2022
DOI: 10.1007/s40745-021-00364-7
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A Review on Applications of Chaotic Maps in Pseudo-Random Number Generators and Encryption

Abstract: Because of the COVID-19 pandemic, most of the tasks have shifted to an online platform. Sectors such as e-commerce, sensitive multi-media transfer, online banking have skyrocketed. Because of this, there is an urgent need to develop highly secure algorithms which can not be hacked into by unauthorized users. The method which is the backbone for building encryption algorithms is the pseudo-random number generator based on chaotic maps. Chaotic maps are mathematical functions that generate a highly arbitrary pat… Show more

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Cited by 51 publications
(21 citation statements)
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“…The spectra are collected in a bifurcation diagram (Figure 4a), often used to visualize nonlinear chaotic maps like the logistic map. [35][36][37] The predicted RASER spectra in the bifurcation diagram match with the experimental results. Depending on d 0 , they feature the same regimes: two peaks, frequency combs, period doublings, and chaos (Figure 4b).…”
Section: Chemphyschemsupporting
confidence: 74%
See 1 more Smart Citation
“…The spectra are collected in a bifurcation diagram (Figure 4a), often used to visualize nonlinear chaotic maps like the logistic map. [35][36][37] The predicted RASER spectra in the bifurcation diagram match with the experimental results. Depending on d 0 , they feature the same regimes: two peaks, frequency combs, period doublings, and chaos (Figure 4b).…”
Section: Chemphyschemsupporting
confidence: 74%
“…For the simulations, two non‐linearly coupled RASER modes with a frequency difference Δ ν =7.0 Hz are assumed, matching the two RASER active modes from the experiments (see Supporting Information for details on the simulations). The spectra are collected in a bifurcation diagram (Figure 4a), often used to visualize nonlinear chaotic maps like the logistic map [35–37] . The predicted RASER spectra in the bifurcation diagram match with the experimental results.…”
Section: Figurementioning
confidence: 58%
“…Using a double floating point number with 64-bit precision, the key space is 2 2 2 , 53 7 371 100 = > ´which is much larger than 2100. Consequently, the security of the image encryption system is improved and the resistance to exhaustive attacks is enhanced [36][37][38][39][40][41].…”
Section: Keyspace Analysismentioning
confidence: 99%
“…Khairullah et al [47] enhanced 1D chaotic maps' security for image encryption, introducing two efficient and fast-encrypting 1D chaotic maps, meeting encryption security demands with a vast key space. Naik and Singh [48] underscored chaotic maps' growing importance in pseudorandom number generation and encryption amid rising online activities, summarizing the capabilities of various chaotic maps in generating pseudo-random numbers and performing multimedia encryption. Liu et al [49] unveiled an image encryption algorithm based on a 4D chaotic map and steganography, achieving high security by incorporating the image content into the encryption process.…”
Section: Elated Workmentioning
confidence: 99%