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    • https://phys.libretexts.org/Bookshelves/Electricity_and_Magnetism/Electricity_and_Magnetism_(Tatum)/15%3A_Maxwell's_Equations/15.03%3A_Poisson's_and_Laplace's_Equations
      Regardless of how many charged bodies there may be an a place of interest, and regardless of their shape or size, the potential at any point can be calculated from Poisson's or Laplace's equations.
    • https://phys.libretexts.org/Bookshelves/Electricity_and_Magnetism/Electromagnetics_I_(Ellingson)/05%3A_Electrostatics/5.15%3A_Poissons_and_Laplaces_Equations
      The electric scalar potential field V(r) is useful for a number of reasons including the ability to conveniently compute potential differences and the ability to conveniently determine the electric f...The electric scalar potential field V(r) is useful for a number of reasons including the ability to conveniently compute potential differences and the ability to conveniently determine the electric field by taking the gradient. In this section, we develop an alternative approach to calculating V(r) that accommodates these boundary conditions, and facilitates the analysis of the scalar potential field. This alternative approach is based on Poisson’s Equation.
    • https://phys.libretexts.org/Courses/Berea_College/Electromagnetics_I/05%3A_Electrostatics/5.15%3A_Poissons_and_Laplaces_Equations
      The electric scalar potential field V(r) is useful for a number of reasons including the ability to conveniently compute potential differences and the ability to conveniently determine the electric f...The electric scalar potential field V(r) is useful for a number of reasons including the ability to conveniently compute potential differences and the ability to conveniently determine the electric field by taking the gradient. In this section, we develop an alternative approach to calculating V(r) that accommodates these boundary conditions, and facilitates the analysis of the scalar potential field. This alternative approach is based on Poisson’s Equation.
    • https://phys.libretexts.org/Bookshelves/Electricity_and_Magnetism/Electromagnetics_and_Applications_(Staelin)/04%3A_Static_and_Quasistatic_Fields
      This page discusses static and quasistatic fields, covering topics such as mirror image charges, field relaxation, skin depth, static fields in inhomogeneous materials, Laplace’s equation, and field m...This page discusses static and quasistatic fields, covering topics such as mirror image charges, field relaxation, skin depth, static fields in inhomogeneous materials, Laplace’s equation, and field mapping. It includes an illustrative thumbnail showing electric field lines affected by point charges and perfect electrical conductors (PEC).

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