Pages that link to "Item:Q5751623"
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The following pages link to Reduction, quantization, and nonunimodular groups (Q5751623):
Displaying 22 items.
- On Mikhailov's reduction group (Q304405) (← links)
- Quantization of first-class constraints with structure functions (Q756814) (← links)
- Quantization and bosonic BRST theory (Q810961) (← links)
- Equivalence of extrinsic and intrinsic quantization for observables not preserving the vertical polarization (Q1210093) (← links)
- Equivalence of Dirac and intrinsic quantization for non-free group actions (Q1210094) (← links)
- The modular automorphism group of a Poisson manifold (Q1377255) (← links)
- Quantum mechanical two-body problem with central interaction on simply connected constant-curvature surfaces (Q1568008) (← links)
- Classical and quantum mechanical two body problem with central interaction on simply connected spaces of constant sectional curvature (Q1573833) (← links)
- On correspondence of BRST-BFV, Dirac, and refined algebraic quantizations of constrained systems (Q1867564) (← links)
- Transfinite product reduction in fundamental groupoids (Q2024088) (← links)
- Reduction theory of Fuchsian groups (Q2266085) (← links)
- The geometry of gauged (super)conformal mechanics (Q2678021) (← links)
- Ostrogradski approach for the Regge-Teitelboim type cosmology (Q3093680) (← links)
- On the quantization of reducible gauge systems (Q3136645) (← links)
- LARGE N REDUCTION ON GROUP MANIFOLDS (Q3583188) (← links)
- (Q3972158) (← links)
- Le problème de la réduction à un sous-groupe dans la quantification par déformation (Q3991531) (← links)
- Group averaging in the (p,q) oscillator representation of SL(2,R) (Q4833398) (← links)
- (Q4989885) (← links)
- Deformation quantization of constrained systems: a group averaging approach (Q5161334) (← links)
- Refined algebraic quantisation in a system with nonconstant gauge invariant structure functions (Q5407628) (← links)
- REFINED ALGEBRAIC QUANTIZATION WITH THE TRIANGULAR SUBGROUP OF<font>SL</font>(2, ℝ) (Q5703700) (← links)