The following pages link to Geometry of phase spaces (Q3993529):
Displaying 19 items.
- Finite linear spaces, plane geometries, Hilbert spaces and finite phase space (Q293501) (← links)
- Classical mechanics in Hilbert space. I (Q429955) (← links)
- The analysis of Lagrangian and Hamiltonian properties of the classical relativistic electrodynamics models and their quantization (Q975384) (← links)
- The relativistic electrodynamics least action principles revisited: new charged point particle and hadronic string models analysis (Q975740) (← links)
- Schrödinger and related equations as Hamiltonian systems, manifolds of second-order tensors and new ideas of nonlinearity in quantum mechanics (Q989383) (← links)
- Structure of dynamical systems. A symplectic view of physics. Transl. from the French by C. H. Cushman-de Vries. Transl. ed.: R. H. Cushman a. G. M. Tuynman (Q1370065) (← links)
- Affine symmetry in mechanics of collective and internal modes. I: Classical models (Q1774457) (← links)
- Quantum mechanics for quantum computing (Q2799083) (← links)
- Shape invariance in phase space (Q2812905) (← links)
- Geometric inequalities from phase space translations (Q2963289) (← links)
- Second-neighbor interactions in classical field theories: invariance of the relative power and covariance (Q2978011) (← links)
- Generalized Weyl-Wigner-Moyal-Ville Formalism and Topological Groups (Q3118862) (← links)
- Geometry of State Spaces (Q3613289) (← links)
- (Q3837755) (← links)
- (Q4279738) (← links)
- (Q4552641) (← links)
- Maximal proper force, black hole horizons and matter as curvature in momentum space (Q4609859) (← links)
- Bertrand systems on spaces of constant sectional curvature. The action-angle analysis (Q5938518) (← links)
- Some aspects of affine motion and nonholonomic constraints. Two ways to describe homogeneously deformable bodies (Q6065038) (← links)
