Pages that link to "Item:Q4030941"
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The following pages link to Momentum operators with gauge potentials, local quantization of magnetic flux, and representation of canonical commutation relations (Q4030941):
Displaying 13 items.
- Geometric construction of \(*\)-representations of the Weyl algebra with degree 2 (Q679141) (← links)
- Characterization of anticommutativity of self-adjoint operators in connection with Clifford algebra and applications (Q1316459) (← links)
- Canonical quantization on a doubly connected space and the Aharonov-Bohm phase (Q1577664) (← links)
- Momentum operators with a winding gauge potential (Q1775396) (← links)
- Scaling limit of anticommuting selfadjoint operators and applications to Dirac operators (Q1891852) (← links)
- The role of idealizations in the Aharonov-Bohm effect (Q2052655) (← links)
- Properties of the Dirac–Weyl operator with a strongly singular gauge potentiala) (Q4201760) (← links)
- Representation-theoretic aspects of two-dimensional quantum systems in singular vector potentials: Canonical commutation relations, quantum algebras, and reduction to lattice quantum systems (Q4260493) (← links)
- Operator-theoretical analysis of a representation of a supersymmetry algebra in Hilbert space (Q4837373) (← links)
- Gauge theory on a non-simply connected domain and representations of canonical commutation relations (Q4873295) (← links)
- Representation of Canonical Commutation Relations in a Gauge Theory, the Aharonov-Bohm Effect, and the Dirac-Weyl Operator (Q4941717) (← links)
- Canonical commutation relations, the Weierstrass Zeta function, and infinite dimensional Hilbert space representations of the quantum group <i>U</i> <i>q</i>(𝔰𝔩2) (Q5284855) (← links)
- QUANTIZATION ON A TORUS WITHOUT POSITION OPERATORS (Q5704685) (← links)
