Entry Camenisch:2012:EAA from tissec.bib
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BibTeX entry
@Article{Camenisch:2012:EAA,
author = "Jan Camenisch and Thomas Gro{\ss}",
title = "Efficient Attributes for Anonymous Credentials",
journal = j-TISSEC,
volume = "15",
number = "1",
pages = "4:1--4:??",
month = mar,
year = "2012",
CODEN = "ATISBQ",
DOI = "https://doi.org/10.1145/2133375.2133379",
ISSN = "1094-9224 (print), 1557-7406 (electronic)",
ISSN-L = "1094-9224",
bibdate = "Sat Mar 24 09:45:43 MDT 2012",
bibsource = "http://portal.acm.org/;
http://www.math.utah.edu/pub/tex/bib/tissec.bib",
abstract = "We extend the Camenisch-Lysyanskaya anonymous
credential system such that selective disclosure of
attributes becomes highly efficient. The resulting
system significantly improves upon existing approaches,
which suffer from a linear number of modular
exponentiations in the total number of attributes. This
limitation makes them unfit for many practical
applications, such as electronic identity cards. Our
novel approach can incorporate a large number of binary
and finite-set attributes without significant
performance impact. It compresses all such attributes
into a single attribute base and, thus, boosts the
efficiency of all proofs of possession. The core idea
is to encode discrete binary and finite-set values as
prime numbers. We then use the divisibility property
for efficient proofs of their presence or absence. In
addition, we contribute efficient methods for
conjunctions and disjunctions. The system builds on the
strong RSA assumption. We demonstrate the aptness of
our method in realistic application scenarios, notably
electronic identity cards, and show its advantages for
small devices, such as smartcards and cell phones.",
acknowledgement = ack-nhfb,
articleno = "4",
fjournal = "ACM Transactions on Information and System Security",
journal-URL = "http://portal.acm.org/browse_dl.cfm?idx=J789",
}
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10(4)4,
10(4)5,
11(2)2,
11(3)16,
11(4)19,
11(4)22,
12(1)2,
12(1)6,
12(2)13,
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15(2)10,
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15(4)17,
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14(3)27,
15(2)6
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2(3)269,
9(4)461,
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10(3)12,
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11(1)3,
11(2)2,
11(4)18,
11(4)19,
12(1)4,
12(3)16,
14(1)5,
16(1)1,
16(4)16,
17(1)2,
17(3)9,
17(4)14,
18(1)4,
18(4)12
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7(2)319,
9(2)181,
10(1)4,
10(2)5,
10(3)11,
10(3)12,
10(4)5,
11(1)2,
11(2)5,
11(3)12,
11(3)14,
11(3)15,
12(1)1,
12(1)2,
12(1)5,
12(1)6,
12(2)8,
12(2)9,
12(2)13,
12(3)16,
12(3)18,
12(4)21,
13(1)10,
13(3)20,
13(3)22,
13(3)25,
13(4)32,
13(4)34,
14(1)11,
14(3)26,
14(4)31,
15(2)7,
15(2)8,
15(4)15,
16(1)4,
16(2)7,
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16(4)16,
17(3)10,
17(4)16,
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1(1)3,
1(1)26,
1(1)66,
2(3)269,
4(3)289,
5(4)458,
7(3)457,
9(4)461,
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11(2)1,
11(4)17,
11(4)19,
12(3)14,
12(3)16,
13(3)24,
13(3)25,
13(4)32,
13(4)35,
13(4)38,
14(1)3,
16(1)1,
16(2)6,
16(2)8,
16(3)9,
16(4)16,
17(1)1,
17(2)8,
17(3)9,
17(4)13,
17(4)15
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10(1)2,
18(4)14
- possession,
14(1)12,
16(4)15,
17(4)15
- practical,
2(4)390,
4(2)158,
7(2)319,
9(3)325,
10(2)6,
10(4)1,
11(2)1,
11(2)5,
11(4)18,
12(3)19,
14(1)7,
14(1)14,
14(2)20,
14(4)29,
15(2)6,
15(2)7,
15(4)16,
16(3)10,
16(3)12,
16(4)13,
17(4)16,
18(1)3,
18(4)13
- presence,
11(3)16,
15(2)9,
15(3)14,
17(1)1,
17(3)9
- prime,
11(4)23
- proof,
1(1)93,
2(3)230,
2(3)332,
2(4)354,
9(2)181,
10(2)6,
11(3)13,
12(1)3,
12(2)8,
13(3)20,
13(3)25,
14(1)12,
17(1)4,
17(4)15,
18(1)4,
18(2)8
- property,
1(1)66,
1(1)93,
2(1)34,
2(2)177,
9(4)391,
10(1)2,
10(2)7,
10(2)8,
10(3)9,
11(1)2,
11(3)12,
11(3)13,
12(1)2,
12(1)3,
12(2)8,
12(2)9,
12(3)14,
12(3)18,
12(3)19,
12(4)21,
13(3)26,
13(4)41,
14(2)16,
15(2)9,
15(2)10,
15(3)14,
15(4)18,
16(1)3,
16(2)5,
17(1)3,
17(1)4,
18(1)3,
18(2)6,
18(2)8,
18(4)12
- realistic,
15(4)16,
15(4)18,
17(4)16
- resulting,
2(1)34,
10(1)2,
10(4)2,
11(4)20,
15(1)5,
15(2)10,
15(3)13,
15(4)15,
16(3)10,
16(4)17,
17(2)7
- RSA,
3(3)161,
12(3)17
- scenario,
2(3)230,
11(2)6,
11(4)19,
12(1)2,
12(1)4,
12(3)16,
13(3)22,
14(3)25,
17(3)9,
17(4)16
- selective,
5(3)290,
10(4)4,
13(4)39
- significant,
10(3)11,
11(2)1,
12(2)12,
13(4)36,
14(1)7,
15(3)12,
17(4)16
- significantly,
1(1)93,
9(2)181,
9(4)461,
11(2)3,
12(3)17,
13(4)29,
14(1)7,
15(2)9,
15(2)10,
15(3)11,
16(3)9,
17(1)1,
18(1)1
- single,
2(2)177,
2(4)354,
10(1)4,
10(3)11,
10(4)1,
10(4)2,
11(1)4,
11(2)5,
12(3)18,
13(1)10,
14(1)3,
17(3)10,
17(4)16
- small,
2(3)295,
10(3)11,
10(4)3,
10(4)5,
12(1)6,
12(3)15,
12(3)16,
12(3)18,
12(4)21,
14(1)12,
15(1)3,
15(4)15,
16(1)1,
17(4)15,
18(2)5
- smartcard,
9(3)325,
10(4)4
- strong,
2(3)230,
2(4)390,
3(3)161,
10(3)11,
11(3)13,
12(4)21,
13(1)7,
13(4)39,
15(1)3,
16(2)6,
16(3)12,
18(1)1,
18(4)13
- suffer,
10(4)4,
16(2)7,
17(1)2,
18(4)12
- then,
1(1)3,
2(1)3,
2(1)65,
2(2)138,
9(4)461,
10(1)2,
10(1)4,
11(2)4,
11(4)18,
12(2)8,
12(2)13,
12(3)18,
12(4)22,
13(1)10,
13(3)22,
13(3)25,
13(4)32,
14(4)30,
14(4)31,
14(4)32,
15(2)6,
15(3)13,
15(4)18,
16(2)5,
16(2)8,
17(3)9,
17(4)15,
18(1)3,
18(1)4,
18(4)12
- thus,
2(2)138,
10(3)12,
10(4)5,
13(3)20,
14(1)12,
14(3)26,
14(3)27,
16(2)7,
17(3)10,
17(3)11,
18(1)1,
18(4)13
- total,
12(1)6,
12(3)18,
15(3)12,
17(4)13
- upon,
2(2)177,
11(2)4,
11(4)20,
12(2)8,
12(2)9,
12(2)11,
12(4)20,
13(4)39,
18(3)10
- use,
2(1)3,
2(1)105,
2(2)138,
2(2)177,
2(3)230,
2(3)269,
2(3)332,
2(4)354,
2(4)390,
4(2)103,
7(1)21,
9(4)391,
9(4)421,
9(4)461,
10(1)4,
10(2)5,
10(3)11,
10(4)1,
10(4)3,
10(4)5,
10(4)6,
11(1)2,
11(1)3,
11(1)4,
11(2)1,
11(2)4,
11(3)13,
11(3)14,
11(4)18,
11(4)19,
11(4)21,
11(4)22,
12(2)10,
12(3)16,
12(3)18,
13(3)22,
13(3)24,
13(3)25,
13(4)29,
13(4)31,
13(4)36,
14(1)6,
14(1)8,
14(1)10,
14(1)11,
14(4)31,
14(4)32,
15(1)3,
15(1)5,
15(2)7,
15(3)12,
15(4)15,
15(4)16,
15(4)17,
16(2)8,
16(4)15,
16(4)17,
17(2)5,
17(2)6,
17(2)7,
17(2)8,
17(4)15,
17(4)16,
18(1)1,
18(2)6,
18(3)9,
18(4)14
- value,
10(3)10,
10(4)1,
10(4)4,
11(2)5,
11(4)18,
12(1)6,
12(2)10,
13(1)10,
14(1)9,
14(1)14,
15(2)9,
15(4)17,
16(1)1,
17(3)10,
18(1)1,
18(2)5,
18(3)10