Numerical modelling of GPR signals is the best and, for complex interactions, the only way to develop our understanding of GPR performance under specific conditions and study ways to improve signal quality and GPR transducer design for more powerful and efficient instruments. In particular the well-established Finite Difference Time Domain (FDTD) approach is computationally efficient and very powerful to allow us to capture the complexities of a complete GPR model and perform computations in reasonable time scales.
Last modified:
Thursday, May 13, 2021 - 16:51