The field of the disclosure is the acquisition of geophysics data. It deals with the equipments required in order to study the sea bed and its sediment layers properties.
More specifically, the disclosure pertains to a technique for steering a towed acoustic linear antenna.
The disclosure can be applied notably to the oil prospecting industry using seismic method (sea oil survey), but can be of interest for any other field which requires a system performing geophysics data acquisition in a marine environment.
It is sought more particularly here below in this document to describe problems existing in the field of seismic data acquisition for oil prospecting industry. The present disclosure of course is not limited to this particular field of application but is of interest for any technique that has to cope with closely related or similar issues and problems.
The operations of acquiring seismic data on site conventionally use networks of sensors (here below designated as “hydrophones” with regard to the acquisition of data in a marine environment). Arrays of hydrophones are forming channels. Several channels are distributed along cable in order to form linear acoustic antennas normally referred to as “streamers” or “seismic streamers”.
As shown in
The seismic method is based on analysis of reflected seismic waves. Thus, to collect geophysical data in a marine environment, one or more submerged seismic sources are activated in order to propagate omni-directional seismic wave trains. The pressure wave generated by the seismic source passes through the column of water and insonifies the different layers of the sea bed. Part of the seismic waves (i.e. acoustic signals) reflected are then detected by the hydrophones distributed over the length of the seismic streamers. These acoustic signals are processed and retransmitted by telemetry from the seismic streamers to the operator station situated on the seismic vessel, where the processing of the raw data is carried out.
In practice, it is aimed to carry out an analyze of sea bed with a minimum number of passage of the vessel in the concerned area. For that purpose, the number of streamers implemented in the acoustic network is substantially raised and the length of the streamers may vary between 6 and 15 kilometers, for example.
Control of the positions of streamers lies in the implementation of navigation control devices, commonly referred to as “birds” (white squares referenced 10 in
To carry out the localization of the seismic streamers (allowing a precise horizontal driving of the streamers by the birds), acoustic nodes are distributed along the streamers. These acoustic nodes are represented by hatched squares, referenced 14, in
The acoustic nodes 14 use underwater acoustic communication means, hereafter referred to as electro-acoustic transducers, allowing to estimate the distances between acoustic nodes (named here below “inter-node distances”). More specifically, these transducers are transmitters and receivers of acoustic signals, which can be used to estimate an inter-node distance separating two acoustic nodes (acting as sender node and receiver node respectively) situated on two different streamers (which may be adjacent or not) as a function of an acoustic signal propagation duration measured between these two nodes (i.e. a travel time of the acoustic signal from the sender node to the receiver node). From the acoustic network, this thereby forms a mesh of inter-node distances allowing to know precise horizontal steering of all the streamers. Transducer here is understood to mean either a single electro-acoustic device consisting of a transceiver (emitter/receiver) of acoustic signals, or a combination of a sender device (e.g. a pinger) and a receiver device (e.g. a pressure particle sensor (hydrophone) or a motion particle sensor (accelerometer, geophone . . . )). Usually, each acoustic node comprises an electro-acoustic transducer enabling it to behave alternately as a sender node and a receiver node (for the transmission and the reception, respectively, of acoustic signals). In an alternative embodiment, a first set of nodes act only as sender nodes and a second set of nodes act only as receiver nodes. A third set of nodes (each acting alternately as a sender node and a receiver node) can also be used in combination with the first and second sets of nodes.
The inter-node distance dAB between two nodes A and B can be typically estimated on the basis of the following formula: dAB=c·tAB, with: node A acting as a sender node which transmits an acoustic signal S to node B acting as a receiver node (see example in
When several traces can be assigned to the same bin, then the signal to noise ratio may be improved with a processing called “stacking” of the seismic data. The number of different rays reflected on the same bin is called “coverage”. One of the aims of a seismic survey is to get a uniform coverage of the binning grid. However, different events can affect the coverage of the binning grid, such as a feather angle α on the streamers S1-S4 (towed by a seismic vessel 21 via a head rigging 43) caused by a lateral sea current 41 (as illustrated in
During seismic surveys, the areas to cover are actually skimmed by lines. If we observe a binning grid, with the coverage of each bin, we can see some gaps between adjacent lines which are mainly due to feather angle effect on the network. When the coverage between adjacent lines of the survey is poor, then additional lines called “infill lines” are required, which is time and cost-consuming.
In the last decade, prospectors have equipped the streamers with instruments which permit to control them laterally. As already discussed above, these instruments are navigation control devices (“birds”) which allow maintaining a lateral distance between streamers, which have the effect of suppressing the V-shape and any individual streamer distortion. Sometimes, these instruments are also used to guarantee a stable V-shape, which is also beneficial for coverage.
Besides, some current models which include meteorological data and satellite observations, added by onboard Acoustic Doppler Current Profiling (ADCP) permit predicting streamer distortion and controlling the navigation control devices (“birds”) as a function of the current prediction information. This allows to minimize “infill lines” and to maximize four dimensional (4D) repeatability. A four dimensional seismic survey is a three dimensional survey over a same area of the Earth's subsurface at selected time.
However, despite the integration of navigation control devices (“birds”, i.e. means of lateral control of streamers), there is still sometimes a had coverage of the seismic area and/or a lack of repeatability, mainly due to the feather angle of streamers which can change during a vintage and from a vintage to another, or between two adjacent lines, creating gaps in the coverage.
Moreover, on some systems, all the lateral control is referred to a reference streamer, also called “master streamer”. In this case, as all adjacent streamers are referred to the master streamer thanks to a local control of the lateral forces, a feather angle of the master streamer tends to create the same feather angle for all the spread (i.e. all the adjacent streamers). For example, in
Another drawback of these systems is that if no global control of the navigation control devices (in order to operate a lateral control of the master streamer) is carried out, the shape and direction of the master streamer vary with the current, inducing a feather angle on the streamers caused in case of lateral sea current. If a global control is carried out by a navigation system (on board of the seismic vessel), this is not an optimal solution to keep a stable network in the following situations:
It must also be noted that between each line of a seismic survey, the vessel realizes a turn of approximately 3°/mn. The time required to stabilize the streamer network is important and is mainly dependant on the vessel speed because the network is generally free in feather angle. The streamer network distortion due to a turn is close to the streamer network distortion doe to a lateral sea current. Therefore, the different drawbacks of the prior art solutions, described above in the case of a lateral sea current are substantially the same the case of a turn.
A particular embodiment of the invention proposes a method for steering a first acoustic linear antenna belonging to a plurality of acoustic linear antennas towed by a vessel, a plurality of navigation control devices being arranged along said plurality of linear antennas in order to act at least laterally on the position of said linear antennas. At least one of the navigation control devices arranged along said first acoustic linear antenna performs steps of:
Thus, this particular embodiment relies on a wholly novel and inventive approach taking advantage of the fact that the feather angle (or a parameter linked to the feather angle) is used as an input information to compute the lateral force to apply. This allows to improve binning coverage and 4D repeatability of marine surveys.
According to a particular feature, each of the navigation control devices arranged along said first acoustic linear antenna performs said steps of obtaining, computing and applying.
Thus, the steering is optimized.
According to a particular feature, said first linear antenna is a master linear antenna to which at least one slave linear antenna, belonging to said plurality of acoustic linear antennas, is referred to.
Thus, an embodiment the invention is carried out only once, for the master linear antenna (master streamer).
According to a particular feature, said parameter linked to the feather angle is a distance separating:
According to a particular feature, the step of computing the lateral force comprises a step of carrying out a control loop which enslaves the obtained local measurement on a setpoint.
Thus, the computing of the lateral force is implemented in a simple manner.
In a first implementation, said setpoint is a predetermined value.
This allows to keep an optimised feather angle of the linear antenna (streamer), even if none connection to a master streamer controller is available (streamer disconnection, a master streamer controller powered off, etc).
In a second implementation, the step of computing the lateral force comprises a step of dynamically computing said setpoint, as a value of a global feather angle or a global parameter linked to the global feather angle, said global feather angle being a mean feather angle over said first linear antenna.
Indeed, it may be beneficial for binning coverage or 4D repeatability to remove streamer distortion instead of trying to reduce to a predetermined value (e.g. 7°) the streamer feather angle without reducing the streamer distortion.
According to a particular feature of this second implementation, the global feather angle is computed as a function of acoustic signals, geodetic positions and compass bearing.
Thus, the global feather angle is computed dynamically.
According to a particular feature, the step of obtaining the local measurement comprises steps of:
Thus, the method does not require any specific measure equipment (astute use of the acoustic nodes, for a new function, in addition to their primary function).
According to a particular feature, said other linear antenna is adjacent to said first linear antenna.
Thus, in the case the first linear antenna is a master linear antenna, and the other linear antenna is a slave linear antenna, the hypothesis that the feather angles of these two linear antennas are equal is better verified. In other words, there is less bias (error) resulting from the fact feather angles of the two linear antennas (master and slave streamers) are not perfectly identical.
In a particular implementation, the step of obtaining the local measurement comprises steps of:
According to a particular feature, the fourth acoustic node B is coincident with the first acoustic node X or the second acoustic node Y.
This allows to simplify the step of obtaining the local measurement.
According to a particular feature, one of said first, second, third and fourth acoustic nodes X, Y, D and B is integrated in said at least one of said navigation control devices.
This allows also to simplify the step of obtaining the local measurement.
According to a particular feature, the step of computing a lateral force is carried out also as a function of at least one other obtained local measurement associated with another one of said navigation control devices.
This allows to optimize the step of computing the lateral force (e.g. accelerate the enslavement of a control loop).
In another embodiment, the invention pertains to a computer program product comprising program code instructions for implementing the above-mentioned method (in any of its different embodiments) when said program is executed on a computer or a processor.
In another embodiment, the invention pertains to a non-transitory computer-readable carrier medium, storing a program which, when executed by a computer or a processor causes the computer or the processor to carry out the above-mentioned method (in any of its different embodiments).
In another embodiment, the invention proposes a navigation control device arranged along a towed acoustic linear antenna in order to act at least laterally on the position of said linear antenna, characterized in that it comprises:
Other features and advantages of embodiments of the invention shall appear from the following description, given by way of an indicative and non-exhaustive examples and from the appended drawings, of which:
In all of the figures of the present document, identical elements and steps are designated by the same numerical reference sign.
The method described below, in the case of a lateral sea current, can also be applied in the case of a turn, in order to allow stabilizing quickly the streamer network and therefore decreasing the time spent in turns.
In the illustrative embodiment shown in
It is clear however that an embodiment of the invention can be implemented with a streamer network comprising a greater number of slave streamers, and/or with more than one master streamer (in this case, the method according to the invention is carried out for each master streamer). More generally, an embodiment of the invention can be applied to control lateral steering of any streamer.
As already explained above in relation with
In the example illustrated in
We discuss now a method according to a particular embodiment of the invention, implemented in the bird D. In practice, this method can be implemented in all (or almost all) the birds arranged along the master streamer 51 (or along each of the master streamers when there are several).
As already defined above, the feather angle α of a streamer is defined as the angle formed by this streamer relative to the axis along which the vessel moves. Considering that the slave streamer 52 and the master streamer 51 are parallels, then the feather angle α is the same for each streamer.
In
The constraint that the acoustic node D must be met in any triangle (XDY) having as vertexes two acoustic nodes X and Y (e.g. any of the following couples: A and C, A and B, B and C) is that said two acoustic nodes X and Y must be arranged along the slave streamer 52, and the acoustic node D must be arranged along the master streamer 51.
Computation of the Cross-Line Distance dHD
A cross-line distance dHD between the slave and master linear antennas 51, 52 is defined as the length of the aforesaid altitude (having the foot H and passing through the acoustic node D, in the triangle (XDY).
We explain now how the cross-line distance dHD can be computed if the length of the sides of the triangle (XDY) are known. We note the lengths of the sides as follows: dXY=c, dYD=a, dAD=b and h the length of the altitude HD. By Heron's formula, the area of this triangle is:
AeraXDY=√{square root over (s(s−a)(s−b)(s−c))}
where s=½(a+b+c) is half of the triangle's perimeter.
But the area of a triangle can also be written with the well-known formula:
where h (also noted dHD) is the altitude having the foot H and passing through the vertex D, and c is the length of the base XY of the triangle XDY.
From these two above formulas for calculating area of the triangle XDY, we obtain the following:
which, after simplifying, leads to the following formula (I):
In the example of
If several values of the cross-line distance dHD are computed (each in a different triangle), then a final value of the cross-line distance dHD is equal to the mean of these values (or any other combination of these values).
Computation of the Distance dHB
We consider a distance dHB separating the foot H (which can be defined also as the orthogonal projection of the node D on the slave streamer 52) and a reference acoustic node B (arranged along the slave streamer 52).
In the particular embodiment of
In alternative embodiments (e.g. in
We explain now how the distance dHB can be computed with Pythagoras's theorem, if the cross-line distance dHD and some inter-node distances are known or computed (using acoustic signals corning from the adjacent streamer, and considering that the underwater acoustic sound velocity is known).
In a first example, we consider the triangle (ADB) to compute the cross-line distance dHD, according to above formula (I), with dAB=c, dBD=a, dAD=b. The distance dAB (between the acoustic nodes A and B) is known. The distances dBD (between the acoustic nodes B and D) and dAD (between the acoustic nodes A and D) are computed according to the following formula: dBD=tBD×k and dAD=tAD×k, with tBD the acoustic propagation time between acoustic nodes B and D, and tAD the acoustic propagation time between acoustic nodes A and D. tBD and tAD are measured by the acoustic node D. k is the underwater acoustic sound velocity (which is either measured or estimated).
Then we have: dAH=√{square root over (dHD2−dHD2)}
And finally: dHB=dAB−dAH
Per convention, dHB>0 if H is between A and B, and dHB<0 otherwise. In this first example, H is not between A and B.
In a second example, we consider the triangle (BDC) to compute the cross-line distance dHD, according to above formula (I), with dCB=c, dBD=a, dCD=b. The distance dCB (between the acoustic nodes C and B) is known. The distances dBD (between the acoustic nodes B and D) and dCD (between the acoustic nodes C and D) are computed according to the following formula: dBD=tBD×k and dCD=tCD×k, with tBD the acoustic propagation time between acoustic nodes B and D, and tCD the acoustic propagation time between acoustic nodes C and D. tBD and tCD are measured by the acoustic node k is the underwater acoustic sound velocity (which is either measured or estimated).
Then we have: dCH=√{square root over (dCD2−dHD2)}
And finally: dHB=dCB−dCH
Per convention, dHB>0 if H is between B and C, and dHB<0 otherwise. In this second example, H is between B and C.
In a third example, we consider the triangle (ADC) to compute the cross-line distance dHD, according to above formula (I), with dAC=c, dAD=b, dCD=a. The distance dAC (between the acoustic nodes A and C) is known. The distances dAD (between the acoustic nodes A and D) and dCD (between the acoustic nodes C and D) are computed according to the following formula: tAD=tAD×k and dCD=tCD×k, with tAD the acoustic propagation time between acoustic nodes A and D, and tCD the acoustic propagation time between acoustic nodes C and D. tAD and tCD are measured by the acoustic node D. k is the underwater acoustic sound velocity (which is either measured or estimated).
Then we have: dCH=√{square root over (dCD2−dHD2)}
And finally: dHB=dCB−dCH, where dCB (the distance between the acoustic nodes C and B) is known.
Per convention, dHB>0 if H is between B and C, and dHB<0 otherwise. In this third example, H is between B and C.
Computation of the Feather Angle α
The distance dHB is a parameter linked to the feather angle α, because of the head streamer rigging 53 which maintains a same offset of the streamers per comparison to the vessel.
In the particular embodiment of
Computation of the Lateral Force
The bird D computes the lateral force to be applied (by the motorized pivoting wings 12), as a function of the computed distance dHB (local measurement of a parameter linked to the feather angle α).
In a particular embodiment, the lateral force is computed with a local PID (“Proportional-Integral-Derivative”) control loop which enslaves the computed distance dHB (also referred to as “computed inline offset” in the particular embodiment of
As detailed below, in relation with
In an alternative embodiment, the bird D computes the lateral force as a function of the computed feather angle α (local measurement of the feather angle α), e.g. with a local PID control loop which enslaves the computed feather angle α on a feather angle setpoint.
In an alternative embodiment, the computation of the distance dHB (or of the feather angle α) is carried out by another device D′; e.g. an acoustic node which is close to the bird D (D must be replaced by D′ in all above computation details and formulas). Then the bird D receives the measurement (i.e. the computed distance dHB or the computed feather angle α) and computes the lateral force as a function of this received measurement and a setpoint.
In an alternative embodiment, the computation of the lateral force is also carried out by aforesaid other device. Then the bird D receives only the computed lateral force (i.e. a signal indicating to the bird D which lateral force has to be applied).
The left part of
In a step 81, the bird D obtains acoustic propagation times (e.g. tAD, tBD and tCD), known inter-node distances (e.g. dAB, dBC and dAC) and the underwater acoustic sound velocity (k, which is either measured or estimated).
In a step 82, the bird D computes the distance dHB (local measurement of a parameter linked to the feather angle α).
In a step 83, the bird D computes a lateral force LT to be applied, as a function of the computed distance dHB, e.g. with a local PID control loop which enslaves the computed distance dHB on a setpoint SP.
In a step 84, the bird D applies (with the motorized pivoting wings 12) the computed lateral force LF.
First Implementation
In a first implementation, the setpoint SP is a predetermined value (for example corresponding to a feather angle of 0°, 5° or 10°). This predetermined value can be stored in a memory of the bird D. It can also be sent to the bird D by a master streamer controller (comprised e.g. in the navigation system or any other control system, on board of the seismic vessel).
In order to locally compute the lateral force to apply, the bird D only takes in account the locally measured distance dHB and the pre-established set point.
This allows to keep an optimised feather angle of the master streamer 51, even if none connection to the master streamer controller is available (streamer disconnection, a master streamer controller powered off, etc).
As the slave streamers (52 in
Second Implementation
In practice, the streamer feather angle α caused by the lateral sea current can regularly be much higher than 10°, whereas the birds can typically correct a feather angle of approximately 3°.
Moreover, the distance dHB (i.e. the inline offset in the particular embodiment of
Each function, streamer angle reduction and distortion reduction, has a cost on the lateral force which can be expressed in lateral force dynamic. Then if, on a master streamer the whole dynamic of lateral force is used for streamer angle reduction, then the streamer still may be distorted.
Moreover, in that case the whole dynamic of lateral force of the slave streamer may also be used, as the slave streamer try to keep a fixed streamer separation (cross-line distance) with respect to the attached master streamer. It could result to a loss of streamer separation, which can be worth than a presence of a feather angle.
Finally, it may be beneficial for binning coverage or 4D repeatability to remove streamer distortion instead of trying to reduce to 7° the streamer feather angle without reducing the streamer distortion.
So, in a second implementation, the method according to the invention is used to keep a same global feather angle αg along a streamer, reducing the streamer distortion, and keeping a free dynamic of lateral force on the birds of slave streamers.
As illustrated in
The streamer feather angle αg can be used to determine the set point SP for all the birds along the master streamer 51 (step 93, part right of
In that case, and in the particular context of
SP=CROSSLINE_DISTANCE_SETPOINT·tan(αg)
where CROSSLINE_DISTANCE_SETPOINT is the streamer separation (crossline distance) setpoint, and αg is the effective streamer feather angle.
Now referring to
The navigation control device 70 comprises a read-only memory (ROM) 73, a random access memory (RAM) 71 and a processor 72. The read-only memory 73 (non transitory computer-readable carrier medium) stores executable program code instructions, which are executed by the processor 72 in order to enable implementation of the technique of an embodiment of the invention (e.g. the steps 81 to 84 of
Upon initialization, the aforementioned program code instructions are transferred from the read-only memory 73 to the random access memory 71 so as to be executed by the processor 72. The random access memory 71 likewise includes registers for storing the variables and parameters required for this execution. The processor 72 receives the following information:
According to the program code instructions, the processor 72 delivers the computed lateral force LF (see steps 82 and 83 in
All the steps of the above estimation method can be implemented equally well:
At least one embodiment of the present disclosure provides a technique for steering laterally a towed acoustic linear antenna, this technique allowing to improve binning coverage and 4D repeatability of marine surveys.
At least one embodiment provides a technique of this kind which does not need any global control of the navigation control devices (“birds”), in order to keep a stable streamer network, even in the three aforesaid situations.
At least one embodiment provides a technique of this kind which allows to decrease the time spent in turns, by speeding up the stabilisation of the streamer network at the end of a turn.
At least one embodiment provides a technique of this kind that is simple to implement and costs little.
Number | Date | Country | Kind |
---|---|---|---|
12305910 | Jul 2012 | EP | regional |
Number | Name | Date | Kind |
---|---|---|---|
4660185 | French | Apr 1987 | A |
4992990 | Langeland | Feb 1991 | A |
20020126575 | Bittleston | Sep 2002 | A1 |
20050188908 | Hillesund et al. | Sep 2005 | A1 |
20090141587 | Welker et al. | Jun 2009 | A1 |
20100118644 | Seale | May 2010 | A1 |
20100202249 | Goujon et al. | Aug 2010 | A1 |
20100254216 | Toennessen | Oct 2010 | A1 |
20100307402 | Rinnan et al. | Dec 2010 | A1 |
20110286301 | Seale | Nov 2011 | A1 |
20110286302 | Welker et al. | Nov 2011 | A1 |
20120095629 | Fjellstad et al. | Apr 2012 | A1 |
Number | Date | Country |
---|---|---|
1868011 | Dec 2007 | EP |
2 541 283 | Jan 2013 | EP |
Entry |
---|
Office Action in corresponding Chinese Application No. 2013103177093.X dated Sep. 1, 2016. |
European Search Report and Written Opinion dated Dec. 21, 2012, for corresponding European Application No. 12305910, filed Jul. 25, 2012. |
Number | Date | Country | |
---|---|---|---|
20160187518 A1 | Jun 2016 | US |
Number | Date | Country | |
---|---|---|---|
Parent | 13950057 | Jul 2013 | US |
Child | 15065023 | US |