Theory of Potential-Based Integral-Form A-ϕ Formulation in Electromagnetic Applications
Qin S. Liu, Li Jun Jiang, Sheng Sun, Qi I. Dai, Weng Cho Chew
Abstract
Qin S. Liu, Li Jun Jiang, Sheng Sun, Qi I. Dai, Weng Cho Chew
Abstract
Recent progress on the theory of potential-based A-φ formulationin the integral form and its electromagnetic applications are summarized and presented here. By using Lorenz gauge and solving the vector and scalar potential formulations in tandem, the A-φ formulationac-curately captures the correct physics of both electrostatics and magnetostatics. The wide-band stable, dense-discretization breakdown free and structure-independent solver provides an alternative solution to various electromagnetic scattering and circuital problems. Also, the A-φformulationis applied to solve the characteristic modes at low frequencies.
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Recent progress on the theory of potential-based A-φ formulationin the integral form and its electromagnetic applications are summarized and presented here. By using Lorenz gauge and solving the vector and scalar potential formulations in tandem, the A-φ formulationac-curately captures the correct physics of both electrostatics and magnetostatics. The wide-band stable, dense-discretization breakdown free and structure-independent solver provides an alternative solution to various electromagnetic scattering and circuital problems. Also, the A-φformulationis applied to solve the characteristic modes at low frequencies.
Key concepts: Discretization, Integral equation, Solver, Scalar potential, Electromagnetic theory, Scalar (mathematics), Vector potential, Computational electromagnetics