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	Algorytm Shora	Algorytm Grovera	Kwantowe rozdzielanie klucza (BB84)
Dziedzina	Obliczenia kwantowe	Obliczenia kwantowe	Obliczenia kwantowe
Rodzina	Machine learning	Machine learning	Machine learning
Rok powstania	1994	1996	1984
Twórca	Peter Shor	Lov Grover	Charles Bennett and Gilles Brassard
Typ	Quantum algorithm	Quantum algorithm	Cryptographic protocol
Źródło pierwotne	Shor, P. W. (1994). Algorithms for quantum computation: discrete logarithms and factoring. Proceedings of the 35th Annual Symposium on Foundations of Computer Science, 124–134.	Grover, L. K. (1996). A fast quantum mechanical algorithm for database search. Proceedings of the 28th Annual ACM Symposium on Theory of Computing (STOC), 212–219.	Bennett, C. H., Brassard, G. (1984). Quantum cryptography: public key distribution and coin tossing. Proceedings of IEEE International Conference on Computers, Systems, and Signal Processing, 175–179.
Inne nazwy	Shor factorization, quantum factorization	quantum search, amplitude amplification	BB84, quantum cryptography
Pokrewne	3	3	2
Podsumowanie	Shor's Algorithm is a polynomial-time quantum algorithm for factoring large integers and computing discrete logarithms, problems believed to be intractable on classical computers. Discovered by Peter Shor in 1994, it demonstrated the potential of quantum computers to break widely used cryptographic systems like RSA, marking a landmark in quantum computing theory.	Grover's Algorithm is a quantum algorithm for searching an unsorted database, offering a quadratic speedup over classical linear search. Proposed by Lov Grover in 1996, it exploits quantum superposition and amplitude amplification to find a target item among N items in O(√N) queries, compared to the classical O(N) requirement.	Quantum Key Distribution (QKD) BB84 is a cryptographic protocol allowing two parties to establish a shared secret key using quantum mechanics. Proposed by Bennett and Brassard in 1984, BB84 provides information-theoretic security: an eavesdropper's presence is guaranteed to be detected, and the secret key is provably secure against unlimited computational power.