The Margolus–Levitin theorem, named for Norman Margolus and Lev B. Levitin, gives a fundamental limit on quantum computation (strictly speaking on all forms on computation). The processing rate cannot be higher than 6 × 1033 operations per second per joule of energy. Or stating the bound for one bit:
- A quantum system of energy E needs at least a time of to go from one state to an orthogonal state, where h = 6.626 × 10−34 J·s is Planck's constant and E is average energy.
The theorem is also of interest outside of quantum computation, e.g. it relates to the holographic principle, digital physics, simulated reality, the mathematical universe hypothesis and pancomputationalism.
- Norman Margolus, Lev B. Levitin (1998). "The maximum speed of dynamical evolution". Physica D. 120: 188–195. arXiv: . Bibcode:1998PhyD..120..188M. doi:10.1016/S0167-2789(98)00054-2.
- Seth Lloyd and Y. Jack Ng, "Black Hole Computers," Scientific American (November, 2004), pp. 53–61.
- A 2002 MIT presentation on the quantum speed limit MURI2002_Lloydrevised.pdf (PDF)
- Jordan, Stephen P. (2017). "Fast quantum computation at arbitrarily low energy" (PDF). Phys. Rev. A. 95: 032305. arXiv: .
- Sinitsyn, Nikolai A. (2017). "Is there a quantum limit on speed of computation?" (PDF). arXiv: ..
|This physics-related article is a stub. You can help Wikipedia by expanding it.|