2022
DOI: 10.1016/j.ins.2022.02.027
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Revocable identity-based fully homomorphic signature scheme with signing key exposure resistance

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Cited by 8 publications
(3 citation statements)
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“…As shown in "Con.1+ [30,31]," "Con.1+ [30]" and "Con.3+ [30,31]," we then used the technique of [30] and the lattice basis delegation [31] to reduce the size of the signature as well as the system master key to a constant size. |sk I D |( °Zm×m ) |uk t |( °Zm×m ) |S|( °Zm q ) XWW20 [13] O(l) O( 1) O(L) O(1) XWW20 [14] O(l) O( 1) O(L) O(1) XWZ22 [15] O(l) O( 1) O(L) O(1) Con.1+ [28,29] O(l + log T) O(log T) O(L) O(l) Con.1+ [30,31] O( 1) O(log T) O(L) O(1) Con.2+ [28] O(l + log T) O(log T) O(L) O(l + log T) Con.2+ [30] O( 1) O(log T) O(L) O(1) Con.3+ [28,29] O(l + log T) O(log T) O(L) O(l) Con.3+ [30,31] O( 1) O(log T) O(L) O(1)…”
Section: Comparisonmentioning
confidence: 99%
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“…As shown in "Con.1+ [30,31]," "Con.1+ [30]" and "Con.3+ [30,31]," we then used the technique of [30] and the lattice basis delegation [31] to reduce the size of the signature as well as the system master key to a constant size. |sk I D |( °Zm×m ) |uk t |( °Zm×m ) |S|( °Zm q ) XWW20 [13] O(l) O( 1) O(L) O(1) XWW20 [14] O(l) O( 1) O(L) O(1) XWZ22 [15] O(l) O( 1) O(L) O(1) Con.1+ [28,29] O(l + log T) O(log T) O(L) O(l) Con.1+ [30,31] O( 1) O(log T) O(L) O(1) Con.2+ [28] O(l + log T) O(log T) O(L) O(l + log T) Con.2+ [30] O( 1) O(log T) O(L) O(1) Con.3+ [28,29] O(l + log T) O(log T) O(L) O(l) Con.3+ [30,31] O( 1) O(log T) O(L) O(1)…”
Section: Comparisonmentioning
confidence: 99%
“…Later in the same year, Xie et al [14] proposed a scheme that can resist the exposure of the signature key. As recently as 2022, Xie et al [15] proposed a fully homomorphic RIBS (RIBFHS) scheme, which is homomorphic and is the frst RIBFHS scheme that considers signature key exposure on lattices. However, its security only is sID-EU-CMA and forward security cannot be guaranteed.…”
Section: Introductionmentioning
confidence: 99%
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