activity
20222026
most citedOn the High Dimensional RSA Algorithm -- A Public Key Cryptosystem Based on Lattice and Algebraic Number Theory

2 citations · 3 across the 10 of their papers we have counts for

collaborators

14 papers

quant-ph2026

Quantum Multi-Party Threshold Private Set Intersection with Explicit Cardinality Testing

Zixian Gong, Kun Tian, Yi Zhang +1

Threshold private set intersection (TPSI) allows parties to reveal their intersection only when its cardinality reaches a prescribed threshold. Existing quantum TPSI protocols typi…

quant-ph2026

Verifiable and Collusion-Resistant Multi-Party Quantum Private Set Operations

Zixian Gong, Kun Tian, Yi Zhang +1

Threshold private set intersection (TPSI) allows parties to reveal their intersection only when its cardinality reaches a prescribed threshold. Existing quantum TPSI protocols typi…

quant-ph2026

Efficient Quantum Fully Homomorphic Encryption

Fengxia Liu, Zixian Gong, Kun Tian +3

Quantum fully homomorphic encryption (QFHE) enables arbitrary quantum computations on encrypted data, but prior constructions require prohibitive quantum resources--specifically, O…

cs.CR20251 cited

Linearly Homomorphic Ring Signature Scheme over Lattices

Heng Guo, Jia Li, Yanan Wang +3

Construct the first provably secure linear homomorphic ring signature scheme. Ring signatures allow a signer to anonymously sign a message on behalf of a user group (ring) and are…

cs.CR2025

Authenticated Private Set Intersection: A Merkle Tree-Based Approach for Enhancing Data Integrity

Zixian Gong, Zhiyong Zheng, Zhe Hu +4

Private Set Intersection (PSI) enables secure computation of set intersections while preserving participant privacy, standard PSI existing protocols remain vulnerable to data integ…

cs.IT2025

MacWilliams Theory over Zk and nu-functions over Lattices

Zhiyong Zheng, Fengxia Liu, Kun Tian

Continuing previous works on MacWilliams theory over codes and lattices, a generalization of the MacWilliams theory over for codes is established, and the comple…