Peierls bracket
0In theoretical physics, the Peierls bracket is an equivalent description of the Poisson bracket. It can be defined directly from the action and does not require the canonical coordinates and their canonical momenta to be defined in advance.The bracket
[
A
,
B
]
{\displaystyle [A,B]}
is defined as
D
A
(
B
)
−
D
B
(
A
)
{\displaystyle D_{A}(B)-D_{B}(A)}
,as the difference between some kind of action of one quantity on the other, minus the flipped term.
In quantum mechanics, the Peierls bracket becomes a commutator i.e. a Lie bracket.
Source: https://en.wikipedia.org/wiki/Peierls_bracket
Created with WikipediaReaderReborn (c) WikipediaReader
Other Videos By WikiReader
| 2021-07-26 | List of Technology with Miyuru Amarasiri episodes |
| 2021-07-26 | Akçalı, Eldivan |
| 2021-07-26 | Shuguang Zhang |
| 2021-07-26 | Je cours |
| 2021-07-26 | August 2007 in sports |
| 2021-07-26 | Wimbledon, New Zealand |
| 2021-07-26 | Gweal, Isles of Scilly |
| 2021-07-26 | Nalanda College of Engineering |
| 2021-07-26 | Chopt |
| 2021-07-26 | Mark Carleton-Smith |
| 2021-07-26 | Peierls bracket |
| 2021-07-26 | Semi Chellas |
| 2021-07-26 | Copy elision |
| 2021-07-26 | Shafaq Nur Hanim |
| 2021-07-26 | Rajya Praja Sammelan |
| 2021-07-26 | 1979 Pacific hurricane season |
| 2021-07-26 | Rosemarie Reichenbach |
| 2021-07-26 | Kheyrabad, Khuzestan |
| 2021-07-26 | Denis McNamara |
| 2021-07-26 | Trần Văn Tuý |
| 2021-07-26 | Modern pentathlon at the 2015 Pan American Games – Qualification |