Relativistic Quantum Mechanics

By P. Amore, J. Walecka. 2008

1,441 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics

View Paper: https://www.semanticscholar.org/paper/71fcc3b9128b1126519246a9e3c4f09c2db500ee

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In Atomic and Molecular Physics, and Optics

Citations in the corpus

A proposal for testing quantum gravity in the lab (2011, background): “(66) Next, we consider the Lamb shift for the n level of the hydrogen atom [17]”
Berry phase effects on electronic properties (2009, background): “Therefore, the EBK formula plays an important role in quantizing chaotic systems (Stone, 2005).”
CalcHEP 3.4 for collider physics within and beyond the Standard Model (2012, background): “In particular, gauge theories have Faddeev–Popov ghosts [54] and, if broken, Goldstone bosons.”
Phenomenological implications of the generalized uncertainty principle (2009, background): “Next, consider the expression for the Lamb shift for the n level of the Hydrogen atom (α ≡ e(2)/4πǫ0~c ≈ 1/137) [9]”
Dirac materials (2014, background): “it does not change its form under transformation between two inertial frames, and it can be rewritten in a manifestly covariant form as (γ pμ − mc)ψ = 0 [62].”
Dimension-six terms in the Standard Model Lagrangian (2010, methodology): “The same is true for the 2 In the Dirac representation C = iγ2γ0, with Bjorken and Drell [21] phase conventions. isospin and colour indices in the upper part of Tab.”
Electron-positron pairs in physics and astrophysics: from heavy nuclei to black holes (2009, background): “Many excellent monographs have been written [134, 135, 136, 137, 138, 90, 89, 139, 25, 26, 27, 140, 141, 142, 143], so the”
One-loop calculations in quantum field theory: From Feynman diagrams to unitarity cuts (2011, methodology): “In presenting them we have converted the reduction formula to the Bjorken and Drell metric [149] gμν = diag[1,−1,−1,−1], which is most commonly used.”
Bound states of spatially dependent mass Dirac equation with the Eckart potential including Coulomb tensor interaction (2014, methodology): “The Dirac equation for a spin-1/2 single particle with a position-dependent mass m(r) moving in the field of an attractive scalar potential S(r), a repulsive vector potential V (r) and a tensor potential U(r) is given by (in units h̄ = c = 1) [56] [ α · p + β(m(r) + S(r)) − iβ α · r̂U(r)] ψ( r ) = [”