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Wellbore Tortuosity – Do we
need to worry about it?
Dr.Robello Samuel
Tortuosity related to..
 Medical field
– Arteries
– Retinal vessels
 Geology
– Ground water
 River
 Drilling
– Wellpaths
X
X X
Tortuosity related to..
 Wellbore undulation
 Wellbore oscillation
 Wellbore spiraling
 Wellbore smoothness
 Wellbore quality
 Wellbore profile energy
Types of Tortuosity
 Micro
 Meso
 Macro
 2D – undulation (sinusoidal)
 3D – spiral (helical)
Claimed benefits..
 Enhanced drilling performance!
– torque and drag – low tortuosity, friction
– weight transfer – ROP, friction
– vibration – ROP
 Improved hole cleaning!
– hole cleaning – gauge hole
 Ease of running casing!
 Better-quality logging tool response!
 Superior cement jobs!
 Smooth completion runs!
• Qualitative Prediction
• Subjective
• Weighting factors needed





 


S
T
H
D
log
DDI
 
bu
d
tq
cl R
R
R
R
TDI
log
TRI 




Drilling Difficulty Index
Mechanical Risk Index
Modified Mechanical Risk Index
Trajectory Risk Index
Tortuosity Index
Quantification
What is the shape of the wellpath?
 What are the assumptions?
 What is the required survey interval?
 What is the predetermined shape?
 What parameters are used to determine the shape?
 Is the shape same between all the survey intervals?
Vanishing Tortousities
The product EI, (= M/κ) called the flexural rigidity of the
pipe
The product GJ, called the torsional rigidity of the pipe
deflection


deflection


deflection


Wellbore Smoothness – Quantification: Pitfalls
• Low/high torque and drag values
• Lower/higher swab and surge values
• (fluid & mechanical forces are coupled)
• Low weight transfer calculations
• Decreased hole cleaning
• High friction and sideforce values
• Wrong friction factor calibration
• Higher casing wear estimation
• Higher stretch values and thereby positional error
• Higher fatigue calculations
• Overestimation of safety factors for casing design
• Lower estimation of reach
• Wrong calculation of packer setting forces
Wellbore quality based on openhole surveys for rest of the phases results in
Methodology for Correction - Theoretical
Curvature
Torsion measures the departure of the wellpath
from a plane, or how sharply wellpath turns
Curvature is the bend of the wellpath
2 2 2
sin
 
   
 
2
2 2
sin 1 cos
    

    
   
 
  
  
 
 
Use both curvature and torsion
Absolute Energy
Relative Energy
Energy
Elastic Energy of a thin beam - it is characterized by bending and twisting least
while passing through a given set of points.
   
 dx
x
x
E
0
2
2
 




 
 





















n
n
n
1
i
i
2
i
2
i
abs
D
D
D
E n
 
notor
)
abs
(
s
tor
)
abs
(
s
rel
s n
n
n
E
E
E 

Energy Based Approach
0
5000
10000
15000
20000
-50.00 0.00 50.00 100.00 150.00 200.00 250.00
deg/100ft
Depth(ft)
DLS
Torsion
5.00 10.00
-5.00 15.00 25.00
20.00
Example
• No industry standard for quantification
• Various methods and indices provide some form of reference but
have to be used with caution
• Wellbore curvature and torsion at survey stations determine the
shape of a wellbore trajectory
• Energy based method is very simple to calculate
• Quantification results are more precise when the curvature and
torsion are synchronously involved over every course length.
Conclusions
14
Thank You

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wellbore tortuosity

  • 1. 1 Wellbore Tortuosity – Do we need to worry about it? Dr.Robello Samuel
  • 2. Tortuosity related to..  Medical field – Arteries – Retinal vessels  Geology – Ground water  River  Drilling – Wellpaths X X X
  • 3. Tortuosity related to..  Wellbore undulation  Wellbore oscillation  Wellbore spiraling  Wellbore smoothness  Wellbore quality  Wellbore profile energy
  • 4. Types of Tortuosity  Micro  Meso  Macro  2D – undulation (sinusoidal)  3D – spiral (helical)
  • 5. Claimed benefits..  Enhanced drilling performance! – torque and drag – low tortuosity, friction – weight transfer – ROP, friction – vibration – ROP  Improved hole cleaning! – hole cleaning – gauge hole  Ease of running casing!  Better-quality logging tool response!  Superior cement jobs!  Smooth completion runs!
  • 6. • Qualitative Prediction • Subjective • Weighting factors needed          S T H D log DDI   bu d tq cl R R R R TDI log TRI      Drilling Difficulty Index Mechanical Risk Index Modified Mechanical Risk Index Trajectory Risk Index Tortuosity Index Quantification
  • 7. What is the shape of the wellpath?  What are the assumptions?  What is the required survey interval?  What is the predetermined shape?  What parameters are used to determine the shape?  Is the shape same between all the survey intervals?
  • 8. Vanishing Tortousities The product EI, (= M/κ) called the flexural rigidity of the pipe The product GJ, called the torsional rigidity of the pipe deflection   deflection   deflection  
  • 9. Wellbore Smoothness – Quantification: Pitfalls • Low/high torque and drag values • Lower/higher swab and surge values • (fluid & mechanical forces are coupled) • Low weight transfer calculations • Decreased hole cleaning • High friction and sideforce values • Wrong friction factor calibration • Higher casing wear estimation • Higher stretch values and thereby positional error • Higher fatigue calculations • Overestimation of safety factors for casing design • Lower estimation of reach • Wrong calculation of packer setting forces Wellbore quality based on openhole surveys for rest of the phases results in
  • 10. Methodology for Correction - Theoretical Curvature Torsion measures the departure of the wellpath from a plane, or how sharply wellpath turns Curvature is the bend of the wellpath 2 2 2 sin         2 2 2 sin 1 cos                            Use both curvature and torsion
  • 11. Absolute Energy Relative Energy Energy Elastic Energy of a thin beam - it is characterized by bending and twisting least while passing through a given set of points.      dx x x E 0 2 2                                n n n 1 i i 2 i 2 i abs D D D E n   notor ) abs ( s tor ) abs ( s rel s n n n E E E   Energy Based Approach
  • 12. 0 5000 10000 15000 20000 -50.00 0.00 50.00 100.00 150.00 200.00 250.00 deg/100ft Depth(ft) DLS Torsion 5.00 10.00 -5.00 15.00 25.00 20.00 Example
  • 13. • No industry standard for quantification • Various methods and indices provide some form of reference but have to be used with caution • Wellbore curvature and torsion at survey stations determine the shape of a wellbore trajectory • Energy based method is very simple to calculate • Quantification results are more precise when the curvature and torsion are synchronously involved over every course length. Conclusions