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| Groverov algoritam× | Kvantni Monte Karlo× | Kvantna procena faze× | |
|---|---|---|---|
| Oblast | Kvantno računarstvo | Kvantno računarstvo | Kvantno računarstvo |
| Porodica | Machine learning | Machine learning | Machine learning |
| Godina nastanka≠ | 1996 | 1953 | 1995 |
| Tvorac≠ | Lov Grover | Nicholas Metropolis and colleagues | Alexei Kitaev |
| Tip≠ | Quantum algorithm | Monte Carlo simulation | Subroutine algorithm |
| Temeljni izvor≠ | 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. DOI ↗ | Metropolis, N., Rosenbluth, A. W., et al. (1953). Equation of state calculations by fast computing machines. Journal of Chemical Physics, 21, 1087–1092. DOI ↗ | Kitaev, A. Y. (1995). Quantum measurements and the Abelian stabilizer problem. arXiv preprint quant-ph/9511026. link ↗ |
| Drugi nazivi≠ | quantum search, amplitude amplification | QMC, variational Monte Carlo, diffusion Monte Carlo | QPE, phase kickback |
| Srodne | 3 | 3 | 3 |
| Sažetak≠ | 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 Monte Carlo (QMC) is a stochastic computational method for computing ground state properties of quantum many-body systems. Combining classical Monte Carlo sampling with quantum mechanics, QMC approaches are among the most accurate methods available for electronic structure and condensed matter physics, achieving sub-percent accuracy for many systems. | Quantum Phase Estimation (QPE) is a fundamental quantum subroutine that estimates the eigenvalues of a unitary operator. Developed by Alexei Kitaev in 1995, QPE combines controlled unitary evolution with the quantum Fourier transform to extract eigenvalues from quantum states with exponential precision scaling. |
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