IACR News
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04 March 2014
Abdul Hamid M. Ragab, Osama S. Farag Alla, Amin Y. Noaman
Shay Gueron
Kaohsiung, Taiwan, December 7 - December 11
Notification: 22 August 2014
From December 7 to December 11
Location: Kaohsiung, Taiwan
More Information: http://des.cse.nsysu.edu.tw/asiacrypt2014/
Kaohsiung, Taiwan, December 7 - December 11
Notification: 22 August 2014
From December 7 to December 11
Location: Kaohsiung, Taiwan
More Information: http://des.cse.nsysu.edu.tw/asiacrypt2014/
03 March 2014
Ahmed E. Kosba, Dimitrios Papadopoulos, Charalampos Papamanthou, Mahmoud F. Sayed, Elaine Shi, Nikolaos Triandopoulos
Naomi Benger, Joop van de Pol, Nigel P. Smart, Yuval Yarom
Hu Xiong
Arnaud Dambra, Philippe Gaborit, Myl\\`ene Roussellet, Julien Schrek, Nicolas Tafforeau
Yuriy Tarannikov
cryptographic parameters of Boolean functions, it is actual the problem of
the constructing of functions that have high nonlinearity and resiliency
simultaneously. In 2000 three groups of au\\-thors obtained independently the
upper bound $2^{n-1}-2^{m+1}$ for the nonlinearity of an $m$-resilient
function of $n$ variables. It was shown that if this bound is achieved then
$(n-3)/2\\le m\\le n-2$. Simultaneously in 2000 Tarannikov constructed
functions that achieve this bound for $(2n-7)/3\\le m\\le n-2$. In 2001
Tarannikov constructed such functions for $0.6n-1\\le m$ introducing for this
aim so called proper matrices; later in 2001 Fedorova and Tarannikov
constructed by means of proper matrices the functions that achieve the bound
$2^{n-1}-2^{m+1}$ for $m\\ge cn(1+o(1))$ where
$c=1/\\log_2(\\sqrt{5}+1)=0.5902...$ but proved simultaneously
that by means of proper matrices it is impossible to improve this
result. During the period since 2001 it was not any further progress
in the problem on the achievability of the bound $2^{n-1}-2^{m+1}$ in spite of
this problem was well known and actual except the constructing
in 2006--2007 by three groups of authors by means of a computer search
concrete functions for $n=9$, $m=3$. In this paper we find the new
approach that uses the generalization of the concept of proper
matrices. We formulate com\\-bi\\-na\\-to\\-ri\\-al problems solutions of which
allow to construct generalized proper matrices with parameters impossible
for old proper matrices. As a result we obtain the constructions of
$m$-resilient functions of $n$ variables with maximal nonlinearity for
$m\\ge cn(1+o(1))$ where $c=0.5789...$, and also we demonstrate how further
advance in combinatorial problems follows an additional decrease of the
constant $c$.
Kirti Chawla, Om Pal Yadav
Jan-Jaap Oosterwijk, Jeroen Doumen, Thijs Laarhoven
Yevgeniy Dodis, Adi Shamir, Noah Stephens-Davidowitz, Daniel Wichs
In this paper we formalize the problem of designing an efficient recovery mechanism from state compromise, by considering it as an online optimization problem. If we knew the timing of the last compromise and the amount of entropy gathered since then, we could stop producing any outputs until the state becomes truly random again. However, our challenge is to recover within a time proportional to this optimal solution even in the hardest (and most realistic) case in which (a) we know nothing about the timing of the last state compromise, and the amount of new entropy injected since then into the state, and (b) any premature production of outputs leads to the total loss of all the added entropy {\\em used by the RNG}, since the attacker can use brute force to enumerate all the possible low-entropy states. In other words, the challenge is to develop recovery mechanisms which are guaranteed to save the day as quickly as possible after a compromise we are not even aware of. The dilemma that we face is that any entropy used prematurely will be lost, and any entropy which is kept unused will delay the recovery.
After developing our formal definitional framework for RNGs with inputs, we show how to construct a nearly optimal RNG which is secure in our model. Our technique is inspired by the design of the Fortuna RNG (which is a heuristic RNG construction that is currently used by Windows and comes without any formal analysis), but we non-trivially adapt it to our much stronger adversarial setting. Along the way, our formal treatment of Fortuna enables us to improve its entropy efficiency by almost a factor of two, and to show that our improved construction is essentially tight, by proving a rigorous lower bound on the possible efficiency of any recovery mechanism in our very general model of the problem.
Scott Coull, Kevin Dyer
Elisa Gorla, Maike Massierer
Zuoxia Yu, Qiuliang Xu, Yongbin Zhou, Chengyu Hu, Rupeng Yang, Guangjun Fan
In this paper, we extend the transformation paradigm presented by Naor and Segev that can transform from any chosen-plaintext secure public key encryption (PKE) scheme into a chosenplaintext weak key-leakage secure PKE scheme. Our extensions are mainly in two manners. On one hand, we extend the paradigm into chosen-ciphertext attack scenarios and prove that the properties of the paradigm still hold when we consider chosen-ciphertext attacks. We also give an instantiation based on DDH assumption in this setting for concrete. On the other hand, we extend the paradigm to cover more powerful side channel attacks. We do this by relaxing the restrictions on leakage functions. We further consider attacks that require the secret key still has enough min-entropy after leaking and prove the original paradigm is still applicable in this case with chosen-ciphertext attacks. We also consider attacks that require the secret key is computationally infeasible to recover given the leakage information and formalize the informal discusses by Naor and Segev in (Crypto\' 09) on how to adapt the original paradigm in this new models.
University of Washington, Tacoma Washington USA
Applicants should include (1) a cover letter describing academic qualifications and professional experiences, and how they specifically relate to the Information Technology and Systems curriculum, and previous activities mentoring minorities and/or advancing minorities, women, or members of other under-represented groups, (2) a description of teaching philosophy (including a list of courses the candidate is qualified to teach, refer to http://www.washington.edu/students/crscatt/tinfo.html), (3) evidence of teaching effectiveness (4) a curriculum vitae, and (5) contact information for three references. Applications should be submitted electronically to http://academicjobsonline.org.
Screening of applications will begin on March 10, 2014, and will continue until the position is filled. Salary is competitive and will be c
Applied Science and Technology Research Institute (ASTRI), Hong Kong
If interested, please submit your CV to Dr. Aldar Chan (aldarchan (at) astri.org).
01 March 2014
Cohen, Raz and Segev in CCC\'12 presented an explicit construction of a non-malleable extractor with short seeds. For any integers $n$ and $d$ such that $2.01 \\cdot \\log n \\leq d \\leq n$, they proposed an explicit construction of a non-malleable extractor $\\textsf{nmExt}: \\{0, 1\\}^n \\times \\{0, 1\\}^d \\rightarrow \\{0, 1\\}^m$ with error exponentially small in $m$. However, their result suffers from some drawbacks: First, the non-malleable extractor is constructed based on Raz\'s etractor in SOTC\'05, while the error estimation in that construction is too rough. Second, though they aimed to shorten the length of the seed, the lower bound of the seed length is not optimal. Moreover, their construction requires the min-entropy rate to be greater than $\\frac{1}{2}$.
In this paper, we improve the error estimation of Raz\'s extractor, which plays an extremely important role in the constraints of the non-malleable extractor parameters including the seed length. Then we present an improved explicit construction of non-malleable extractors with shorter seed length by using biased variable sequence for linear tests. More precisely, we construct an explicit $(1016, \\frac{1}{2})-1-$non-malleable extractor $\\textsf{nmExt}: \\{0, 1\\}^{2^{10}} \\times \\{0, 1\\}^d \\rightarrow \\{0, 1\\}$ with seed length 19, while it should be no less than $\\frac{46}{63} + 66$ according to Cohen et al. in CCC\'12. Therefore, it beats the condition ``$2.01 \\cdot \\log n \\leq d \\leq n$\", since $d$ is just $1.9 \\cdot \\log n$ in our construction. We also give a general explicit construction of non-malleable extractors and analyze the simplification of the constraints on the parameters.
Furthermore, we show an explicit construction of non-malleable extractors for the min-entropy $k = ( \\frac{1}{2} - \\delta)n$ for some constant $ \\delta > 0$, while the min-entropy should be greater than $ \\frac{1}{2} n$ by Cohen et al. in CCC\'12. We also propose a general construction of non-malleable extractors with min-entropy $k = ( \\frac{1}{2} - \\delta)n$ from any non-malleable extractor with min-entropy $k > \\frac{1}{2} n$ by employing a special encoding technique and the property of statical distance. Compared with Li\'s construction in FOCS\'12 by using inner product function, our construction is more general. Finally, we give their application to privacy amplification.
Tetsu Iwata, Kazuhiko Minematsu, Jian Guo, Sumio Morioka
Rodolphe Lampe, Yannick Seurin