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- Bosonic Bogoliubov diagonalization
- Bosonic mode mixing implementability
- Bosonic Nambu normal-ordering shift
- Boundary-term shift of canonical field momenta
- Canonical identities for a bosonic Bogoliubov transformation
- Canonical quantization
- Canonical quantization of a complex scalar field
- Canonical quantization of a real scalar field
- Canonical quantization of the electromagnetic field
- Canonical transformation of mode operators
- Classical equations from Ehrenfest theorem
- Derivative jump of a free scalar time-ordered two-point function
- Half-integer open-string oscillator
- Integer string oscillator level
- Multimode squeezed vacuum
- Normal-ordered free scalar four-momentum
- Operator algebra
- Operator-valued distribution
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- Scalar field oscillator inversion
- Transverse equal-time commutator
- Unnormalized bosonic coherent state
- Vacuum energy sign of a fermionic oscillator
- Wronskian normalization
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The canonical commutation relations are fundamental in the framework of quantum mechanics, particularly in the context of quantum mechanics of position and momentum. They express the intrinsic uncertainties associated with the measurements of these two conjugate variables.