Bloom hash probabilistic data structure and Benaloh Cryptosystem for secured data storage and access control in cloud

Author(s):  
P. Calista Bebe ◽  
D. Akila
2020 ◽  
Vol 115 (2) ◽  
pp. 1107-1135 ◽  
Author(s):  
Balasubramanian Prabhu Kavin ◽  
Sannasi Ganapathy ◽  
U. Kanimozhi ◽  
Arputharaj Kannan

PLoS ONE ◽  
2014 ◽  
Vol 9 (7) ◽  
pp. e101271 ◽  
Author(s):  
Qingpeng Zhang ◽  
Jason Pell ◽  
Rosangela Canino-Koning ◽  
Adina Chuang Howe ◽  
C. Titus Brown

Author(s):  
Alex Berliner ◽  
Brian Estes ◽  
Ebin Scaria

Bloom filters are an efficient probabilistic data structure used to verify membership of an element inside of a set. There is diminishing marginal value for inserting each additional element into a Bloom filter, and so steps must be taken to maintain scalability. One such option is to create a secondary hash set for a particular hash set in a Bloom filter that has become full, known as an overflow area. At this time, there are no implementations of a Bloom filter that implement this overflow system while maintaining concurrency. In this paper, we demonstrate the creation of a concurrent overflow system for Bloom filters. We use the base Bloom filter presented in recent literature and replace their method of dynamically resizing the Bloom filters with our overflow table implementation, as outlined in one of their suggested areas for future exploration. We then compare the results of our Bloom filter with those from the previously mentioned implementation as well as a standard Bloom filter.


2020 ◽  
Vol 167 ◽  
pp. 2429-2436
Author(s):  
Soumonos Mukherjee ◽  
Uddipta Dutta ◽  
Jit Sarkar ◽  
Rajkumar R

Author(s):  
Alex Berliner ◽  
Brian Estes ◽  
Ebin Scaria

Bloom filters are an efficient probabilistic data structure used to verify membership of an element inside of a set. There is diminishing marginal value for inserting each additional element into a Bloom filter, and so steps must be taken to maintain scalability. One such option is to create a secondary hash set for a particular hash set in a Bloom filter that has become full, known as an overflow area. At this time, there are no implementations of a Bloom filter that implement this overflow system while maintaining concurrency. In this paper, we demonstrate the creation of a concurrent overflow system for Bloom filters. We use the base Bloom filter presented in recent literature and replace their method of dynamically resizing the Bloom filters with our overflow table implementation, as outlined in one of their suggested areas for future exploration. We then compare the results of our Bloom filter with those from the previously mentioned implementation as well as a standard Bloom filter.


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