Canonical Commutation Relation
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Beschrijving
Bol
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In physics, the canonical commutation relation is the relation between canonical conjugate quantities (quantities which are related by definition such that one is the Fourier transform of another), for example: between the position x and momentum px in the x direction of a point particle in one dimension, where [x,px] = xpx ¿ pxx is the commutator of x and px, i is the imaginary unit, and ¿ is the reduced Planck's constant h /2¿ . This relation is attributed to Max Born, and it was noted by E. Kennard (1927) to imply the Heisenberg uncertainty principle.
Beschrijving
(1)
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In physics, the canonical commutation relation is the relation between canonical conjugate quantities (quantities which are related by definition such that one is the Fourier transform of another), for example: between the position x and momentum px in the x direction of a point particle in one dimension, where [x,px] = xpx ¿ pxx is the commutator of x and px, i is the imaginary unit, and ¿ is the reduced Planck's constant h /2¿ . This relation is attributed to Max Born, and it was noted by E. Kennard (1927) to imply the Heisenberg uncertainty principle.
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