Report on Cryptographic Hardware Design using Vedic Mathematics

In general, cryptography is concerned with using complex mathematical operations to encrypt and decode a communication. Most of the time, complex mathematical computations are required. This may need a lot of processing time, hardware, and electricity. The main difficulty here is to provide optimum security while using little resources. This necessitates the use of sophisticated algorithms. Ancient Rigvedic mathematics, rediscovered by Bharathi Krishna Tirtaji, offers a wealth of mathematical shortcuts that may be used to the creation of sophisticated cryptographic algorithms. This paper looks at the work that has been done in this area so far. As the need for safe financial transactions and related sectors grows, cryptographic encryption and decryption play an increasingly essential role. Nowadays, the majority of safe transactions take place on smartphones and other portable devices; thus, an algorithm that uses less space while maintaining overall speed becomes essential. Several algorithms have been developed and implemented in the past to fulfil this need, but each of these algorithms has its own limitations in terms of ASIC or FPGA implementation. This paper discusses the development of an Advanced Encryption System suited for regions needing maximum area reduction, such as mobile phones. The design is created using the Verilog hardware description language, which allows for rapid hardware implementation. When compared to traditional designs, the system’s hardware implementation is quicker. To do this, we use methods from Vedic mathematics. To demonstrate the benefits of the suggested design, comparisons are made with traditional designs.