org/licenses/LICENSE-2.0 Unless required by applicable law or agreed to in writing, software distributed under the License is distributed on an “AS IS” BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. -
Hash Functions and Thetitle NIST of Shapresentation-3 Competition
The First 30 Years of Cryptographic Hash Functions and theTitle NIST of SHAPresentation-3 Competition Bart Preneel COSIC/Kath. Univ. Leuven (Belgium) Session ID: CRYP-202 Session Classification: Hash functions decoded Insert presenter logo here on slide master Hash functions X.509 Annex D RIPEMD-160 MDC-2 SHA-256 SHA-3 MD2, MD4, MD5 SHA-512 SHA-1 This is an input to a crypto- graphic hash function. The input is a very long string, that is reduced by the hash function to a string of fixed length. There are 1A3FD4128A198FB3CA345932 additional security conditions: it h should be very hard to find an input hashing to a given value (a preimage) or to find two colliding inputs (a collision). Hash function history 101 DES RSA 1980 single block ad hoc length schemes HARDWARE MD2 MD4 1990 SNEFRU double MD5 block security SHA-1 length reduction for RIPEMD-160 factoring, SHA-2 2000 AES permu- DLOG, lattices Whirlpool SOFTWARE tations SHA-3 2010 Applications • digital signatures • data authentication • protection of passwords • confirmation of knowledge/commitment • micropayments • pseudo-random string generation/key derivation • construction of MAC algorithms, stream ciphers, block ciphers,… Agenda Definitions Iterations (modes) Compression functions SHA-{0,1,2,3} Bits and bytes 5 Hash function flavors cryptographic hash function this talk MAC MDC OWHF CRHF UOWHF (TCR) Security requirements (n-bit result) preimage 2nd preimage collision ? x ? ? ? h h h h h h(x) h(x) = h(x‘) h(x) = h(x‘) 2n 2n 2n/2 Informal definitions (1) • no secret parameters -
An Architecture for Cryptography with Smart Cards and NFC Rings on Android
OpenKeychain: An Architecture for Cryptography with Smart Cards and NFC Rings on Android DOMINIK SCHÜRMANN, TU Braunschweig, Germany SERGEJ DECHAND, University of Bonn, Germany LARS WOLF, TU Braunschweig, Germany While many Android apps provide end-to-end encryption, the cryptographic keys are still stored on the device itself and can thus be stolen by exploiting vulnerabilities. External cryptographic hardware solves this issue, but is currently only used for two-factor authentication and not for communication encryption. In this paper, we design, implement, and evaluate an architecture for NFC-based cryptography on Android. Our high-level API provides cryptographic operations without requiring knowledge of public-key cryptography. By developing OpenKeychain, we were able to roll out this architecture for more than 100,000 users. It provides encryption for emails, messaging, and a password manager. We provide a threat model, NFC performance measurements, and discuss their impact on our architecture design. As an alternative form factor to smart cards, we created the prototype of an NFC signet ring. To evaluate the UI components and form factors, a lab study with 40 participants at a large company has been conducted. We measured the time required by the participants to set up the system and reply to encrypted emails. These measurements and a subsequent interview indicate that our NFC-based solutions are more user friendly in comparison to traditional password-protected keys. CCS Concepts: • Security and privacy → Usability in security and privacy; Key management; Hardware-based security protocols; • Human-centered computing → Mobile devices; Additional Key Words and Phrases: NFC, near-field communication, smart card, ring ACM Reference Format: Dominik Schürmann, Sergej Dechand, and Lars Wolf. -
Applying Mix Nets to Email Document
Ref. Ares(2016)2647269 - 08/06/2016 Harry Halpin (Greenhost/LEAP)) Kali Kaneko (Greenhost/LEAP) Ruben Pollan (Greenhost/LEAP) Elijah Sparrow (Greenhost/LEAP)) Mooness Davarian (Greenhost/LEAP) Raf Degens (Medialaan/Mobile Vikings) Tariq Elahi (KUL) George Danezis (UCL) Applying Mix Nets to Email Document Deliverable D 7.1 June 8, 2016 Panoramix Project, # 653497, Horizon 2020 http://www.panoramix-project.eu Contents 1 Introduction 3 2 Use-cases 4 2.1 Companies and Government Use-case . 4 2.2 Journalist Use-case . 5 2.3 Activists . 5 3 Email Systems 7 4 Threat Models and Requirements 9 4.1 Threat Models . 9 4.2 Requirements . 10 4.2.1 Security Requirements . 11 4.2.2 Privacy Requirements . 11 4.3 Problems and Meditations . 12 4.3.1 Security Requirement Problem: StartTLS downgrade . 12 4.3.2 Security Requirement Problem: DNS hijacking . 12 4.3.3 Security Requirement Problem: MX impersonation . 13 4.3.4 Privacy Requirement Problem: Abusive Users . 13 4.3.5 Privacy Requirement Problem: Spam . 14 4.3.6 Privacy and Abuse Prevention Mediations . 15 5 LEAP Software 17 5.1 The LEAP Architecture . 18 5.1.1 LEAP Platform . 19 5.1.2 Soledad . 20 5.1.3 LEAP Client . 21 5.1.4 Nicknym Key-Management . 22 5.2 LEAP for Email Encryption Example . 22 1 5.2.1 Setting up a new device . 22 5.2.2 Receiving Mail . 23 5.2.3 Mailbox Sync . 23 5.2.4 Sending Mail . 23 5.3 Current State and Future Work . 23 6 End-user Usability 25 7 System Administration Usability 27 8 Empirical Mix-net Parameters 30 8.1 Empirical Data . -
Hash Functions
11 Hash Functions Suppose you share a huge le with a friend, but you are not sure whether you both have the same version of the le. You could send your version of the le to your friend and they could compare to their version. Is there any way to check that involves less communication than this? Let’s call your version of the le x (a string) and your friend’s version y. The goal is to determine whether x = y. A natural approach is to agree on some deterministic function H, compute H¹xº, and send it to your friend. Your friend can compute H¹yº and, since H is deterministic, compare the result to your H¹xº. In order for this method to be fool-proof, we need H to have the property that dierent inputs always map to dierent outputs — in other words, H must be injective (1-to-1). Unfortunately, if H is injective and H : f0; 1gin ! f0; 1gout is injective, then out > in. This means that sending H¹xº is no better/shorter than sending x itself! Let us call a pair ¹x;yº a collision in H if x , y and H¹xº = H¹yº. An injective function has no collisions. One common theme in cryptography is that you don’t always need something to be impossible; it’s often enough for that thing to be just highly unlikely. Instead of saying that H should have no collisions, what if we just say that collisions should be hard (for polynomial-time algorithms) to nd? An H with this property will probably be good enough for anything we care about. -
The First Cryptographic Hash Workshop
Workshop Report The First Cryptographic Hash Workshop Gaithersburg, MD Oct. 31-Nov. 1, 2005 Report prepared by Shu-jen Chang and Morris Dworkin Information Technology Laboratory, National Institute of Standards and Technology, Gaithersburg, MD 20899 Available online: http://csrc.nist.gov/groups/ST/hash/documents/HashWshop_2005_Report.pdf 1. Introduction On Oct. 31-Nov. 1, 2005, 180 members of the global cryptographic community gathered in Gaithersburg, MD to attend the first Cryptographic Hash Workshop. The workshop was organized in response to a recent attack on the NIST-approved Secure Hash Algorithm SHA-1. The purpose of the workshop was to discuss this attack, assess the status of other NIST-approved hash algorithms, and discuss possible near-and long-term options. 2. Workshop Program The workshop program consisted of two days of presentations of papers that were submitted to the workshop and panel discussion sessions that NIST organized. The main topics for the discussions included the SHA-1 and SHA-2 hash functions, future research of hash functions, and NIST’s strategy. The program is available at http://csrc.nist.gov/groups/ST/hash/first_workshop.html. This report only briefly summarizes the presentations, because the above web site for the program includes links to the speakers' slides and papers. The main ideas of the discussion sessions, however, are described in considerable detail; in fact, the panelists and attendees are often paraphrased very closely, to minimize misinterpretation. Their statements are not necessarily presented in the order that they occurred, in order to organize them according to NIST's questions for each session. 3. -
Gnuk — a Free Software USB Token Implementation Niibe Yutaka
Gnuk — A Free Software USB Token Implementation Niibe Yutaka <[email protected]> What’s Gnuk? Free Software implementation of Cryptographic Token For GNU Privacy Guard Supports OpenPGP card protocol version 2 Runs on STM32 processor Named after NUK® My son used to be with his NUK®, always, everywhere I wish Gnuk Token can be a soother for GnuPG user NUK® is a registered trademark owend by MAPA GmbH, Germany. Cryptographic Token? Stores your Secret Keys Performs security operations on the device Digital signature Authentication Decryption No direct access of Secret Keys How useful? Can bring secret keys securely On the go, you can do: Make digital signature Authenticate yourself Read encrypted mail GNU Privacy Guard (GnuPG) Tool for Privacy by Cryptography Conforms to OpenPGP standard Usage: Digital Signature Encryption/Decryption Authentication Supports "OpenPGP card" OpenPGP card Smartcard to put GnuPG keys Follows OpenPGP protocol standard Features of v2.0: RSA 1024-bit, 2048-bit, 3072-bit Three keys: Sign, Decrypt, Auth Key generation on the card RSA accelerator OpenPGP card Applications GnuPG OpenSSH → gpg-agent TLS/SSL Client authentication Scute (Network Security Service) PAM Poldi Problem to solve Where and how we put our secret keys? On the disk of our PC Encrypted by passphrase Not Secure Enough OpenPGP card Good (portable, secure) Not easily deployed (reader is not common) FSIJ USB Token v1 (2008) Hardware: Built a PCB CPU: Atmel AVR ATmega 328 @20MHz Software: RSA computation routine for AVR RSA 1024-bit About 5sec Data objects -
Constructing Secure Hash Functions by Enhancing Merkle-Damgård
Constructing Secure Hash Functions by Enhancing Merkle-Damg˚ard Construction Praveen Gauravaram1, William Millan1,EdDawson1, and Kapali Viswanathan2 1 Information Security Institute (ISI) Queensland University of Technology (QUT) 2 George Street, GPO Box 2434, Brisbane QLD 4001, Australia [email protected], {b.millan, e.dawson}@qut.edu.au 2 Technology Development Department, ABB Corporate Research Centre ABB Global Services Limited, 49, Race Course Road, Bangalore - 560 001, India [email protected] Abstract. Recently multi-block collision attacks (MBCA) were found on the Merkle-Damg˚ard (MD)-structure based hash functions MD5, SHA-0 and SHA-1. In this paper, we introduce a new cryptographic construction called 3C devised by enhancing the MD construction. We show that the 3C construction is at least as secure as the MD construc- tion against single-block and multi-block collision attacks. This is the first result of this kind showing a generic construction which is at least as resistant as MD against MBCA. To further improve the resistance of the design against MBCA, we propose the 3C+ design as an enhance- ment of 3C. Both these constructions are very simple adjustments to the MD construction and are immune to the straight forward extension attacks that apply to the MD hash function. We also show that 3C resists some known generic attacks that work on the MD construction. Finally, we compare the security and efficiency features of 3C with other MD based proposals. Keywords: Merkle-Damg˚ard construction, MBCA, 3C, 3C+. 1 Introduction In 1989, Damg˚ard [2] and Merkle [13] independently proposed a similar iter- ative structure to construct a collision resistant cryptographic hash function H : {0, 1}∗ →{0, 1}t using a fixed length input collision resistant compression function f : {0, 1}b ×{0, 1}t →{0, 1}t. -
Metadefender Core V4.17.3
MetaDefender Core v4.17.3 © 2020 OPSWAT, Inc. All rights reserved. OPSWAT®, MetadefenderTM and the OPSWAT logo are trademarks of OPSWAT, Inc. All other trademarks, trade names, service marks, service names, and images mentioned and/or used herein belong to their respective owners. Table of Contents About This Guide 13 Key Features of MetaDefender Core 14 1. Quick Start with MetaDefender Core 15 1.1. Installation 15 Operating system invariant initial steps 15 Basic setup 16 1.1.1. Configuration wizard 16 1.2. License Activation 21 1.3. Process Files with MetaDefender Core 21 2. Installing or Upgrading MetaDefender Core 22 2.1. Recommended System Configuration 22 Microsoft Windows Deployments 22 Unix Based Deployments 24 Data Retention 26 Custom Engines 27 Browser Requirements for the Metadefender Core Management Console 27 2.2. Installing MetaDefender 27 Installation 27 Installation notes 27 2.2.1. Installing Metadefender Core using command line 28 2.2.2. Installing Metadefender Core using the Install Wizard 31 2.3. Upgrading MetaDefender Core 31 Upgrading from MetaDefender Core 3.x 31 Upgrading from MetaDefender Core 4.x 31 2.4. MetaDefender Core Licensing 32 2.4.1. Activating Metadefender Licenses 32 2.4.2. Checking Your Metadefender Core License 37 2.5. Performance and Load Estimation 38 What to know before reading the results: Some factors that affect performance 38 How test results are calculated 39 Test Reports 39 Performance Report - Multi-Scanning On Linux 39 Performance Report - Multi-Scanning On Windows 43 2.6. Special installation options 46 Use RAMDISK for the tempdirectory 46 3. -
Hash Functions
Lecture 21 Hashing 6.046J Spring 2015 Lecture 21: Cryptography: Hashing In this lecture, we will be studying some basics of cryptography. Specifically, we will be covering • Hash functions • Random oracle model • Desirable Properties • Applications to security 1 Hash Functions A hash function h maps arbitrary strings of data to fixed length output. The function is deterministic and public, but the mapping should look “random”. In other words, ∗ d h : {0, 1} →{0, 1} for a fixed d. Hash functions do not have a secret key. Since there are no secrets and the function itself is public, anyone can evaluate the function. To list some examples, Hash function MD4 MD5 SHA-1 SHA-256 SHA-512 d 128 128 160 256 512 In practice, hash functions are used for “digesting” large data. For example, if you want to check the validity of a large file (potentially much larger than a few megabytes), you can check the hash value of that file with the expected hash. There fore, it is desirable (especially for cryptographic hash functions covered here) that the function is collision resistant. That is, it should be “hard” to find two inputs m1 and m2 for hash function h such that h(m1)= h(m2). Most modern hash functions hope to achieve security level of 264 or better, which means that the attacker needs to test more than 264 different inputs to find a collision. Unfortunately, MD4 and MD5 aimed to provide 264 security, but has been shown to be broken using 26 and 237 inputs respectively. SHA-1 aimed to provide 280 security, but has been shown (at least theoretically) to be no more than 261 security. -
Design and Analysis of Hash Functions What Is a Hash Function?
Design and analysis of hash functions Coding and Crypto Course October 20, 2011 Benne de Weger, TU/e what is a hash function? • h : {0,1}* {0,1}n (general: h : S {{,}0,1}n for some set S) • input: bit string m of arbitrary length – length may be 0 – in practice a very large bound on the length is imposed, such as 264 (≈ 2.1 million TB) – input often called the message • output: bit string h(m) of fixed length n – e.g. n = 128, 160, 224, 256, 384, 512 – compression – output often called hash value, message digest, fingerprint • h(m) is easy to compute from m • no secret information, no key October 20, 2011 1 1 non-cryptographic hash functions • hash table – index on database keys – use: efficient storage and lookup of data • checksum – Example: CRC – Cyclic Redundancy Check • CRC32 uses polynomial division with remainder • initialize: – p = 1 0000 0100 1100 0001 0001 1101 1011 0111 – append 32 zeroes to m • repeat until length (counting from first 1-bit) ≤ 32: – left-align p to leftmost nonzero bit of m – XOR p into m – use: error detection • but only of unintended errors! • non-cryptographic – extremely fast – not secure at all October 20, 2011 2 hash collision • m1, m2 are a collision for h if h(m1) = h(m2) while m1 ≠ m2 I owe you € 100 I owe you € 5000 different documents • there exist a lot of identical hash collisions = – pigeonhole principle collision (a.k.a. Schubladensatz) October 20, 2011 3 2 preimage • given h0, then m is a preimage of h0 if h(m) = h0 X October 20, 2011 4 second preimage • given m0, then m is a second preimage of m0 if h(m) = h(m0 ) while m ≠ m0 ? X October 20, 2011 5 3 cryptographic hash function requirements • collision resistance: it should be computationally infeasible to find a collision m1, m2 for h – i.e. -
Cryptographic Hash Functions
ECE458 Winter 2013 Cryptographic Hash Functions Vijay Ganesh University of Waterloo Previous Lecture: Public-key Cryptography ! Motivations for public-key cryptography ! Diffie-Hellman key exchange protocol x ! RSA public key encryption scheme ! RSA digital signature scheme Today’s Lecture: Cryptographic Hash Functions ! Basic definition of a hash function (MD2, MD4, MD5, SHA1, SHA256,…) ! Importantx properties of hash functions n" E.g., strong collision resistance ! Uses of hash functions ! How hash functions like SHA1 etc. work n" E.g., Merkle-Damagard construction Basic Definitions: Cryptographic Hash Functions Arbitrary x Cryptographic Fixed Length Length Input hash function Output (e.g., SHA1, MD5, Passwords, SHA256,…) Message digest files (e.g. 160 bits) §" Different from classic hash functions used in hash tables etc. §" Different from “provably-secure” cryptographic hash functions Uses of Cryptographic Hash Functions ! User Authentication (e.g., passwords) ! Message Authenticity (e.g., Hash MACs) ! Compact file identifiers (e.g., in Git,…) ! Used in digital signatures ! Certain obfuscation schemes rely on “provably- secure” hash functions Important Properties of Cryptographic Hash Functions ! Compression ! First pre-image resistance ! Second pre-image resistance ! Strong collision resistance ! Efficient ! Deterministic (?) Important Properties of Cryptographic Hash Functions ! Let h: X è Y denote a hash function ! First pre-image resistance: n" Given y in Y, it is “computationally infeasible” to compute a value x in X such that