GPR DATA ANALYSIS OF AIRFIELD RUNWAY USING MIGRATION VELOCITY SIMULATION ALGORITHM

Similar documents
HIGH-PERFORMANCE TOMOGRAPHIC IMAGING AND APPLICATIONS

Lab 6 EOSC 350. There are 15 questions labeled Q, some with multiple parts. Provide solutions for all of them.

SUBSURFACE TARGETS IMAGING WITH AN IMPROVED BACK- PROJECTION ALGORITHM

UtilityScan TM. Locate and Map Underground Utilities with GPR. Typical Uses. Designate Targets.

GPR Migration Imaging Algorithm Based on NUFFT

Yu Zhang, Tian Xia. School of Engineering, University of Vermont, Burlington, VT ABSTRACT

Development and Applications of an Interferometric Ground-Based SAR System

Ground Penetrating Radar in Tree Root Detection

Buried Cylinders Geometric Parameters Measurement by Means of GPR

Seismic Reflection Method

INSPECTION USING SHEAR WAVE TIME OF FLIGHT DIFFRACTION (S-TOFD) TECHNIQUE

Action TU1208 Civil Engineering Applications of Ground Penetrating Radar. SPOT-GPR: a freeware tool for target detection and localization in GPR data

Chapter 7. UWB Signal processing

u = v is the Laplacian and represents the sum of the second order derivatives of the wavefield spatially.

Three-dimensional nondestructive evaluation of cylindrical objects (pipe) using an infrared camera coupled to a 3D scanner

Migration from a non-flat datum via reverse-time extrapolation

GPR ON RAILWAY REPORT 4D. Railway inspection using 3D Georadar

BASIC PROCESSING TUTORIALS

Selection of an optimised multiple attenuation scheme for a west coast of India data set

The Conventional and Non-conventional Seismic Differencing

Indirect Microwave Holographic Imaging of Concealed Ordnance for Airport Security Imaging Systems

Saurabh GUPTA and Prabhu RAJAGOPAL *

Multi-azimuth velocity estimation

Comparison of TLM and FDTD Methods in RCS Estimation

Fast total focusing method for ultrasonic imaging

International Symposium Non-Destructive Testing in Civil Engineering (NDT-CE) September 15-17, 2015, Berlin, Germany

Main Menu. Summary. Introduction

Plane Wave Imaging Using Phased Array Arno Volker 1

Efficient 3D Gravity and Magnetic Modeling

UMASIS, an analysis and visualization tool for developing and optimizing ultrasonic inspection techniques

Seismic Modeling, Migration and Velocity Inversion

SAFT DATA PROCESSING APPLIED TO LASER-ULTRASONIC INSPECTION

Experiences of integrated GPR and Laser Scanner analysis We should not only look down but also around

Finite Element Modeling and Multiphysics Simulation of Air Coupled Ultrasonic with Time Domain Analysis

A Graphical User Interface (GUI) for Two-Dimensional Electromagnetic Scattering Problems

Phase Reversed Image Reconstruction Method of. Industrial Ultrasonic CT

GG450 4/5/2010. Today s material comes from p and in the text book. Please read and understand all of this material!

Effects of multi-scale velocity heterogeneities on wave-equation migration Yong Ma and Paul Sava, Center for Wave Phenomena, Colorado School of Mines

Inverse Scattering. Brad Nelson 3/9/2012 Math 126 Final Project

A HIGH-ACCURACY CALIBRATION METHOD FOR THICKNESS MEASUREMENTS OF ASPHALT PAVEMENT USING GROUND-PENETRATING RADAR

NDT OF SPECIMEN OF COMPLEX GEOMETRY USING ULTRASONIC ADAPTIVE

An algorithm for localization of cylinders by reflection mode scattered field

Anisotropic model building with well control Chaoguang Zhou*, Zijian Liu, N. D. Whitmore, and Samuel Brown, PGS

Chapter N/A: The Earthquake Cycle and Earthquake Size

2.5D far-field diffraction tomography inversion scheme for GPR that takes into account the planar air-soil interface

SUMMARY. method to synthetic datasets is discussed in the present paper.

Multichannel deconvolution imaging condition for shot-profile migration

Range Sensors (time of flight) (1)

1.5D internal multiple prediction on physical modeling data

Buried Utility Pipeline Mapping Based on Multiple Spatial Data Sources: A Bayesian Data Fusion Approach

6th NDT in Progress Ground Penetrating Radar as tool for nondestructive evaluation of soil

Non-destructive GPR evaluation of underpass archshape

Photoelastic Visualisation _ Phased Array Sound Fields Part 20 S-scan using a refracting wedge 40 to 70 transverse wave

Toward an exact adjoint: semicircle versus hyperbola

Research Article Analysis of Approximations and Aperture Distortion for 3D Migration of Bistatic Radar Data with the Two-Step Approach

Fresnel Zone based Frequency domain reconstruction of Ultrasonic data- Fresnel SAFT

E x Direction of Propagation. y B y

10/5/09 1. d = 2. Range Sensors (time of flight) (2) Ultrasonic Sensor (time of flight, sound) (1) Ultrasonic Sensor (time of flight, sound) (2) 4.1.

Shot-profile migration of GPR data

SIGNAL PROCESSING ADVANCEMENTS FOR CASS UT EXAMINATIONS. T. Seuaciuc-Osório, M. Dennis, D. MacDonald, EPRI, USA D. Braconnier, D.B. Ltd.

NUTC R292. Determination of Optimum Multi- Channel Surface Wave Method Field Parameters. Neil Anderson, Ph.D.

Reverse time migration in midpoint-offset coordinates

UMASIS, AN ANALYSIS AND VISUALIZATION TOOL FOR DEVELOPING AND OPTIMIZING ULTRASONIC INSPECTION TECHNIQUES

GPR DATA PROCESSING FOR REINFORCED CONCRETE BRIDGE DECKS

Microwave Signal Spatial Domain Transformation using Signal Processing and Image Reconstruction Method

Memorandum. Clint Slatton Prof. Brian Evans Term project idea for Multidimensional Signal Processing (EE381k)

Best Practice. Ground Penetrating Radar for Concrete Scanning Issue No.: CSDA-BP-007 Effective Date: Jul 17, 2009 Revised: Mar 11, 2014

Abstract. Introduction

Downloaded 05/09/13 to Redistribution subject to SEG license or copyright; see Terms of Use at

DEVELOPMENT AND VALIDATION OF A FULL MATRIX CAPTURE SOLUTION. Patrick Tremblay, Daniel Richard ZETEC, Canada

Lab 3: Depth imaging using Reverse Time Migration

Electromagnetic & Acoustic Simulation Technologies. ave Computation Technologies, Inc.

Surface Plasmon and Nano-metallic layout simulation with OptiFDTD

Ultrasonic imaging of steel-adhesive and aluminum-adhesive joints using two dimensional array

HOLOGRAPHIC SCANNING LASER ACOUSTIC MICROSCOPY (HOLOSLAM): A NEW QNDE TOOL. A. C. Wey, and L. W. Kessler

Design of Electromagnetic Test Sites

Stage terrain 3A Heissenstein. Electrical surveying

APPLICATION OF MATLAB IN SEISMIC INTERFEROMETRY FOR SEISMIC SOURCE LOCATION AND INTERPOLATION OF TWO DIMENSIONAL OCEAN BOTTOM SEISMIC DATA.

GEOPHYS 242: Near Surface Geophysical Imaging. Class 5: Refraction Migration Methods Wed, April 13, 2011

Recovering the Reflectivity Matrix and Angledependent Plane-wave Reflection Coefficients from Imaging of Multiples

USING A TRACKING LASER INTERFEROMETER TO CHARACTERIZE THE PLANARITY OF A PLANAR NEAR-FIELD SCANNER

Downloaded 09/09/15 to Redistribution subject to SEG license or copyright; see Terms of Use at

Insights into EMC Chamber Design:

CFP migration; practical aspects

COST Action TU1208 Civil Engineering Applications of Ground

Sensor technology for mobile robots

SEG/New Orleans 2006 Annual Meeting

CHAPTER 2 MEDICAL IMAGING WITH NON-IONIZING RADIATION

Downloaded 10/23/13 to Redistribution subject to SEG license or copyright; see Terms of Use at

Interpolation using asymptote and apex shifted hyperbolic Radon transform

Three critical concerns for marine seismics with portable systems. Source strength and tuning Streamer length 2D vs. 3D

VIY 3. Series Ground Penetrating Radars

ARIA Software. Total Focusing Method. - Real-Time TFM Imaging - Acquire all FMC data - FMC/TFM Wizard - TFM Viewer - Analysis Mode

Research on Correction and Optimization of Post-processing Imaging of Structure with Non-planar Interface Using Full Matrix Data of Ultrasonic Array

An imaging technique for subsurface faults using Teleseismic-Wave Records II Improvement in the detectability of subsurface faults

COMSOL BASED 2-D FEM MODEL FOR ULTRASONIC GUIDED WAVE PROPAGATION IN SYMMETRICALLY DELAMINATED UNIDIRECTIONAL MULTI- LAYERED COMPOSITE STRUCTURE

Robustness of the scalar elastic imaging condition for converted waves

1D internal multiple prediction in a multidimensional world: errors and recommendations

Stable Laser Resonator Modeling: Mesh Parameter Determination and Empty Cavity Modeling

HIGH RESOLUTION STACKING OF SEISMIC DATA. Marcos Ricardo Covre, Tiago Barros and Renato da Rocha Lopes

Transcription:

GPR DATA ANALYSIS OF AIRFIELD RUNWAY USING MIGRATION VELOCITY SIMULATION ALGORITHM Ramya M and Krishnan Balasubramaniam Centre for Nondestructive Evaluation, Department of Mechanical Engineering, Indian Institute of Technology Madras, Chennai-600036, INDIA ABSTRACT Ground penetrating radar (GPR) is a geophysical technique based on propagation and reflection of electromagnetic waves in the subsurface. The large amount of data collected takes significant level of experience to interpret. The reflection from a pipe or a cable in the ground is characterized by a hyperbola on the subsurface radar image. The shape of each arc is determined by the shape of the object, its position, dielectric properties, and the structure of the medium and the path of the radar beam. However, in many real applications, the heterogeneities of the media can be important and it becomes necessary to use an algorithm that takes into account the spatial changes of velocity in the media. In this paper, radar image is frequency wavenumber (F-K) migrated for a range of velocities in order to determine the velocity at which the characteristic hyperbola best focuses to a point indicating the propagation velocity in the sample. After migration, depth information can be read from the migrated image. The result of this work on an airfield runway shows that the ground penetrating radar can be used to calculate the depth and position of buried pipes, rebar, cables and to detect voids and cavities under the runway. The simulated results from the algorithm used are compared and verified with the experimental data collected from the airfield runway. Keywords: Ground Penetrating Radar (GPR), Frequency Wavenumber (F-K) Migration algorithm, Hyperbolic arc. INTRODUCTION Ground penetrating radar (GPR) is a geophysical technique based on propagation and reflection of electromagnetic waves in the subsurface. Many other techniques include visual solutions via manholes and gratings, also a range of non-visual solutions including metal detectors, acoustic and seismic methods, magnetic surveying, electrical-resistivity methods, gravity-surveying, thermographic, electromagnetic methods etc. Whilst other methods may have their unique advantages and disadvantages, a great importance is given to the GPR because of the ability to detect metallic and low-metallic objects like pipes, rebar, cables on concrete structures by non-invasive subsurface sensing [1].Still, its main drawback is the complex nature of its data and then their interpretation is usually limited in defining general areas of interest instead of accurately determining the shape and position of the target. The reflection from a pipe or cable in the ground is characterized by a hyperbola on the subsurface radar image. However, in many real applications, the heterogeneities of the media can be important and it becomes necessary to use an algorithm that takes into account the spatial changes of velocity in the media. Simulating frequency wavenumber (F-K) migration algorithms can use the velocity profile to migrate at specific velocities, hence decreasing the computation time required. After migration, depth information can be read from the migrated image. The simulated results from the algorithm used are compared and verified with the experimental data collected from the runway sample structure. GPR EQUIPMENTS The commercial GPR instrument SIR-2600 (GSSI), used in this study consists of data acquisition equipment and radar treatment equipment. The equipment used for data acquisition consists of a central unit (a computer with the radar data acquisition software) and ground-coupled antennas as shown in figure 1. The data treatment equipment is usually a computer and the appropriate software to visualize, filter and 713

interpret radar data. These antennas are connected to the main unit with a coaxial cable and they are usually bowtie antennas designed to generate and detect electromagnetic pulses. They are prepared to work in direct contact with the surface of the structure under study [2 and 3]. The radiated frequencies of these antennas depend on their configuration and on the dielectric properties of the materials to which the near field of the antenna is placed in contact. Antennas are named using the centre frequency of the emitted wave [4]. One of the special apparatus of field acquisition used is 2.6GHz antenna, seems to be able to provide good topographic and three-dimensional restitution with regard to location and placement compared to other low frequency acquisition systems used so far in the past researches. These data-sets are collected both as, 2D and 3D data-sets (B-scans).The system of data acquisition was carried out in profiles covering different sections of the runway sample as a block. A total of 25 profiles were studied. Figure 1 GPR and Central unit with the 2.6GHz centre frequency antenna. MEASUREMENT SETUP The data were acquired from a concrete blocks of runway of an airfield as shown in figure 2.The dielectric constants are different according to surface layer, base layer, air,void, water void and crack. The study was focused on the signatures of scan data obtained in both 2D and 3D.For the acquisition, a monostatic radar system in the time-domain with a 2.6GHz developed by the GSSI Group was used. All data had been recorded using a 5 ns time window of 512 samples per trace corresponding to a time sampling interval of approximately 0.00978ns.The antenna system was positioned above the concrete surface and the data have been acquired along one surface direction. The distance was measured by an incremental encoder connected to the system.the antenna was moved with constant speed. Figure 2 Concrete runway sample The Figure3 represents the electromagnetic wave that would generate reflected wave in different media interface [5], the collected 2D B-scan data for the concrete runway sample which is represented as a function of the scanning distance and the time-of-flight of the signal (time to reach the reflection point and to come back to the receiver antenna) [6].Figure 4 represents the collected 3D scan data of the sample. 714

Figure 3 B scan raw images taken on the runway sample Figure 4 3D scan of the runway sample MIGRATION IMAGING TECHNIQUES Imaging techniques can be used to focus the energy present in a target s hyperbolic arc to a single point. The present F-K migration technique used is based on a scalar wave equation and is an efficient spectral technique [7]. The derivation of F-K migration is based on a transformation from the frequency domain ω to the wavenumber domain k (the Fourier transform of space or distance) [8 and 9]. Consider over the raw data set b(x, z, t) collected from the radar source distribution in a homogenous medium with propagation velocity v, the B-scan distance x, the depth z, and the time-of-flight t. Applying a 2D Fourier transform with respect to the spatial distance x and the time t to spatial frequency k x, the result is an unfocused wavenumber data set 715

The Fourier transformation along the x coordinate only makes sense if the propagation velocity does not vary in this direction. The method allows variations of the propagation velocity in the z direction. Defining the wavenumber vector k as the vector sum of k x and k z for one-way propagation, it is written as (1) Where v is the propagation velocity of the ground (v =c/ ε r, where ε r is the relative dielectric permittivity, extracted from the equation of the hyperbola) and λ is the wavelength in the sample. The direction of the k-vector is identical to the traveling direction of a plane wave propagating from the target to the antenna. Assuming only upward coming waves, and by introducing k z from (2) in (1), the Fourier transform of the wavefront at depth z is given as (2) (3) The migrated data will be the inverse Fourier transform of (3) at time t=0. (4) Equation (4) is the general representation of the F-K migration. RESULTS AND DISCUSSION By simulating the F-K migration algorithm on the raw runway data, the exact depth and position of the rebar are easily read from the image [10]. The Current algorithms to calculate the depth of the buried pipes and cables utilize a trial and error type approach to determine the propagation velocity throughout the ground. The radar image is migrated for a range of velocities in order to determine the velocity at which the characteristic hyperbola best focuses to a point indicating the propagation velocity in the ground. When this velocity is known, the voltage-distance-time relationship is used to calculate rebar depth(s). The focused migrated signal of a point reflector at a certain depth will focus at a particular velocity. The migrated images are then stacked along the v axis to produce an x-t-v data matrix as shown in Figure 5.The three migrated images shown in Figure 5 highlight the operation of a migration algorithm. The first image has not focused the hyperbolas to points, indicating that they are migrated at a too low velocity. The middle image is almost focused and so the velocity here is almost correct. The third image has been migrated at a too high velocity, and so is over-focused. Figure 6 and figure 7 show the set of images generated before and after running the F-K focusing algorithm on the GPR data from the runway sample. After applying the F-K algorithm, we obtained the 716

focused image as depicted in Figure 7 is obtained. It is fairly seen from the figure that the scattered energies are more concentrated around the true location of the undercover rebar. Henceforth the depth and position of the target can be accurately read from the migrated image. Table 1 shows the position of the rebar within the sample. Figure 5 Multiple migrated images with various propagation velocities Figure 6 Raw data before migration Figure 7 Image after processing using F-K migration Table 1 Number of rebar and their specific locations in the runway sample S.No REBAR DIRECTION NUMBER OF REBARS DEPTH (cm) SPACING (cm) 1 HORIZONTAL(longitudinal) 4 2 2±0.5 2 HORIZONTAL(transverse) 8 3 35±2 3 HORIZONTAL(longitudinal) 8 6.5 1.5±0.5 4 HORIZONTAL(transverse) 16 7.5 30±2 5 HORIZONTAL(longitudinal) 4 16 2±0.25 717

CONCLUSION In this paper, F-K migration algorithm has been applied on real GPR data. The GPR data collected from the interactive runway sample allow to analyze the reflections of a buried reinforced steel bar in concrete. The Matlab codes written to simulate migration algorithms on the GPR data make the process of preprocessing more precise and encouraging. The size of the object can be deduced from the migrated data. These algorithms are not computationally intensive. However, the simulated results from the algorithm used are compared and verified with the experimental data obtained from the airfield runway. REFERENCE 1. Richard Liu, Jing Li, Xuemin Chen, and Huichun Xing, GPR System User Guide and Trouble Shooting Guide, October 2004, University of Houston 2. J. Hugenschmidt Concrete bridge inspection with a mobile GPR system, Construction and Building Materials, Volume 16, Issue 3, April 2002, Pages 147-154. 3. Antoine Robert Dielectric permittivity of concrete between 50 Mhz and 1 Ghz and GPR measurements for building materials evaluation, Journal of Applied Geophysics, Volume 40, Issues 1-3, October 1998, Pages 89-94. 4. Jorge Luís Porsani, Evert Slob, Robson S. Lima, David Nakamura Leite Comparing detection and orientations, Journal of Applied Geophysics, Volume 70, Issue 1, Jan 2010, Pages 1-8. 5. Loizos A, Plati C. Accuracy of pavement thickness estimation using different ground penetrating radar analysis approaches NDT&E Int 2007;Volume 40:147 57 6. V. Pérez-Gracia, F. García García, I. Rodriguez Abad GPR evaluation of the damage found in the reinforced concrete base of a block of flats: A case study, NDT & E International, Volume 41, Issue 5, July 2008, Pages 341-353. 7. Johannes Hugenschmidt, Alexis Kalogeropoulos, Francesco Soldovieri, Giancarlo Prisco Processing strategies for high-resolution GPR concrete inspections,ndt & E International, In Press, Corrected Proof, Available online 4 March 2010 8. Capineri, L., P. Grande, and J. A. G. Temple, Advanced image-processing technique for real-time interpretation of ground penetrating radar images, Int. J. Imaging Systems Tech.,Volume. 9,No. 1, 51 59, 1998. 9. R.stole, Migration by Fourier Transforms Geophysics, Volume 43,pp 23-48,1978 10. C.Caffario, CPrati and E.Rocco, SAR data focusing using seismic migration technique, IEEE trans Aerospace and Electronic systems, Volume 22,pp197-206,1991 718