Methods and systems for least-squares wave-equation kirchhoff migration using wave propagation
The least-squares wave-equation Kirchhoff migration method addresses the limitations of conventional seismic imaging by using a full wave-equation and finite difference algorithms to enhance accuracy and efficiency in representing complex subsurface structures.
Patent Information
- Application Number
- PCT/US2025/049990
- Authority / Receiving Office
- WO · WO
- Patent Type
- Applications
- Current Assignee / Owner
- Priority Date
- 2024-10-24
- Filing Date
- 2025-10-08
- Publication Date
- 2026-04-30
AI Technical Summary
Conventional seismic imaging techniques, such as Kirchhoff migration, struggle with accurately representing complex subsurface structures due to incomplete capture of seismic wave arrivals and computational inefficiencies, leading to inaccurate and time-consuming image generation.
Implementing a least-squares wave-equation Kirchhoff migration method that utilizes a full wave-equation and finite difference algorithms for reverse-time demigration, accounting for all seismic wave arrivals and improving computational efficiency by eliminating the need for adjoint operators.
This approach produces more accurate and complete seismic images by incorporating full wave arrivals, reducing computational demands and enhancing the resolution and reliability of subsurface representations.