scientific article; zbMATH DE number 704864
From MaRDI portal
Publication:4317720
zbMath0803.00010MaRDI QIDQ4317720
Joachim Reinhardt, Walter Greiner
Publication date: 20 December 1994
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
renormalizationquantum electrodynamicsstrong fieldspropagator formalisminteraction of spinless bosons
Electromagnetic interaction; quantum electrodynamics (81V10) Physics (00A79) Introductory exposition (textbooks, tutorial papers, etc.) pertaining to quantum theory (81-01)
Related Items (19)
Zero energy scattering calculation in Euclidean space ⋮ Noncommutative momentum and torsional regularization ⋮ Polarization of vacuum fluctuations: source of the vacuum permittivity and speed of light ⋮ Generalized uncertainty principle and the asymmetrical spinless Salpeter Coulomb problem ⋮ Upper limit on the number of bound states of the spinless Salpeter equation ⋮ Nonperturbative vacuum polarization effects in two-dimensional supercritical Dirac–Coulomb system I. Vacuum charge density ⋮ Nonperturbative vacuum polarization effects in two-dimensional supercritical Dirac–Coulomb system II. Vacuum energy ⋮ Vacuum effects for a one-dimensional ``hydrogen atom with \(Z > Z_{\mathrm{cr}}\) ⋮ Construction of the Pauli-Villars-regulated Dirac vacuum in electromagnetic fields ⋮ Lorentz invariant relative velocity and relativistic binary collisions ⋮ Improved Bethe-Heitler formula ⋮ Density matrix of a quantum field in a particle-creating background ⋮ Second quantized scalar QED in homogeneous time-dependent electromagnetic fields ⋮ The phase of the scattering matrix ⋮ Essentially nonperturbative vacuum polarization effects in a two-dimensional Dirac-Coulomb system for \(Z > Z_{\mathrm{cr}}\): vacuum polarization effects ⋮ The Pearcey equation: from the Salpeter relativistic equation to quasiparticles ⋮ Essentially nonperturbative vacuum polarization effects in a two-dimensional Dirac-Coulomb system with \(Z > Z_{cr}\): vacuum charge density ⋮ How to Deal with Nonlocality and Pseudodifferential Operators. An Example: The Salpeter Equation ⋮ Vacuum energy of one-dimensional supercritical Dirac–Coulomb system
This page was built for publication:
