Noncommutative uncertainty principles

Noncommutative Schwarzschild geometry and generalized uncertainty principle
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  • This was famously described by Werner Heisenberg, with his uncertainty principle: how you can never know both the position and motion of a particle at the same time.

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    You can also watch us live at Cosmoquest. The most mysterious aspect of quantum mechanics is we are not sure what we mean by reality.

    This Week's Finds in Mathematical Physics (Week 83)

    Quantum mechanics is about as much a physical logic as it is a theory. We have curious problems of what we mean by reality, for there exist in QM complementary sets of observables, say A and B, where physical systems can be described by A or B as an exclusive or, and where the two are incommensurate or contradictory.

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    A classic case is observables corresponding to position and momentum. Giulia Marcucci and Claudio Conti, arXiv This website uses cookies to improve your experience while you navigate through the website.

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    In this paper, we discuss the uncertainty principles for finite index Young's inequality, the Hirschman-Beckner uncertainty principle, the. the inequalities for parameters 0uncertainty principles for subfactor planar algebras.

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