Research Article
Analysis and Evaluation of Schemes for Secure Sum in Collaborative Frequent Itemset Mining across Horizontally Partitioned Data
Algorithm 1
Proposed algorithm for PPDFIM using Shamir’s secret sharing based on NoTP model and STTP model.
Setup: | The common random numbers are distinct publically available numbers in | a finite field of size where is a prime number and secret (). | The coefficients . | (1) for each global candidate itemset to | (2) for each party , () do | (3) each party selects a random polynomial | (4) compute the share of each party (, where | (5) for to ( do | (6) send to party | (7) receive the shares from every party | (8) end for | (9) compute | (10) end for | (11) if NoTP model is used | (12) for each party , () do | (13) for to ( do | (14) send to party | (15) receive the results from every party | (16) solve the set of equations to find the sum of secret values. | (17) end for | (18) end for | (19) end if | (20) else if STTP model is used | (21) for each party , () do | (22) send to STTP | (23) solve the set of p equations at STTP to find the sum of secret values. | (24) end for | (25) for each party , () | (26) STTP sends the final list of the computed sum of secret values to each party | (27) end for | (28) end if | (29) end for |
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