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Public Service of Colorado Ponnequin Wind Farm Geothermal Technologies Program 2010 Peer Review Fracture Characterization in Enhanced Geothermal Systems by Wellbore and Reservoir Analysis Roland Horne Stanford University Reservoir Characterization June 28, 2010 This presentation does not contain any proprietary confidential, or otherwise restricted information.

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Page 1: Public Service of Colorado Ponnequin Wind Farm Fracture … · 2014-02-11 · 1 | US DOE Geothermal Program eere.energy.gov Public Service of Colorado Ponnequin Wind Farm Geothermal

1 | US DOE Geothermal Program eere.energy.gov

Public Service of Colorado Ponnequin Wind Farm

Geothermal Technologies Program 2010 Peer Review

Fracture Characterization in Enhanced Geothermal Systems by Wellbore and Reservoir Analysis

Roland HorneStanford University

Reservoir CharacterizationJune 28, 2010

This presentation does not contain any proprietary confidential, or otherwise restricted information.

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Project Overview

1. In-situ Multifunctional Nanosensors for Fractured Reservoir Characterization.

2. Characterization of Fracture Properties using Production Data.

3. Fracture Characterization by Resistivity Tomography.

EGS is all about the fractures:• Where are they?• What are their properties?• How will they perform during energy extraction?

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Investigate a new tool (nanosensors) to measure:

Pressure and temperature anywhere in the formation.

Fracture aperture.

Develop a method to estimate reservoir parameters and characterize fracture networks based on these measurements.

1. Nanosensors - Objectives

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Initial testing: Investigate the feasibility of transporting

various nanomaterials through porous media (rocks, long

flow path).

Develop (fabricate) functional pressure- and

temperature-sensitive nanoparticles.

Study Phases

NOW...

NEXT STEPS...

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(A) Cylindrical to spherical shape transformation due to temperature change

Initial shape

At specific temperature

(B) Multi-layer nanoparticle with different coating thickness

Initially with all layers At 150 °C At 250 °C At 350 °C At 450 °C

Initially with all nanowires

Nanowires melted due to temperature effect

(C) Spherical nanoparticle with nanowires attached to its outer surface

A. Cylindrical to spherical shape transforming nanoparticles.

B. Multilayer different coating thickness nanoparticles.

C. Inert nanosphere with temperature sensitive nanowires.

Temperature-Sensitive Nanotracers

Now investigating various shapes/materials.

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Preliminary Testing

Can we pass solid particles through the pore spaces within

a reservoir? What shape/material?

Spherical SiO2

Berea sandstone

10 m sand-packed slim tube

Nonspherical silver nanowires

Berea sandstone

Nonspherical Hematite nanorice

Berea sandstone

glass beads

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SiO2 nanoparticles within pore spaces – Berea-I

Fracture

Nanoparticles

Rock fine

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Pore size Distribution

Berea - SiO2 Milestone

0

0.1

0.010.1110100

Dif

f. in

trus

ion

of

Mer

cury

(ml/g

/µm

)

Pore diameter (µm)

Particle size determination

Influent

Effluent

Fracture

Nanoparticles

Within pore spaces

*Scanning Electron Microscopy imaging SEM

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Berea - SiO2 Milestone

http://abclocal.go.com/kgo/video?id=6889459ABC News, June 2009

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Berea - SiO2 Milestone

http://abclocal.go.com/kgo/video?id=6889459ABC News, June 2009

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Specific objective

To study the transport and recovery of

injected SiO2 nanoparticles through a

longer flow path.

Imitates near-field interwell distance as in

the conventional interwell tracer test.

Main result

Nanoparticles were recovered.

10 m slim tube Nanofluid vessel

Slim Tube - SiO2 Milestone

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Investigate recovery through longer flow path (near-field interwell conditions)

Slim Tube - SiO2 Milestone

Visual inspectionEffluent samples

Scale: at 12,000x5 µm

0

5

10

15

20

25

30

35

0.0 0.5 1.0 1.5 2.0

Inte

nsity

(%)

Post injected PVI

Dynamic light scattering

Bulk of Nanoparticle started and ceased production at half and 1.5 PVI, respectively.

Start producing

Ceased production

Bulk of NP

Confirmed by SEM

SEM imaging

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Berea - Silver Nanowires

Investigate recovery of wire-like nanoparticles

00.02

0.040.06

0.080.1

0.120.14

0.160.18

0.2

300 350 400 450 500 550 600 650 700Wavelength - nm

Abs

orba

nce

(%)

Original AgNW- Prior to Inj

AgNW_1.10- During NW Inj

AgNW_8- 1st PVI P.I.

AgNW- 2nd PVI P.I.

AgNW- 3rd PVI P.I.

AgNW- 6 PVI P.I.

AgNW - 13th PVI P.I.

UV-visible Spectroscopy

Influent UV signature

effluents UV’s

Note: The red curve is the right optical

signature of silver nanowires. Effluent samples

show pure water behaviour.

Core

3 mm

5.8 cm

3.8 cm

Front-view Side-view

Front side

Back-side

Front-side

Inlet

A

B

B

SEM imaging of front face

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Glass Beads - Hematite

Hematite (nanorice) Influent

Injection into glass beads

A glass bead at the inlet side

On the surface of glass bead Sandstone at inlet (front face)Is it core related issue (clay, etc…)?

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Surface Interactions

Hypothesis Transport of nanoparticles (especially nonspherical) is limited by

interactions that reduce surface energy by effectively reducing surface area Aggregation of particles, which leads to bridging of pores “Sticking” to pore walls

Nonspherical particles are more prone to aggregation due to Gibbs-Thomson effect

Surface energy is inversely proportional to radius of curvature, leading to anisotropic surface energy for nonspherical particles

High surface energy causes aggregation to achieve lower free energy state

Test hypothesis by coating with surfactant

Aggregation

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Next Steps

• Now fabricating prototype temperature-sensitive nanoparticles (target 150ºC).

• Test their temperature sensitivity.• Test them in core flow.• Test them in 10m and 20m slim tubes.

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2. Characterization of Fracture Properties using Production Data

• Flow through EGS reservoirs is dominated by fractures

• Emphasis on understanding well-to-well relationships

• Focus on the correspondence between tracer and thermal transport

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The Palinpinon Data

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A Synthetic Example

• How hard is it to solve an ideal synthetic example?

25,

1 0

( ) ( )( ) exp44

tr i i i i

pi ii

c t u L uc t dDD

τ ττ

τπ τ=

− −= −

∑∫

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A Synthetic Example

• Ideal synthetic data

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A Synthetic Example

• Regularized blind deconvolution

penaltyroughness

T

misfitdata

pT

p RHcHcF κκκκκ 21

21 )()()( +−−=

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A Synthetic Example

• Solving the ideal case is hard…

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Discrete Fracture Simulation

• Discrete fracture discretization method by Karimi-Fard et al.

• Implemented in TOUGH2 and GPRS

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Discrete Fracture Simulation

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Discrete Fracture Simulation

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Discrete Fracture Simulation

• Tracer and thermal returns for two fracture networks

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Simplified DFN Method

• View the fracture network as a directed graph

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Simplified DFN Method

• Dispersion attributable to the fracture network

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Next Steps

• Characterize the fracture network in terms of its output responses (chemical and thermal)

• Seek “indicators” of network types

• Characterize the EGS in terms of its indicators, and hence forecast its performance

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• Investigate ways use Electrical Resistivity Tomography (ERT) to characterize fractures

• Study resistivity anomalies between electrodes inside geothermal wells to infer fracture properties

• Investigate ways to enhance the contrast between fracture and rock resistivity

• Study the possibility of using conductive fluid

• Explore influences of temperatures and fluid stream and the effects of mineralization

3. Resistivity Tomography

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• Poisson’s equation describes the potential distribution due to a point source of excitation:

• Finite difference method used to approximate the solution

• Successive Over-Relaxation iteration method used to numerically solve the potential distribution

Resistivity Modeling

[ ] ),,( zyxq−=∇∇ φσ

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• Potential distribution for a homogeneous resistivity field• The model gives similar results to the Partial Differential

Equation (PDE) Toolbox in Matlab

Resistivity Model

Resistivity Model PDE Toolbox in Matlab

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• PDE Toolbox in Matlab can not take into account heterogeneity

• Fractures modeled with different resistivity

Resistivity Model

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• Potential field varies with the resistivity pattern and the location of current excitation

Potential Fields

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• Two points in a reservoir used to infer at what angle a straight fracture is placed

• Potential differences between the two points calculated for various angles

Fracture Characterization

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• Different potential difference for most patterns but same difference for fractures that are symmetric to each other with respect to a straight line between the wells

Fracture Characterization

2.35

2.36

2.37

2.38

2.39

2.4

2.41

2.42

2.43

0° 24° 45° 66° 90° 114° 135° 156°

Angle θ

Pot

entia

l diff

eren

ce [V

]

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Conductive Fluid:• Conductive fluid enhances the difference between

fracture and rock resistivity• Potential difference measured at various times, i.e. for

different conductive fluid front locations• Helps in recognizing some of the fracture patterns

Fracture Characterization

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• Various fracture patterns modeled• Same potential difference for some of the patterns• Statistics of potential differences for various realistic

fields could possibly be used to imply a fracture pattern

Fracture Characterization

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• Investigate whether results for more realistic fracture patterns can be used to imply a pattern for a field where the potential difference is known

• Three measurement points instead of two points• Conductive fluid • Influences of temperature on resistivity• Potential changes due to fluid streaming potential• Mineralization

Next Steps