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Encryption and decryption using elliptic curves for public key cryptosystems

机译:使用椭圆曲线对公钥密码系统进行加密和解密

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Cryptography is the art of science and is a centuries old technique used to convert an intelligible message into non-intelligible message so that when it is transmitted from source to destination in any form, it can't be understood by the unintended persons. Hence, the message is secured from eavesdropping, hacking and deliberate modifications done by the unauthorized persons. The researchers have developed a number of techniques over the decades for protecting the message during transmission over the public networks but, because of the rapid technological growth, the increase of processors' computing power, availability of inexpensive large memory and advancements in VLSI chips, today, these cryptographic methods are not able to sustain. To protect the messages with the existing cryptographic techniques, there is a need to use large number of bits in the keys resulting in slower encryption and decryption speeds and increase in the amount of memory required for computations. In this paper, we discuss a new approach for encryption and decryption using elliptic curves that results in faster encryption and decryption speeds and minimizing the amount of memory required for computations at the same time offering the equal level of security as that of provided by popular public key cryptographic methods.
机译:密码术是科学的艺术,它是一种古老的技术,用于将可理解的消息转换为不可理解的消息,这样,当它以任何形式从源传输到目的地时,意料之外的人就无法理解。因此,可以防止消息被未经授权的人窃听,篡改和故意修改。数十年来,研究人员开发了多种技术来保护公共网络上的消息传输,但是由于技术的飞速发展,处理器计算能力的提高,廉价大容量存储器的可用性以及VLSI芯片的发展,今天,这些密码方法无法维持。为了使用现有的加密技术保护消息,需要在密钥中使用大量的位,从而导致较慢的加密和解密速度并增加计算所需的存储量。在本文中,我们讨论了一种使用椭圆曲线进行加密和解密的新方法,该方法可以提高加密和解密速度,并最大程度地减少计算所需的内存量,同时提供与大众大众相同的安全级别。关键加密方法。

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