Direct inversion of acoustic scattering problems is nonlinear. One way to treat the inverse
scattering problem is based on the reversion of the Born–Neumann series solution of the …

We derived the renormalized nonlinear sensitivity operator and the related inverse thin-slab
propagator (ITSP) for nonlinear tomographic waveform inversion based on the theory of …

The reversion of the Born-Neumann series of the Lippmann-Schwinger equation is one of
the standard ways to solve the inverse acoustic scattering problem. One limitation of the …

全波形反演可提供高精度的地下介质参数空间分布, 但传统的全波形反演方法建立在Born
近似的基础上, 对初始模型具有一定的依赖性. 为了摆脱Born 近似的束缚, 本文基于二维常密度 …

With the development of seismic exploration and exploitation, it is necessary to study the
accurate parameter distribution finely describing the subsurface. Full Waveform Inversion …

We report the extension of the Volterra inverse acoustic scattering series (VISS) approach
presented in (Lesage et al., 2013) using reflection data (R k) to multi-dimensions. The …

The augmentation of low frequencies is an important problem for inverting seismic reflection
data. Through an acoustic-scattering approach, we have characterized how the data down …

We extend the full wavefield modeling with forward scattering theory and Volterra
Renormalization to a vertically varying two-parameter (velocity and density) acoustic …

Scattering theory is a promising tool for seismic modeling and inversion. However, the Born
series related to the governing Lippmann Schwinger equation (LSE) is limited by …

We report a distorted Born iterative method (DBIM) for the acoustic seismic inversion
problem. The method makes use of a renormalization of the Lippmann-Schwinger equation …