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Lagrangian approach to Geometric Quantization
2019The Lagrangian approach to Geometric Quantization is based on realizing Lagrangian submanifolds of a given classical phase space as quantum states. Geometrically it is clear how the corresponding quantum dynamics can be derived, but the necessary measurement process cannot be defined unless one introduces some additional data (e.g.
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On Lagrangian stochastic methods for turbulent polydisperse two-phase reactive flows
Progress in Energy and Combustion Science, 2015Jean-Pierre Minier
exaly
Lagrangian–Eulerian methods for multiphase flows
Progress in Energy and Combustion Science, 2013Shankar Subramaniam
exaly
A Lagrangian Approach to electromagnetic bodies
2002A Lagrangian formulation for a deformable and moving electromagnetic body is here proposed in the framework of the Galilean approximation. As the proper choice of the independent electromagnetic fields for such a Lagrangian seems to be of basic importance, the first concern is with this choice.
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Lagrangian ocean analysis: Fundamentals and practices
Ocean Modelling, 2018Erik Van Sebille +2 more
exaly
A hybrid Eulerian-Eulerian-Lagrangian model for gas-solid simulations
Chemical Engineering Journal, 2019Olaf Hinrichsen
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