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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 -
The First Collision for Full SHA-1
The first collision for full SHA-1 Marc Stevens1, Elie Bursztein2, Pierre Karpman1, Ange Albertini2, Yarik Markov2 1 CWI Amsterdam 2 Google Research [email protected] https://shattered.io Abstract. SHA-1 is a widely used 1995 NIST cryptographic hash function standard that was officially deprecated by NIST in 2011 due to fundamental security weaknesses demonstrated in various analyses and theoretical attacks. Despite its deprecation, SHA-1 remains widely used in 2017 for document and TLS certificate signatures, and also in many software such as the GIT versioning system for integrity and backup purposes. A key reason behind the reluctance of many industry players to replace SHA-1 with a safer alternative is the fact that finding an actual collision has seemed to be impractical for the past eleven years due to the high complexity and computational cost of the attack. In this paper, we demonstrate that SHA-1 collision attacks have finally become practical by providing the first known instance of a collision. Furthermore, the prefix of the colliding messages was carefully chosen so that they allow an attacker to forge two PDF documents with the same SHA-1 hash yet that display arbitrarily-chosen distinct visual contents. We were able to find this collision by combining many special cryptanalytic techniques in complex ways and improving upon previous work. In total the computational effort spent is equivalent to 263:1 SHA-1 compressions and took approximately 6 500 CPU years and 100 GPU years. As a result while the computational power spent on this collision is larger than other public cryptanalytic computations, it is still more than 100 000 times faster than a brute force search. -
FPGA Parallel-Pipelined AES-GCM Core for 100G Ethernet Applications
FPGA Parallel-Pipelined AES-GCM Core for 100G Ethernet Applications Luca Henzen and Wolfgang Fichtner Integrated Systems Laboratory, ETH Zurich, Switzerland E-mail: {henzen, fw}@iis.ee.ethz.ch Abstract—The forthcoming IEEE 802.3ba Ethernet standard Exploiting the parallelization of four cores plus the extensive will provide data transmission at a bandwidth of 100 Gbit/s. Cur- utilization of pipelining, we were able to design three different rently, the fastest cryptographic primitive approved by the U.S. National Institute for Standard and Technology, that combines 100G AES-GCM implementations for Xilinx Virtex-5 FPGAs. data encryption and authentication, is the Galois/Counter Mode (GCM) of operation. If the feasibility to increase the speed of the II. GCM AUTHENTICATED ENCRYPTION GCM up to 100 Gbit/s on ASIC technologies has already been The GCM is a block cipher mode of operation that is demonstrated, the FPGA implementation of the GCM in secure able to encrypt or decrypt data, providing at the same time 100G Ethernet network systems arises some important structural issues. In this paper, we report on an efficient FPGA architecture authentication and data integrity . In practice, it combines a of the GCM combined with the AES block cipher. With the block cipher in the counter mode with universal hashing over parallelization of four pipelined AES-GCM cores we were able the binary field GF(2128). In this work, we used the Advanced to reach the speed required by the new Ethernet standard. Encryption Standard (AES) [4] for encryption and decryption, Furthermore, the time-critical binary field multiplication of the authentication process relies on four pipelined 2-step Karatsuba- supporting key sizes of 128, 192 and 256bits. -
Julius: Secure Mode of Operation for Authenticated Encryption Based on ECB and Finite Field Multiplications
Julius: Secure Mode of Operation for Authenticated Encryption Based on ECB and Finite Field Multiplications Lear Bahack∗ Submission to the CAESAR competition, version 1.0, March 2014 Gaius Julius Caesar, 100 BC – 44 BC. Source: Mcleclat, GNU, Creative Commons via Wikimedia Commons. ∗Weizmann Institute of Science, Rehovot, Israel. E-mail: [email protected] 1 Abstract We present two new blockcipher modes of operation for authenti- cated encryption with associated data, designed to achieve the maxi- mal possible security in case of misused IV, while being efficient as the Galois/Counter Mode (GCM). Both of the modes are provably secure up to the birthday bound, are suitable for both software and hard- ware, and are based on GF(2128) multiplications by a secret element of the field. The Julius-CTR mode can be viewed as a certain variation combin- ing the GCM, SIV and Unbalanced Feistel Network, while the Julius- ECB mode can be viewed as a certain variation of the Naor-Reingold mode. We specify two versions for each mode: a regular version and a compact version, having different ciphertexts redundancies. Sev- eral variants aimed to achieve increased security, parallelization, and efficiency are briefly explored. Based on the two Julius modes of operation and the AES-128 block- cipher, we propose a family of four specific algorithms for authenti- cated encryption with associated data to the CAESAR competition. 1 Introduction Symmetric key authenticated encryption (AE) is in a sense the most basic and fundamental usage of cryptography. Although today’s cryptography is far broader and contains complicated algorithms aiming to achieve other (more complicated) goals, the vast majority of applications use "compli- cated" cryptographic algorithms only in addition to a "basic" symmetric key AE algorithm. -
Algebraic Frameworks for Cryptographic Primitives
Algebraic Frameworks for Cryptographic Primitives by Navid Alamati A dissertation submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy (Computer Science and Engineering) in the University of Michigan 2020 Doctoral Committee: Associate Professor Chris Peikert, Chair Professor Jeffrey Lagarias Professor Quentin Stout Professor Martin Strauss “It must be admitted that the use of geometric intuition has no logical necessity in mathematics, and is often left out of the formal presentation of results. If one had to construct a mathematical brain, one would probably use resources more efficiently than creating a visual system. But the system is there already, it is used to great advantage by human mathematicians, and it gives a special flavor to human mathematics.” David Ruelle [Conversations on Mathematics with a Visitor from Outer Space, 1998] Navid Alamati [email protected] ORCID iD: 0000-0001-8621-7486 2020 Acknowledgments Undoubtedly, I was more than fortunate to be advised by Chris Peikert. He has guided me during the past five years with unwavering patience and unparalleled percipience. No words can adequately describe my appreciation for him. I thank the other members of the committee—Jeffrey Lagarias, Quentin Stout, and Martin Strauss. I was lucky to be interned twice at Fujitsu Labs of America, during which I have had the chance of working with wonderful researchers—Arnab Roy, Hart Montgomery, and Sikhar Patranabis. I am grateful to Hart and Sikhar for the innumerable hours of discussion and the countless moments of wonder through which I tried to do research in cryptography. I am also thankful to Luca De Feo for being a great companion for an attempt on isogenies for dummies, one of whom has written this thesis. -
Cryptographic Sponge Functions
Cryptographic sponge functions Guido B1 Joan D1 Michaël P2 Gilles V A1 http://sponge.noekeon.org/ Version 0.1 1STMicroelectronics January 14, 2011 2NXP Semiconductors Cryptographic sponge functions 2 / 93 Contents 1 Introduction 7 1.1 Roots .......................................... 7 1.2 The sponge construction ............................... 8 1.3 Sponge as a reference of security claims ...................... 8 1.4 Sponge as a design tool ................................ 9 1.5 Sponge as a versatile cryptographic primitive ................... 9 1.6 Structure of this document .............................. 10 2 Definitions 11 2.1 Conventions and notation .............................. 11 2.1.1 Bitstrings .................................... 11 2.1.2 Padding rules ................................. 11 2.1.3 Random oracles, transformations and permutations ........... 12 2.2 The sponge construction ............................... 12 2.3 The duplex construction ............................... 13 2.4 Auxiliary functions .................................. 15 2.4.1 The absorbing function and path ...................... 15 2.4.2 The squeezing function ........................... 16 2.5 Primary aacks on a sponge function ........................ 16 3 Sponge applications 19 3.1 Basic techniques .................................... 19 3.1.1 Domain separation .............................. 19 3.1.2 Keying ..................................... 20 3.1.3 State precomputation ............................ 20 3.2 Modes of use of sponge functions ......................... -
A Matter of Security, Privacy and Trust
A matter of security, privacy and trust: A study of the principles and values of encryption in New Zealand Michael Dizon Ryan Ko Wayne Rumbles Patricia Gonzalez Philip McHugh Anthony Meehan Acknowledgements This study was funded by grants from the New Zealand Law Foundation and the University of Waikato. We would like to express our gratitude to our project collaborators and members of the Advisory Board – Prof Bert-Jaap Koops (Tilburg University), Prof Lyria Bennett Moses (UNSW Sydney), Prof Alana Maurushat (Western Sydney University), and Associate Professor Alex Sims (University of Auckland) – for their support as well as feedback on specific parts of this report. We would also like to thank Patricia Gonzalez, Joseph Graddy, Philip McHugh, Anthony Meehan, Jean Murray and Peter Upson for their valuable research assistance and other contributions to this study. Michael Dizon, Ryan Ko and Wayne Rumbles Principal investigators December 2019 Executive summary Cybersecurity is crucial for ensuring the safety and well-being of the general public, businesses, government, and the country as a whole. New Zealand has a reasonably comprehensive and well-grounded legal regime and strategy for dealing with cybersecurity matters. However, there is one area that deserves further attention and discussion – encryption. Encryption is at the heart of and underpins many of the technologies and technical processes used for computer and network security, but current laws and policies do not expressly cover this significant technology. The principal objective of this study is to identify the principles and values of encryption in New Zealand with a view to informing future developments of encryption- related laws and policies. -
Chapter 1. Introducing Cryptography and ICSF
z/OS Version 2 Release 3 Cryptographic Services Integrated Cryptographic Service Facility Overview IBM SC14-7505-06 Note Before using this information and the product it supports, read the information in “Notices” on page 83. This edition applies to ICSF FMID HCR77C0 and Version 2 Release 3 of z/OS (5650-ZOS) and to all subsequent releases and modifications until otherwise indicated in new editions. Last updated: 2019-06-24 © Copyright International Business Machines Corporation 1996, 2019. US Government Users Restricted Rights – Use, duplication or disclosure restricted by GSA ADP Schedule Contract with IBM Corp. Contents Figures................................................................................................................ vii Tables.................................................................................................................. ix About this information.......................................................................................... xi ICSF features............................................................................................................................................... xi Who should use this information................................................................................................................ xi How to use this information........................................................................................................................ xi Where to find more information.................................................................................................................xii -
Recommendation for Block Cipher Modes of Operation Methods
NIST Special Publication 800-38A Recommendation for Block 2001 Edition Cipher Modes of Operation Methods and Techniques Morris Dworkin C O M P U T E R S E C U R I T Y ii C O M P U T E R S E C U R I T Y Computer Security Division Information Technology Laboratory National Institute of Standards and Technology Gaithersburg, MD 20899-8930 December 2001 U.S. Department of Commerce Donald L. Evans, Secretary Technology Administration Phillip J. Bond, Under Secretary of Commerce for Technology National Institute of Standards and Technology Arden L. Bement, Jr., Director iii Reports on Information Security Technology The Information Technology Laboratory (ITL) at the National Institute of Standards and Technology (NIST) promotes the U.S. economy and public welfare by providing technical leadership for the Nation’s measurement and standards infrastructure. ITL develops tests, test methods, reference data, proof of concept implementations, and technical analyses to advance the development and productive use of information technology. ITL’s responsibilities include the development of technical, physical, administrative, and management standards and guidelines for the cost-effective security and privacy of sensitive unclassified information in Federal computer systems. This Special Publication 800-series reports on ITL’s research, guidance, and outreach efforts in computer security, and its collaborative activities with industry, government, and academic organizations. Certain commercial entities, equipment, or materials may be identified in this document in order to describe an experimental procedure or concept adequately. Such identification is not intended to imply recommendation or endorsement by the National Institute of Standards and Technology, nor is it intended to imply that the entities, materials, or equipment are necessarily the best available for the purpose. -
Block Ciphers
BLOCK CIPHERS MTH 440 Block ciphers • Plaintext is divided into blocks of a given length and turned into output ciphertext blocks of the same length • Suppose you had a block cipher, E(x,k) where the input plaintext blocks,x, were of size 5-bits and a 4-bit key, k. • PT = 10100010101100101 (17 bits), “Pad” the PT so that its length is a multiple of 5 (we will just pad with 0’s – it doesn’t really matter) • PT = 10100010101100101000 • Break the PT into blocks of 5-bits each (x=x1x2x3x4) where each xi is 5 bits) • x1=10100, x2= 01010, x3=11001, x4=01000 • Ciphertext: c1c2c3c4 where • c1=E(x1,k1), c2=E(x2,k2), c3=E(x3,k3), c4=E(x4,k4) • (when I write the blocks next to each other I just mean concatentate them (not multiply) – we’ll do this instead of using the || notation when it is not confusing) • Note the keys might all be the same or all different What do the E’s look like? • If y = E(x,k) then we’ll assume that we can decipher to a unique output so there is some function, we’ll call it D, so that x = D(y,k) • We might define our cipher to be repeated applications of some function E either with the same or different keys, we call each of these applications “round” • For example we might have a “3 round” cipher: y Fk x E((() E E x, k1 , k 2)), k 3 • We would then decipher via 1 x Fk (,, y) D((() D D y, k3 k 2) k 1) S-boxes (Substitution boxes) • Sometimes the “functions” used in the ciphers are just defined by a look up table that are often referred to “S- boxes” •x1 x 2 x 3 S(x 1 x 2 x 3 ) Define a 4-bit function with a 3-bit key 000 -
Chapter 4 Symmetric Encryption
Chapter 4 Symmetric Encryption The symmetric setting considers two parties who share a key and will use this key to imbue communicated data with various security attributes. The main security goals are privacy and authenticity of the communicated data. The present chapter looks at privacy, Chapter ?? looks at authenticity, and Chapter ?? looks at providing both together. Chapters ?? and ?? describe tools we shall use here. 4.1 Symmetric encryption schemes The primitive we will consider is called an encryption scheme. Such a scheme speci¯es an encryption algorithm, which tells the sender how to process the plaintext using the key, thereby producing the ciphertext that is actually transmitted. An encryption scheme also speci¯es a decryption algorithm, which tells the receiver how to retrieve the original plaintext from the transmission while possibly performing some veri¯cation, too. Finally, there is a key-generation algorithm, which produces a key that the parties need to share. The formal description follows. De¯nition 4.1 A symmetric encryption scheme SE = (K; E; D) consists of three algorithms, as follows: ² The randomized key generation algorithm K returns a string K. We let Keys(SE) denote the set of all strings that have non-zero probability of be- ing output by K. The members of this set are called keys. We write K Ã$ K for the operation of executing K and letting K denote the key returned. ² The encryption algorithm E takes a key K 2 Keys(SE) and a plaintext M 2 f0; 1g¤ to return a ciphertext C 2 f0; 1g¤ [ f?g. -
Securing Audio Using AES-Based Authenticated Encryption with Python
Preprints (www.preprints.org) | NOT PEER-REVIEWED | Posted: 9 August 2021 doi:10.20944/preprints202108.0185.v1 Article Securing Audio Using AES-based Authenticated Encryption with Python Jessy Ayala 1 1 New York University, Tandon School of Engineering; [email protected] Featured Application: Securing communication of audio files utilizing symmetric authenticated encryption. Abstract: The focus of this research is to analyze the results of encrypting audio using various au- thenticated encryption algorithms implemented in the Python cryptography library for ensuring authenticity and confidentiality of the original contents. The Advanced Encryption Standard (AES) is used as the underlying cryptographic primitive in conjunction with various modes including Gal- ois Counter Mode (GCM), Counter with Cipher Block Chaining Message Authentication Code (CCM), and Cipher Block Chaining (CBC) with Keyed-Hashing for encrypting a relatively small audio file. The resulting encrypted audio shows similarity in the variance when encrypting using AES-GCM and AES-CCM. There is a noticeable reduction in variance of the performed encodings and an increase in the amount of time it takes to encrypt and decrypt the same audio file using AES- CBC with Keyed-Hashing. In addition, the corresponding encrypted using this mode audio spans a longer duration. As a result, AES should either have GCM or CCM for an efficient and reliable authenticated encryption integration within a workflow. Keywords: AES; Audio analysis; Authenticated encryption; Cryptography; Python 1. Introduction Cryptography is used worldwide for adhering to the security CIA triad: confidenti- ality, integrity, and availability. In an environment where mobile devices have become ubiquitous, voice messages are more common than one may think.