The Laplace's equation in CGS Gaussian system is
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del square V=row by epsilon zero
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The Laplace's equation in CGS Gaussian system
Ф(r)=
- The German mathematician Carl Friedrich Gauss proposed the CGS system in 1832 as a basis for an absolute unit system based on the three basic units of length, mass, and time. Gauss selected the millimetre, milligramme, and second units.
- The formula for the Laplace equation was initially discovered in the field of electrostatics, where the electric potential V and the electric field are related by the equation E=V. This relationship between the potential and the field is a direct result of Gauss's law.
- The gauss, commonly known as the "magnetic flux density" or the "magnetic induction," is the cgs unit of measurement for a magnetic field B. It bears the name of German physicist and mathematician Carl Friedrich Gauss. One maxwell per square centimetre equals one gauss.
- The units of length, mass, and time in the CGS system are, respectively, the centimetre (cm), gramme (g), and second (s). The units of length, mass, and time in the SI system are, respectively, the metre (m), kilogramme (kg), and second (s).
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