Cryptography Phd Thesis

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Here, we construct two-party protocols (using higher-dimensional states) that are secure even when a dishonest player can store all but a small fraction of the information transmitted during the protocol, in his noiseless quantum memory.

We also describe our investigations on obtaining strong entropic uncertainty relations using symmetric complementary bases.

Uncertainty relations are an important and useful resource in analyzing the security of quantum cryptographic protocols, in addition to being of interest from a foundational standpoint.

Yes, we can show the encryption and decryption process by giving few inputs.

We study two novel paradigms in quantum error correction and quantum cryptography — approximate quantum error correction and noisy-storage cryptography — which explore alternate approaches for dealing with quantum noise.

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