NablaBe is how the left-hand-side term of the second equation of the Maxwell's Equations system reads. The inverted Greek delta, referred to as Nabla in Hellenistic Greek, implies the mathematical divergence operator.

Also known as the Gauss's law for magnetics, this equation essentially defines the set of physical possibilities in magnetics.

NablaBe is how the left-hand-side term of the second equation of the Maxwell's Equations system reads. The inverted Greek delta, referred to as Nabla in Hellenistic Greek, implies the mathematical divergence operator.

Also known as the Gauss's law for magnetics, this equation essentially defines the set of physical possibilities in magnetics.

NablaBe is how the left-hand-side term of the second equation of the Maxwell's Equations system reads. The inverted Greek delta, referred to as Nabla in Hellenistic Greek, implies the mathematical divergence operator.

Also known as the Gauss's law for magnetics, this equation essentially defines the set of physical possibilities in magnetics.