Magnetic Surveying. Dr. Laurent Marescot. laurent@tomoquest.com



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Magnetic Surveying Dr. Laurent Marescot laurent@tomoquest.com 1

Introduction Magnetic surveying Investigation on the basis of anomalies in the Earth s magnetic field resulting from the magnetic properties of the underlying rocks (magnetic susceptibility and remanence) 2

Application Exploration of fossil fuels (oil, gas, coal) Exploration of ore deposits Regional and global tectonics Large scale geological structures, volcanology Buried conductive objects (cables, drums) Unexploded ordnance (UXO) Archaeological investigations Engineering/construction site investigation 3

Structure of the lecture 1. Equations in magnetic surveying 2. Geomagnetic field (refresher) 3. Magnetic properties of rocks (refresher) 4. Survey strategies and interpretation 5. Conclusions We will not talk about magnetic properties at an atomic scale, paleomagnetics or the magnetic structure of the Earth. These notions were developed last year. We will focus on magnetics for environmental and engineering applications and emphasize links with gravimetry. 4

1. Equations in magnetic surveying 5

Basic magnetic theory Let us first define the following terms F B H M J k i magnetic force magnetic induction field magnetic field strenght magnetic moment intensity of induced magnetization magnetic susceptibility 6

Basic concepts Within the vicinity of a bar magnet a magnetic flux is developed which flows from one end of the magnet to the other (the poles of the magnet). 7

This flux can be mapped by a small compass needle suspended within it. Similarly, a magnet aligns in the flux of the Earth s magnetic field. 8

Force between two poles The force F between two magnetic poles of strengths m 1 and m 2 : F = μ m m 0 1 2 2 4πμr r r r = 2 2 ( x x ) + ( y y ) + ( z ) 2 2 1 2 1 2 z1 magnetic permeability of vacuum: μ0 = 4π 10 μ relative magnetic permeability : μ r = μ 0 7 Vs/Am 9

Magnetic induction field The magnetic induction field is expressed as the force created by a pole m and applied on a unitary pole m 1 B F = = m 1 μ0m 4πμ r r 2 r 2 in Vs/m or Tesla (T) 10

Dipole 11

Magnetic moment The magnetic moment is the vector joining the two poles m and +m (at distance l apart) M = ml r 2 in Am 12

Induced magnetization When a magnetic material is placed in a magnetic field, elementary dipoles in the material align in the direction of the field. The resulting magnetization gives rise to an additional magnetic field in the region occupied by the material. 13

Intensity of induced magnetization The intensity of induced magnetization is defined as the magnetic moment per unit volume of material = J i M v in A/m 14

Magnetic susceptibility The magnetic susceptibility k is dimensionless and determines the degree of magnetization of material k = Ji H H simply describes how B is modified by the magnetic polarization (or magnetization M). In a non-polarizable body, H can be regarded as simply a computational parameter proportional to B B = μ H 0 15

Magnetic induction B When a magnetic material is placed in a magnetic field, the resulting magnetization gives rise to an additional magnetic field in the region occupied by the material. Within the body, the total magnetic induction is given by: = μ 0H + μ0ji = μ0h + μ0kh = 1 0 = rμ0 B 2 in Vs/m or T (Tesla) ( + k) μ H μ H magnetic permeability of vacuum: μ relative magnetic permeability: μ = r 0 μ μ = 4π 10 0 7 Vs/Am 16

Units of magnetism The unit used in geomagnetic surveys is the Tesla 1 Tesla = 1 T = 1 N/Am 1 nt = 10-9 T=1 γ = 10-5 Oersted c.g.s unit: 1 gauss (G)=10-4 T 1 gamma (γ)=10-5 G 17

2. Geomagnetic field 18

Geomagnetic elements The geomagnetic elements are Inclination Declination 19

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Simplified model for the Earth More complex than the gravity field: irregular variations with latitude, longitude and time Inclination varies depending on the hemisphere Geocentric dipole is inclined at about 11.4 21

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Simplified model for the Earth Dipole field in first approximation ~ 60 000 nt (poles) ~ 30 000 nt (equator) ~ 47 000 nt in Switzerland 23

Changes in the geomagnetic field The exchange of dominance between the cells produce the periodic changes in polarity imaged in paleomag studies Slow variations in the circulation patterns within the core produce temporal changes in the geomagnetic field (secular variations, e.g. gradual rotation of the magnetic pole) 24

The magnetic pole is moving in time 25

Change in the magnetic field intensity with time 26

Origin of the geomagnetic field 99 % from the Earth (94 % dipole field + 5 % nondipole field) 1 % current in the ionosphere (diurnal variations, magnetic storms) 27

Not a remanent origin (temperature too high). Dynamo action produced by the circulation of charged particles in couples convective cells within the outer, fluid, part of the Earth's core. 28

29

Diurnal variations Variations of external origin. Results from the magnetic field induced by the flow of charged particles within the ionized ionosphere towards the poles Movements in ionosphere: Difference in temperature in atmosphere Sun-Moon attraction Varies with latitude and seasons (max. in summer, max in polar regions) Smooth variations. Amplitude 20-80 nt 30

47230 47225 Champ magnétique terrestre total (nt) 47220 47215 47210 47205 47200 47195 47190 47185 47180 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 temps (h) Observatory of Neuchâtel du 1 mars 2000 (1 sec) 31

Magnetic storms Associated with intense solar activity, results from the arrival in ionosphere of charged solar particles Less regular than diurnal variations. Amplitude up to 1000 nt! No magnetic surveys during storms (impossibility of correcting the data) 32

29 octobre at 6h 14 Period from 18 octobre to 5 novembre 2003 Perturbation more than 350 nt Observatory of Neuchâtel (Suisse) 33

Geomagnetic Reference Field The International Geomagnetic Reference Field (IGRF) defines the theoretical undisturbed magnetic field at any point on the Earth s surface in simulating the observed geomagnetic field by a series of dipoles This formula is used to remove from the magnetic data those magnetic variations attributable to this theoretical field http://www-geol.unine.ch/geomagnetisme/homepage.html 34

3. Magnetic properties of rocks 35

Rock magnetism The measured total magnetic field is the sum of the geomagnetic field and the remanent magnetic field 36

Rock magnetism All substances are magnetic at the atomic scale. Each atom acts as a dipole due to both the spin of its electrons and the orbital path of the electrons around the nucleus Two electrons can exist in the same state provided their spins are in opposite directions (paired electrons). In this case their spins cancelled. When unpaired electrons are present, a magnetic moment at the atomic scale appears Paired and unpaired electrons are mainly at the origin of the various magnetic rock properties 37

Rock magnetism B = μ H + μ J = 1+ k μ H ( ) 0 0 i 0 Diamagnetic: k<0 Paramagnetic: k>0 Ferromagnetic (e.g. iron), ferrimagnetic (e.g. magnetite) and antiferromagnetic (e.g. haematite) 38

Magnetic properties of rocks B= 1+ k μ H ( ) 0 Magnetic properties of rock depend mainly on the concentration size, shape and dispersion of magnetite Magnetite content 39

Remanent magnetization The strength of the magnetization of ferro and ferrimagnetic material decreases with temperature and disappears at the Curie temperature (for most of the rocks about 500 o C, i.e. to a depth of 40 to 50 km). Origin of remanent magnetization: Thermoremanent magnetization Detrital remanent magnetization Chemical remanent magnetization Viscous remanent magnetization These notions were developed in last year lectures 40

4. Survey strategies and interpretation 41

Magnetic surveys How to proceed (1) Data measurements, basis measurements, data location (2) Calculation of the theoretical field (IGRF) (3) Calculation of the geomagnetic anomalies, reduction (4) Removal of the regional trend (5) Modeling, inversion (6) Interpretation 42

Magnetic surveying instruments Two types of magnetometers are frequently used in magnetic surveying: Proton magnetometer Optically pumped magnetometer Other device: fluxgate magnetometer Precision required: about ± 0.1 nt (about one part in 5x10 6 of the background field) 43

Proton magnetometer 44

Proton magnetometer ω = 2π f = γ H γ p p is the gyromagnetic ratio of the proton (constant) Precession frequency f 2000 Hz H total 2π f = 23.49 f γ p Sensitivity about ± 0.1nT Frequency measurement 2-3 s 45

Optically pumped magnetometer A glass cell containing an evaporated alkali (e.g. Cesium) is energized by a light of particular wavelength. Measurement principle based on the partition of valence electrons into different energy levels. Very rapid and sensitive measurements: used in gradiometers Sensitivity < 0.01nT Frequency measurement 0.1 s 46

Magnetic gradiometers Meters are used in pairs to measure either horizontal or vertical magnetic gradients. Useful in shallow geophysics to resolve complex anomalies. Regional and temporal variations are automatically removed. 47

Reduction of magnetic data The main corrections are Diurnal variation correction Elevation and terrain correction Geomagnetic correction 48

Diurnal variation correction Loop to a reference basis (tedious ) Use a fixed magnetometer located at the basis to correct the data collected with a second magnetometer Use the record of a regional magnetic observatory 49

Using a basis: some considerations Remember: for gravity, the basis readings are taken both to correct for the drift and the tidal effects. In magnetic, only for the diurnal effect since magnetometers do not drift! 50

Elevation and terrain corrections The gradient of the magnetic field is only some 0.03 ntm -1 the pole and -0.015 ntm -1 at the equator: no elevation correction is applied for ground surveys. The terrain correction is very difficult to applied (generally rarely applied) since we need to know about the magnetic properties of the topographic features. 51

Corrections for aeromagnetic meas. To be considered in case of aeromagnetic measurements The reduction to a datum is applied for local measurements with steep topography. The measurement located at z=h is reduced to a datum z=0 using: δ Z Z( x, y,0) = Z( x, y, h) h h δ z= h 52

Drift, secular variations and storm Drift: fluxgate and proton magnetometers do not drift Secular variation are yearly variations. Too slow for a influencing a survey. Magnetic storm: stop the survey! Moreover do not carry out magnetic surveys in the vicinity of metallic objects such as railway lines, cars, fencing!!! as an operator, do not carry metallic objects!!! 53

Latitude (geomagnetic) correction Equivalent of the latitude correction in gravimetry (reference ellipsoid) We can use the International Geomagnetic Reference Field (IGRF), updated every 5 years, which defines the theoretical undisturbed magnetic field at any point of the Earth surface. Warning: the IGRF is imperfect and in areas remote from observatories can be substantially in error! Alterative method for small surveys: use a trend analysis, where the regional field is approximated by a linear trend 54

Residual magnetic anomaly Complex shape: anomaly not only positive or negative like in gravity surveys! 55

More complex than gravity anomalies (vary not only in amplitude but also in direction) 56

Bodies with identical shapes and intensity of magnetization can give rise to very different magnetic anomalies depending their latitude 57

Interpretation of magnetic surveys is mainly qualitative (maps) 58

Interpretation Like for gravity, we can use Direct interpretation Indirect interpretation and automatic inversion 59

Direct interpretation 60

Simple geological structures Ball: Compact bodies (salt domes, karst) Horizontal cylinder: paleo-valleys, tunnel, karst, cables Vertikale cylinder : volcanic structures, karst Body Anomaly Depth Ball 4 z = 2.00x1/ 2 = π z 3 3 2 2 2 2 (magnetic dipole) F 100 R ΔJ ( 2z x )( x z ) 5 / 2 Horizontale cylinder z + = π z = 1.75x1/ 2 2 2 2 2 2 (line of dipoles) F 200 R J ( z x )( x z ) 2 z Δ z + Vertical cylinder (magnetic monopole) F z z = 1.30x1/ 2 = 100π R 2 1 ΔJ z 2 2 ( x + z ) 3/ 2 61

Other interpretation techniques Other techniques: Euler deconvolution: a complex but more rigorous method of determining depth to magnetic sources Reduction to the pole: simplify anomaly, produce anomaly that are axisymmetric 62

Indirect interpretation Same approach than in gravimetry (improvement of a initial model, see picture) Automatic inversion useful since anomalies are complex Model built using a series of dipoles (sum of positive and negative poles) 63

Ambiguity in interpretation 64

Comparison grav/mag 1 Magnetic properties of the rocks disappear at about 20 to 40 km depth (Curie temperature) Variations of magnetic permeability over several orders of magnitude, density over only a range of 20-30% Density is a scalar, intensity of magnetization is a vector 65

Comparison grav/mag 2 2:1 length-width ratio sufficient to validate 2D approximation in gravimetry, but 10:1 for magnetics! Survey faster and simpler than gravimetry, since no leveling required The magnetic anomalies are asymmetric depending on the latitude! The magnetic anomalies are more complex than the gravity anomalies 66

Examples 67

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Unexploded ordnance (UXO) 78

5. Conclusions 79

Advantages Simple Fast Cost effective No artificial source required Good qualitative tool for mapping 80

Drawbacks Very sensitive to non-unicity in the modeling solutions Mainly qualitative Very sensitive to metallic fences, rails (difficult to use in urbanized regions) 81