Math behind smart contracts
Omar, H., Diab, T., El sobky, W., Elsisy, M. (2024). Math behind smart contracts. EKB Journal Management System, 10(10), 1-15. doi: 10.1088/1742-6596/2847/1/012002
Hala S. Omar; Tamer O. Diab; Wageda I. El sobky; M. A. Elsisy. "Math behind smart contracts". EKB Journal Management System, 10, 10, 2024, 1-15. doi: 10.1088/1742-6596/2847/1/012002
Omar, H., Diab, T., El sobky, W., Elsisy, M. (2024). 'Math behind smart contracts', EKB Journal Management System, 10(10), pp. 1-15. doi: 10.1088/1742-6596/2847/1/012002
Omar, H., Diab, T., El sobky, W., Elsisy, M. Math behind smart contracts. EKB Journal Management System, 2024; 10(10): 1-15. doi: 10.1088/1742-6596/2847/1/012002

Math behind smart contracts

The International Conference on Mathematics and Engineering Physics
Volume 10, Issue 10, May 2024, Page 1-15  XML PDF (1.98 MB)
Document Type: Original Article
DOI: 10.1088/1742-6596/2847/1/012002
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Authors
Hala S. Omar; Tamer O. Diab; Wageda I. El sobky; M. A. Elsisy
Abstract
contracts rely on mathematics to guarantee their immutability, security, and enforceability. Cryptographic procedures that are used to safeguard and con􀏐irm the contract's implementation, including hash functions and digital signatures, might be used to illustrate this. Mathematical approaches known as hash functions embrace an input of arbitrary size and generate a 􀏐ixed-size digest or hash. It is impossible to go backwards the process and ascertain the input from the outcome since the outcome is speci􀏐ic to the input. Digital signature techniques are used for digitally signing smart contracts. The most well-known digital signature schemes—Schnorr, Elgamal, and Elliptic curve
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