Performance Comparison of AES-CCM and AES-GCM Authenticated Encryption Modes
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
SHA-3 Update
SHA+3%update% %% % Quynh%Dang% Computer%Security%Division% ITL,%NIST% IETF%86% SHA-3 Competition 11/2/2007% SHA+3%CompeDDon%Began.% 10/2/2012% Keccak&announced&as&the&SHA13&winner.& IETF%86% Secure Hash Algorithms Outlook ► SHA-2 looks strong. ► We expect Keccak (SHA-3) to co-exist with SHA-2. ► Keccak complements SHA-2 in many ways. Keccak is good in different environments. Keccak is a sponge - a different design concept from SHA-2. IETF%86% Sponge Construction Sponge capacity corresponds to a security level: s = c/2. IETF%86% SHA-3 Selection ► We chose Keccak as the winner because of many different reasons and below are some of them: ► It has a high security margin. ► It received good amount of high-quality analyses. ► It has excellent hardware performance. ► It has good overall performance. ► It is very different from SHA-2. ► It provides a lot of flexibility. IETF%86% Keccak Features ► Keccak supports the same hash-output sizes as SHA-2 (i.e., SHA-224, -256, -384, -512). ► Keccak works fine with existing applications, such as DRBGs, KDFs, HMAC and digital signatures. ► Keccak offers flexibility in performance/security tradeoffs. ► Keccak supports tree hashing. ► Keccak supports variable-length output. IETF%86% Under Consideration for SHA-3 ► Support for variable-length hashes ► Considering options: ► One capacity: c = 512, with output size encoding, ► Two capacities: c = 256 and c = 512, with output size encoding, or ► Four capacities: c = 224, c = 256, c=384, and c = 512 without output size encoding (preferred by the Keccak team). ► Input format for SHA-3 hash function(s) will contain a padding scheme to support tree hashing in the future. -
Lecture9.Pdf
Merkle- Suppose H is a Damgaord hash function built from a secure compression function : several to build a function ways keyed : m : = H Ilm 1 . end FCK ) (k ) Prep key , " " ↳ - Insecure due to structure of Merkle : can mount an extension attack: H (KH m) can Barnyard given , compute ' Hlkllmllm ) by extending Merkle- Danged chain = : m : 2 . FCK ) 11k) Append key , Hlm ↳ - - to : Similar to hash then MAC construction and vulnerable same offline attack adversary finds a collision in the - - > Merkle and uses that to construct a for SHA I used PDF files Barnyard prefix forgery f , they ↳ - Structure in SHA I (can matches exploited collision demonstration generate arbitrary collisions once prefix ) ' = : FCK m - H on h 3. method , ) ( K HMH K) for reasonable randomness ( both Envelope pseudo assumptions e.g , : = - = i - - : F ( m m } : h K m h m k 4. nest ( ki ) H Ck H (k m ( , and m ( ) is a PRF both Two , kz , ) (ka HH , )) F- , ) ) Falk , ) , ) key , - of these constructions are secure PRFS on a variable size domain hash- based MAC ✓ a the - nest with correlated : HMAC is PRF / MAC based on two key (though keys) : = m H H ka m HMACCK ( K H ( , )) , ) , where k ← k ④ and kz ← k to , ipad opad and and are fixed ( in the HMAC standard) ipad opad strings specified I 0×36 repeated %x5C repeated : k . a Since , and ka are correlated need to make on h remains under Sety , stronger assumption security leg , pseudorandom related attack) Instantiations : denoted HMAC- H where H is the hash function Typically , HMAC- SHAI %" - - HMAC SHA256 -
GCM) for Confidentiality And
NIST Special Publication 800-38D Recommendation for Block DRAFT (April, 2006) Cipher Modes of Operation: Galois/Counter Mode (GCM) for Confidentiality and Authentication Morris Dworkin C O M P U T E R S E C U R I T Y Abstract This Recommendation specifies the Galois/Counter Mode (GCM), an authenticated encryption mode of operation for a symmetric key block cipher. KEY WORDS: authentication; block cipher; cryptography; information security; integrity; message authentication code; mode of operation. i Table of Contents 1 PURPOSE...........................................................................................................................................................1 2 AUTHORITY.....................................................................................................................................................1 3 INTRODUCTION..............................................................................................................................................1 4 DEFINITIONS, ABBREVIATIONS, AND SYMBOLS.................................................................................2 4.1 DEFINITIONS AND ABBREVIATIONS .............................................................................................................2 4.2 SYMBOLS ....................................................................................................................................................4 4.2.1 Variables................................................................................................................................................4 -
Security Policy: Informacast Java Crypto Library
FIPS 140-2 Non-Proprietary Security Policy: InformaCast Java Crypto Library FIPS 140-2 Non-Proprietary Security Policy InformaCast Java Crypto Library Software Version 3.0 Document Version 1.2 June 26, 2017 Prepared For: Prepared By: Singlewire Software SafeLogic Inc. 1002 Deming Way 530 Lytton Ave, Suite 200 Madison, WI 53717 Palo Alto, CA 94301 www.singlewire.com www.safelogic.com Document Version 1.2 © Singlewire Software Page 1 of 35 FIPS 140-2 Non-Proprietary Security Policy: InformaCast Java Crypto Library Abstract This document provides a non-proprietary FIPS 140-2 Security Policy for InformaCast Java Crypto Library. Document Version 1.2 © Singlewire Software Page 2 of 35 FIPS 140-2 Non-Proprietary Security Policy: InformaCast Java Crypto Library Table of Contents 1 Introduction .................................................................................................................................................. 5 1.1 About FIPS 140 ............................................................................................................................................. 5 1.2 About this Document.................................................................................................................................... 5 1.3 External Resources ....................................................................................................................................... 5 1.4 Notices ......................................................................................................................................................... -
Speeding up OMD Instantiations in Hardware
Speeding Up OMD Instantiations in Hardware Diana Maimuţ1[0000−0002−9541−5705] and Alexandru Ştefan Mega1,2[0000−0002−9541−1114] 1 Advanced Technologies Institute 10 Dinu Vintilă, Bucharest, Romania {diana.maimut,ati}@dcti.ro 2 Politehnica University of Bucharest Bucharest, Romania [email protected] Abstract. Particular instantiations of the Offset Merkle Damgård au- thenticated encryption scheme (OMD) represent highly secure alterna- tives for AES-GCM. It is already a fact that OMD can be efficiently implemented in software. Given this, in our paper we focus on speeding- up OMD in hardware, more precisely on FPGA platforms. Thus, we propose a new OMD instantiation based on the compression function of BLAKE2b. Moreover, to the best of our knowledge, we present the first FPGA implementation results for the SHA-512 instantiation of OMD as well as the first architecture of an online authenticated encryption system based on OMD. Keywords: Authenticated encryption, pseudorandom function, compression function, provable security, FPGA, hardware optimization, nonce respecting ad- versaries. 1 Introduction Authenticated encryption (AE) primitives ensure both message confidentiality and authenticity. Initially, AE algorithms achieved confidentiality and integrity by combining two distinct cryptographic primitives (one for each of the two goals). Around two decades ago the perspective of having a unique primitive for confidentiality and integrity started to appear. Rogaway [16] extended AE schemes by adding a new type of input for associated data (AD) and, thus, AEAD (authenticated encryption with associated data) was the next step. Such a model is helpful in real world scenario in which part of the message (e.g. a header) needs only to be authenticated. -
Hashes, Macs & Authenticated Encryption Today's Lecture Hashes
Today’s Lecture • Hashes and Message Authentication Codes Hashes, MACs & • Properties of Hashes and MACs Authenticated Encryption • CBC-MAC, MAC -> HASH (slow), • SHA1, SHA2, SHA3 Tom Chothia • HASH -> MAC, HMAC ICS Lecture 4 • Authenticated Encryption – CCM Hashes Signatures l A hash of any message is a short string • Using RSA Epub(Dpriv(M)) = M generated from that message. • This can be used to sign messages. l The hash of a message is always the same. l Any small change makes the hash totally • Sign a message with the private key and this can be different. verified with the public key. l It is very hard to go from the hash to the message. • Any real crypto suite will not use the same key for encryption and signing. l It is very unlikely that any two different messages have the same hash. – as this can be used to trick people into decrypting. Signatures Uses of Hashing Alice has a signing key Ks • Download/Message verification and wants to sign message M Plain Text • Tying parts of a message together (hash the whole message) Detached Signature: Dks(#(M)) RSA decrypt with key ks SHA hash • Hash message, then sign the hash. • Protect Passwords Signed: M,Dks(#(M)) – Store the hash, not the password 1 Attacks on hashes Birthday Paradox • Preimage Attack: Find a message for a • How many people do you need to ask given hash: very hard. before you find 2 that have the same birthday? • Prefix Collision Attack: a collision attack where the attacker can pick a prefix for • 23 people, gives (23*22)/2 = 253 pairs. -
Message Authentication Codes
MessageMessage AuthenticationAuthentication CodesCodes Was this message altered? Did he really send this? Raj Jain Washington University in Saint Louis Saint Louis, MO 63130 [email protected] Audio/Video recordings of this lecture are available at: http://www.cse.wustl.edu/~jain/cse571-11/ Washington University in St. Louis CSE571S ©2011 Raj Jain 12-1 OverviewOverview 1. Message Authentication 2. MACS based on Hash Functions: HMAC 3. MACs based on Block Ciphers: DAA and CMAC 4. Authenticated Encryption: CCM and GCM 5. Pseudorandom Number Generation Using Hash Functions and MACs These slides are based partly on Lawrie Brown’s slides supplied with William Stallings’s book “Cryptography and Network Security: Principles and Practice,” 5th Ed, 2011. Washington University in St. Louis CSE571S ©2011 Raj Jain 12-2 MessageMessage SecuritySecurity RequirementsRequirements Disclosure Traffic analysis Masquerade Content modification Sequence modification Timing modification Source repudiation Destination repudiation Message Authentication = Integrity + Source Authentication Washington University in St. Louis CSE571S ©2011 Raj Jain 12-3 PublicPublic--KeyKey AuthenticationAuthentication andand SecrecySecrecy A B’s Public A’s PrivateMessage B A Key Key B Double public key encryption provides authentication and integrity. Double public key Very compute intensive Crypto checksum (MAC) is better. Based on a secret key and the message. Can also encrypt with the same or different key. Washington University in St. Louis CSE571S ©2011 Raj Jain 12-4 MACMAC PropertiesProperties A MAC is a cryptographic checksum MAC = CK(M) Condenses a variable-length message M using a secret key To a fixed-sized authenticator Is a many-to-one function Potentially many messages have same MAC But finding these needs to be very difficult Properties: 1. -
Authenticated Encryption Mode IAPM Using SHA-3'S Public Random
Authenticated Encryption Mode IAPM using SHA-3’s Public Random Permutation Charanjit Jutla IBM T. J. Watson Research Center New York 10598 Abstract. We study instantiating the random permutation of the block- cipher mode of operation IAPM (Integrity-Aware Parallelizable Mode) with the public random permutation of Keccak, on which the draft stan- dard SHA-3 is built. IAPM and the related mode OCB are single-pass highly parallelizable authenticated-encryption modes, and while they were originally proven secure in the private random permutation model, Kurosawa has shown that they are also secure in the public random per- mutation model assuming the whitening keys are uniformly chosen with double the usual entropy. In this paper, we show a general composabil- ity result that shows that the whitening key can be obtained from the usual entropy source by a key-derivation function which is itself built on Keccak. We stress that this does not follow directly from the usual indifferentiability of key-derivation function constructions from Random Oracles. We also show that a simple and general construction, again employing Keccak, can also be used to make the IAPM scheme key- dependent-message secure. Finally, implementations on modern AMD-64 architecture supporting 128-bit SIMD instructions, and not supporting the native AES instructions, show that IAPM with Keccak runs three times faster than IAPM with AES. 1 Introduction Symmetric key encryption of bulk data is usually performed using either a stream cipher or a block cipher. A long message is divided into small fixed-size blocks and encryption is performed by either a stream-cipher mode or a block-cipher mode employing a cryptographic primitive that operates on blocks. -
Stronger Security Variants of GCM-SIV
Stronger Security Variants of GCM-SIV Tetsu Iwata1 and Kazuhiko Minematsu2 1 Nagoya University, Nagoya, Japan, [email protected] 2 NEC Corporation, Kawasaki, Japan, [email protected] Abstract. At CCS 2015, Gueron and Lindell proposed GCM-SIV, a provably secure authenticated encryption scheme that remains secure even if the nonce is repeated. While this is an advantage over the original GCM, we first point out that GCM-SIV allows a trivial distinguishing attack with about 248 queries, where each query has one plaintext block. This shows the tightness of the security claim and does not contradict the provable security result. However, the original GCM resists the attack, and this poses a question of designing a variant of GCM-SIV that is secure against the attack. We present a minor variant of GCM-SIV, which we call GCM-SIV1, and discuss that GCM-SIV1 resists the attack, and it offers a security trade-off compared to GCM-SIV. As the main contribution of the paper, we explore a scheme with a stronger security bound. We present GCM-SIV2 which is obtained by running two instances of GCM-SIV1 in parallel and mixing them in a simple way. We show that it is secure up to 285.3 query complexity, where the query complexity is measured in terms of the total number of blocks of the queries. Finally, we generalize this to show GCM-SIVr by running r instances of GCM-SIV1 in parallel, where r ≥ 3, and show that the scheme is secure up to 2128r/(r+1) query complexity. -
How to Enhance the Security of the 3GPP Confidentiality and Integrity
How to Enhance the Security of the 3GPP Confidentiality and Integrity Algorithms Tetsu Iwata and Kaoru Kurosawa Dept. of Computer and Information Sciences, Ibaraki University 4–12–1 Nakanarusawa, Hitachi, Ibaraki 316-8511, Japan {iwata, kurosawa}@cis.ibaraki.ac.jp Abstract. We consider the 3GPP confidentiality and integrity schemes that were adopted by Universal Mobile Telecommunication System, an emerging standard for third generation wireless communications. The schemes, known as f8 and f9, are based on the block cipher KASUMI. Although previous works claim security proofs for f8 and f9, where f9 is a generalized version of f9, it was shown that these proofs are incorrect; it is impossible to prove f8 and f9 secure under the standard PRP assumption on the underlying block cipher. Following the results, it was shown that it is possible to prove f8 and f9 secure if we make the assumption that the underlying block cipher is a secure PRP-RKA against a certain class of related-key attacks; here f8 is a generalized version of f8. Needless to say, the assumptions here are stronger than the standard PRP assumptions, and it is natural to seek a practical way to modify f8 and f9 to establish security proofs under the standard PRP assumption. In this paper, we propose f8+ and f9+, slightly mod- ified versions of f8 and f9, but they allow proofs of security under the standard PRP assumption. Our results are practical in the sense that we insist on the minimal modifications; f8+ is obtained from f8 by setting the key modifier to all-zero, and f9+ is obtained from f9 by setting the key modifier to all-zero, and using the encryptions of two constants in the CBC MAC computation. -
CMCC: Misuse Resistant Authenticated Encryption with Minimal Ciphertext Expansion
cryptography Article CMCC: Misuse Resistant Authenticated Encryption with Minimal Ciphertext Expansion Jonathan Trostle Independent Researcher, Washington, DC 98684, USA; [email protected] or [email protected]; Tel.: +1-360-253-8417 Received: 21 September 2018; Accepted: 4 December 2018; Published: 19 December 2018 Abstract: In some wireless environments, minimizing the size of messages is paramount due to the resulting significant energy savings. We present CMCC (CBC-MAC-CTR-CBC), an authenticated encryption scheme with associated data (AEAD) that is also nonce misuse resistant. The main focus for this work is minimizing ciphertext expansion, especially for short messages including plaintext lengths less than the underlying block cipher length (e.g., 16 bytes). For many existing AEAD schemes, a successful forgery leads directly to a loss of confidentiality. For CMCC, changes to the ciphertext randomize the resulting plaintext, thus forgeries do not necessarily result in a loss of confidentiality which allows us to reduce the length of the authentication tag. For protocols that send short messages, our scheme is similar to Synthetic Initialization Vector (SIV) mode for computational overhead but has much smaller expansion. We prove both a misuse resistant authenticated encryption (MRAE) security bound and an authenticated encryption (AE) security bound for CMCC. We also present a variation of CMCC, CWM (CMCC With MAC), which provides a further strengthening of the security bounds. Keywords: energy constrained cryptography; authenticated encryption; misuse resistance 1. Introduction The current paradigm of providing confidentiality and integrity protection for distributed applications through the use of encryption combined with MAC’s (Message Authentication Codes) is reasonably efficient for many environments. -
LAC: a Lightweight Authenticated Encryption Cipher
LAC: A Lightweight Authenticated Encryption Cipher Version 1 | 15 March 2014 Designers and Submitters: Lei Zhang, Wenling Wu, Yanfeng Wang, Shengbao Wu, Jian Zhang fzhanglei, wwl, wangyanfeng, wushengbao, [email protected] Trusted Computing and Information Assurance Laboratory Institute of Software, Chinese Academy of Sciences Contents 1 Introduction 1 2 Specification 2 2.1 Symbols and Notations . 2 2.2 Specification of LAC . 2 2.3 Description of LBlock-s . 4 2.4 Round-reduced LBlock-s . 5 2.5 Encryption/Authentication Procedure . 5 2.6 Decryption/Verification Procedure . 6 3 Security Goals 7 4 Security Analysis 8 4.1 Extinguishing Differentials Analysis . 8 4.2 State Recovery . 8 4.3 Key Recovery . 8 4.4 Forgery without State Recovery . 9 4.5 Distinguishing Attack . 9 4.6 Guess-and-Determine Attack . 9 4.7 Slide Attack . 9 5 Features 11 5.1 Main Features . 11 5.2 Hardware Performance Evaluation . 11 5.3 Software Performance Evaluation . 12 5.4 Potential Applications . 13 5.5 Security and Performance Comparison . 13 6 Design Rationale 14 6.1 Structure . 14 6.2 The Underlying Encryption Cipher LBlock-s . 14 6.3 Parameter Choices . 15 7 Intellectual Property 16 8 Consent 17 9 Test Vector 18 i Chapter 1 Introduction LAC is a lightweight authenticated encryption cipher based on a similar structure of ALE [2] and a simplified version of the lightweight block cipher LBlock as underlying primitive. The recommended parameter set for LAC is as follows. Recommended Parameter (in bits) Key 80 Public Message Number 64 Secret Message Number 0 Tag 64 Its encryption/authentication procedure accepts an 80-bit master key K, a 64-bit public message number (PMN ), a message m, an associated data α, and outputs the ciphertext c of exactly the same length as message and a 64-bit authentication tag τ.