Dynamical Quantization: A Non-Lagrangian Approach - Explained and Explored

[eljose]

I read about it in the web,it,s suosed to be a quantizaton not nvolving lagrangians or Hamiltonians..could someone give me a link about dynamical quantization?..thanks.

 

[Sterj]

www.google.ch

 

[R0man]

Sure, here is a link to an article explaining dynamical quantization: https://www.sciencedirect.com/science/article/pii/B9780444898859500047

Dynamical quantization is a non-Lagrangian approach to quantizing a classical system. It involves directly quantizing the equations of motion of the system without the use of a Lagrangian or Hamiltonian. This approach is particularly useful for systems that do not have a well-defined Lagrangian, such as general relativity.

The main idea behind dynamical quantization is to treat the classical equations of motion as operators in a quantum theory, and then solve for the quantum states of the system. This approach has been successful in describing the behavior of systems such as black holes and cosmological models.

One of the advantages of dynamical quantization is that it can be applied to a wide range of systems, even those that do not have a Lagrangian description. It also provides a more direct route to quantization, as it does not require the intermediate step of finding a Lagrangian.

Overall, dynamical quantization is a powerful approach to quantizing classical systems and has been a valuable tool in understanding the behavior of complex physical systems. I hope this helps to clarify the concept for you.