Dirac bracket
quantization method for constrained Hamiltonian systems with second-class constraints
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Dirac bracket
Summary
Dirac bracket is a physical theory[1]. It draws 25 Wikipedia views per month (physical_theory category, ranking #44 of 75).[2]
Key Facts
- Dirac bracket's instance of is recorded as physical theory[3].
- Paul Dirac is named after Dirac bracket[4].
- Dirac bracket's Freebase ID is recorded as /m/03cd78q[5].
- Dirac bracket's defining formula is recorded as \begin{aligned}{f, g}\mathrm{Dir}&={f, g}\mathrm{Pois}- \sum_{a,b}{f,\tilde\phi_a}\mathrm{Pois}(M^{-1})^{ab}{\tilde\phi_b,g}\mathrm{Pois}\M_{ab}&={\tilde\phi_a,\tilde\phi_b}_\mathrm{Pois}\end{aligned}[6].
- Dirac bracket's Microsoft Academic ID is recorded as 68158023[7].
- Dirac bracket's in defining formula is recorded as {,}_\mathrm{Dir}[8].
- Dirac bracket's in defining formula is recorded as {,}_\mathrm{Pois}[9].
- Dirac bracket's in defining formula is recorded as f[10].
- Dirac bracket's in defining formula is recorded as g[11].
- Dirac bracket's in defining formula is recorded as \tilde\phi_a[12].
Why It Matters
Dirac bracket draws 25 Wikipedia views per month (physical_theory category, ranking #44 of 75).[2]