|-
! scope="row"| Electric Flux
| <math> \Phi_E = \int\int_S \mathbf{D(r)} . \mathbf{ds} = \epsilon \int\int_S \epsilon \mathbf{E(r)} . \mathbf{ds} </math>
|-
! scope="row"| Magnetic Flux
| <math> \Phi_H = \int\int_S \mathbf{B(r)} . \mathbf{ds} = \mu \int\int_S \mu \mathbf{H(r)} . \mathbf{ds} </math>
|-
! scope="row"| Electric Energy
| integral<math> \W_E = \int\int\int_V \epsilon | \mathbf{E(r)} |^2 dv </math>
|-
! scope="row"| Electric Magnetic Energy| integral<math> \W_H = \int\int\int_V \mu | \mathbf{H(r)} |^2 dv </math>
|-
! scope="row"| Capacitance
| integral<math> C = Q/V = \int\int_S \epsilon \mathbf{E(r)} . \mathbf{ds} / \int_C \mathbf{E(r)} . \mathbf{dl} </math>
|-
! scope="row"| Inductance
| integral<math> L = \Phi_H/I = \int\int_S \mu \mathbf{H(r)} . \mathbf{ds} / \int_C \mathbf{H(r)} . \mathbf{dl} </math>
|}