Modular exponentiation

Modular exponentiation is a type of exponentiation performed over a modulus. It is useful in computer science, especially in the field of public-key cryptography.

The operation of modular exponentiation calculates the remainder when an integer $b$ (the base) raised to the $e$ th power (the exponent), $b$ , is divided by a positive integer $m$ (the modulus). In symbols, given base $b$ , exponent $e$ , and modulus $m$ , the modular exponentiation $c$ is: $c \equiv b (mod m$ ).

单词	Modular exponentiation
释义	Modular exponentiation 原声例句科技 Crash Course In Diffie-Hellman, the one-way function is modular exponentiation. 在 Diffie-Hellman 中，单向函数是模幂。科技 Crash Course Now let’s talk about how Diffie-Hellman uses modular exponentiation to calculate a shared key. 现在让我们谈谈 Diffie-Hellman 如何使用模幂计算共享密钥。英语百科 Modular exponentiation Modular exponentiation is a type of exponentiation performed over a modulus. It is useful in computer science, especially in the field of public-key cryptography. The operation of modular exponentiation calculates the remainder when an integer $b$ (the base) raised to the $e$ th power (the exponent), $b$ , is divided by a positive integer $m$ (the modulus). In symbols, given base $b$ , exponent $e$ , and modulus $m$ , the modular exponentiation $c$ is: $c \equiv b (mod m$ ).
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