Linked from

The 37 pages that link to Electrostatics, each with the reason it gives.

• Boundary value problemRelated: Electric potentials are often found by solving Poisson's or Laplace's equation with boundary data.

• Poisson's equationRelated: Electric potential satisfies Poisson's equation when charge density is present.

• Laplace's equationRelated: In a charge-free region, electric potential satisfies Laplace's equation.

• DivergenceRelated: Gauss's law connects electric-field divergence to charge density.

• Harmonic functionRelated: In charge-free regions, electrostatic potential is harmonic.

• Conformal mapRelated: Conformal mapping can simplify two-dimensional electrostatic boundary geometries.

• Dirichlet boundary conditionRelated: Prescribed electric potential on conductors supplies Dirichlet data for potential equations.

• Potential theoryRelated: Electrostatic potential is a physical instance of the scalar fields studied here.

• Dirichlet problemRelated: Fixed conductor potentials lead to Dirichlet problems for electric potential.

• Schwarz–Christoffel mappingRelated: Conformal mapping helps solve field problems with polygonal boundaries.

• Siméon Denis PoissonRelated: Poisson’s equation relates electric potential to charge density.

• Helmholtz decompositionRelated: Electrostatic fields are curl-free and can be described by scalar potentials.

• Otto von GuerickeRelated: Guericke’s sulfur globe generated static electricity and became an early electrostatic machine.

• Legendre equationRelated: Separated potential problems around spherical conductors lead to Legendre solutions.