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26 September 2014
Benoit Libert, Marc Joye, Moti Yung, Thomas Peters
is most desirable for the security proof to feature a \\emph{tight}
reduction between the adversary and the algorithm solving the
underlying hard problem. Recently, Chen and Wee (Crypto\\,\'13) described the first Identity-Based Encryption scheme with almost
tight security under a standard assumption. Here, ``almost tight\'\'
means that the security reduction only loses a factor $O(\\lambda)$
-- where $\\lambda$ is the security parameter -- instead of a factor
proportional to the number of adversarial queries. Chen and Wee
also gave the shortest signatures whose security almost tightly
relates to a simple assumption in the standard model. Also recently,
Hofheinz and Jager (Crypto\\,\'12) constructed the first CCA-secure
public-key encryption scheme in the multi-user setting with tight
security. These constructions give schemes that are significantly
less efficient in length (and thus, processing) when compared with
the earlier schemes with loose reductions in their proof of
security. Hofheinz and Jager\'s scheme has a ciphertext of a few
hundreds of group elements, and they left open the problem of
finding truly efficient constructions. Likewise, Chen and Wee\'s
signatures and IBE schemes are somewhat less efficient than previous
constructions with loose reductions from the same assumptions. In
this paper, we consider space-efficient schemes with security almost
tightly related to standard assumptions. As a step in solving the
open question by Hofheinz and Jager, we construct an efficient
CCA-secure public-key encryption scheme whose chosen-ciphertext
security in the multi-challenge, multi-user setting almost tightly
relates to the DLIN assumption (in the standard model). Quite
remarkably, the ciphertext size decreases to $69$ group elements
under the DLIN assumption whereas the best previous solution required about $400$ group elements. Our scheme is obtained by taking advantage of a new almost tightly secure signature scheme (in the standard model) we develop here and which is based on the recent concise proofs of linear subspace membership in the quasi-adaptive
non-interactive zero-knowledge setting (QA-NIZK) defined by Jutla
and Roy (Asiacrypt\\,\'13). Our signature scheme reduces the length of the previous such signatures (by Chen and Wee) by $37\\%$ under the Decision Linear assumption, by almost $50\\%$ under the $K$-LIN assumption, and it becomes only $3$ group elements long under the Symmetric eXternal Diffie-Hellman assumption. Our signatures are obtained by carefully combining the proof technique of Chen and Wee and the above mentioned QA-NIZK proofs.
Thijs Laarhoven
Susan Hohenberger, Venkata Koppula, Brent Waters
We provide multiple constructions and proofs of universal signature aggregators based on indistinguishability obfuscation and other supporting primitives. We detail our techniques as well as the tradeoffs in features and security of our solutions.
Vladimir Shpilrain
In particular, we show how this concept can be implemented to
provide security against (passive) computationally unbounded adversary in some public-key encryption protocols. In the world of symmetric cryptography, decoy-based security finds a wide range of applications, notably to secure delegation of computation to another party. We single out the scenario where a computationally limited party wants to send an encrypted message to a computationally superior party using the RSA protocol, thereby providing another kind of application of decoy ideas in a public-key setting. With typical RSA parameters, decoy-based method of delegation of computation improves the efficiency for the sender by several orders of magnitude.
Siwei Sun, Lei Hu, Meiqin Wang, Peng Wang, Kexin Qiao, Xiaoshuang Ma,
The differential and linear behavior of the transformations involved in a block cipher can be described by a set $P \\subseteq \\{0,1\\}^n \\subseteq \\mathbb{R}^n$.
We show that $P$ is exactly the set of all 0-1 solutions of the H-representation of the convex hull of $P$. In addition, we can find a small number of inequalities in the H-representation of the convex hull of $P$ such that the set of all 0-1 solutions of these inequalities equals $P$.
~~~~~~Based on these discoveries and MILP technique, we propose an automatic method for finding high probability (related-key) differential or linear characteristics of block ciphers. Compared with Sun {\\it et al.}\'s {\\it heuristic} method presented in Asiacrypt 2014, the new method is {\\it exact} for most ciphers in the sense that every feasible 0-1 solution of the MILP model generated by the new method corresponds to a valid characteristic, and therefore there is no need to repeatedly add valid cutting-off inequalities into the MILP model as is done in Sun {\\it et al.}\'s method; the new method is more powerful which allows us to get the {\\it exact lower bounds} of the number of differentially or linearly active S-boxes; and the new method is more efficient which is able to obtain characteristic enjoying higher probability or covering more rounds of a cipher with less computational effort.
~~~~~Moreover, by employing a type of specially constructed linear inequalities which can remove {\\it exactly one} feasible 0-1 solution from the feasible region of an MILP problem, we propose a method for automatic enumeration of {\\it all} (related-key) differential or linear characteristics with some predefined properties, {\\it e.g.}, characteristics with given input or/and output difference/mask, or with limited number of active S-boxes. Such a method is very useful in the
automatic (related-key) differential analysis, truncated (related-key) differential analysis, linear hull analysis, and the automatic construction of (related-key) boomerang/rectangle distinguishers.
~~~~~~The methods presented in this paper are implemented and extensive experiments are performed. To demonstrate the usefulness of these methods, we apply them to SIMON, PRESENT, Serpent, LBlock, DESL, and we obtain improved cryptanalytic results. For example, we find single-key differentials covering 16 and 22 rounds of SIMON48 and SIMON64 (block ciphers designed by the U.S. National Security Agency) respectively. These are the longest differentials for SIMON48 and SIMON64 published so far.
Mehmet Sabır Kiraz, Osmanbey Uzunkol
Daniel E. Holcomb, Kevin Fu
24 September 2014
Philadelphia, USA, June 30 - July 2
Notification: 15 January 2015
From June 30 to July 2
Location: Philadelphia, USA
More Information: https://www.petsymposium.org/2015/
Beijing, China, December 16 - December 17
From December 16 to December 17
Location: Beijing, China
More Information: http://crypto.fudan.edu.cn/intrust2014/
23 September 2014
N. Nalla Anandakumar, Thomas Peyrin, Axel Poschmann
Smile Markovski, Aleksandra Mileva, Vesna Dimitrova
numbers, a ciphertext of $2n$ rational numbers is used. The security is based on the fact that there are infinitely many solutions of a system with $2n$ polynomial equations of $3n$ unknowns.
The public key is designed by quasigroup transformations obtained from quasigroups presented in matrix form. The quasigroups presented in matrix form allow numerical as well as symbolic computations, and here we exploit that possibility. The private key consists of several $1\\times n$ and $n\\times n$ matrices over $\\mathbb Q$, and one $2n\\times 2n$ matrix.
Shashi Kant Pandey, P.R Mishra, B.K Dass
is most important. In this search from the infinite domain of integers,cases where rejection of integers for the existence of Generalized bent
function is very helpful. With the help of some necessary condition
of GBF here we show the non existence of [n,5] type Generalized Bent
functions.
22 September 2014
Sibenik, Croatia, May 31 - June 5
Location: Sibenik, Croatia
More Information: http://summerschool-croatia15.cs.ru.nl/
20 September 2014
SK Hafizul Islam, Abhishek Singh
19 September 2014
Ruan de Clercq, Sujoy Sinha Roy, Frederik Vercauteren, Ingrid Verbauwhede
Nima Karimpour Darav, Reza Ebrahimi Atani, Erfan Aghaei, Ahmad Tahmasivand, Mahsa Rahmani, Mina Moazzam Jazi
Benjamin Smith
Like GLS (which is a degenerate case of our construction), we offer the advantage over GLV of selecting from a much wider range of curves, and thus finding secure group orders when \\(p\\) is fixed for efficient implementation.
Unlike GLS, we also offer the possibility of constructing twist-secure curves.
We construct several one-parameter families of elliptic curves over \\(\\mathbb{F}_{p^2}\\) equipped with efficient endomorphisms for every \\(p > 3\\), and exhibit examples of twist-secure curves over \\(\\mathbb{F}_{p^2}\\) for the efficient Mersenne prime \\(p = 2^{127}-1\\).
Jean Paul Degabriele, Victoria Fehr, Marc Fischlin, Tommaso Gagliardoni, Felix Günther and
Daniel J. Bernstein, Tung Chou
At a lower level, this paper shows how to multiply two elements of a field of size 2^128 using just 9062 \\approx 71 * 128 bit operations, and how to multiply two elements of a field of size 2^256 using just 22164 \\approx 87 * 256 bit operations. This performance relies on a new representation of field elements and new FFT-based multiplication techniques.
This paper\'s constant-time software uses just 1.89 Core 2 cycles per byte to authenticate very long messages. On a Sandy Bridge it takes 1.43 cycles per byte, without using Intel\'s PCLMULQDQ polynomial-multiplication hardware. This is much faster than the speed records for constant-time implementations of GHASH without PCLMULQDQ (over 10 cycles/byte), even faster than Intel\'s best Sandy Bridge implementation of GHASH with PCLMULQDQ (1.79 cycles/byte), and almost as fast as state-of-the-art 128-bit prime-field MACs using Intel\'s integer-multiplication hardware (around 1 cycle/byte).
Jalaj Upadhyay
Dwork {\\it et al.} (STOC 2010) gave impossibility result for any non-trivial query on a streamed data with respect to the user level privacy. Therefore, in this paper, we restrict our attention to the event level privacy. {We provide optimal, up to logarithmic factor, space differentially private mechanism in the streaming model for three basic linear algebraic tasks: matrix multiplication, linear regression, and low rank approximation, while incurring significantly less additive error}.
Our approach for matrix multiplication and linear regression has some similarities with Blocki {\\it et al.} (FOCS 2012) and Upadhyay (ASIACRYPT 2013) on the superficial level, but there are some subtle differences. For example, they perform an affine transformation to convert the private matrix in to a set of $\\{\\sqrt{w/n},1\\}^n$ vectors for some appropriate $w$, while we perform an input perturbation that raises the singular value of the private matrix. %On a high level, the mechanism for linear regression and matrix multiplication can be seen as a private analogue of the known streaming algorithms. In order to get a streaming algorithm for low rank approximation, we have to reuse the random Gaussian matrix in a specific way. We prove that the resulting distribution also preserve differential privacy.
We do not make any assumptions, like singular value separation, as made in the earlier works of Hardt and Roth (STOC 2013) and Kapralov and Talwar (SODA 2013). Further, we do not assume normalized row as in the work of Dwork {\\it et al.} (STOC 2014). All our mechanisms, in the form presented, can also be computed in the distributed setting of Biemel, Nissim, and Omri (CRYPTO 2008).