Integral Equations for Real-Life Multiscale Electromagnetic Problems brings together and explains the main available approaches for the numerical solution of surface integral equations that can be used to analyse real-world multi-scale electromagnetic problems. In computational electromagnetics, formulations based on surface integral equations are currently the most commonly-used option for the analysis of electrically large and complex structures, but it is essential to have available state-of-the-art techniques to solve them in an efficient and accurate way.

• Chapter 1: Introduction
• Chapter 2: Surface integral equation formulations
• Chapter 3: Kernel-based fast factorization techniques
• Chapter 4: Kernel-independent fast factorization methods for multiscale electromagnetic problems
• Chapter 5: Domain decomposition method (DDM)
• Chapter 6: Multi-resolution preconditioner
• Chapter 7: Calderón preconditioners for electromagnetic integral equations
• Chapter 8: Decoupled potential integral equation
• Chapter 9: Conclusion and perspectives