Augmented Reality for Art, Design and Cultural Heritage—System Design and Evaluation
© Jurjen Caarls et al. 2009
Received: 31 January 2009
Accepted: 16 November 2009
Published: 27 December 2009
This paper describes the design of an optical see-through head-mounted display (HMD) system for Augmented Reality (AR). Our goals were to make virtual objects "perfectly" indistinguishable from real objects, wherever the user roams, and to find out to which extent imperfections are hindering applications in art and design. For AR, fast and accurate measuring of head motions is crucial. We made a head-pose tracker for the HMD that uses error-state Kalman filters to fuse data from an inertia tracker with data from a camera that tracks visual markers. This makes on-line head-pose based rendering of dynamic virtual content possible. We measured our system, and found that with an A4-sized marker viewed from at 5 m distance with an SXGA camera (FOV ), the RMS error in the tracker angle was when moving the head slowly. Our Kalman filters suppressed the pose error due to camera delay, which is proportional to the angular and linear velocities, and the dynamic misalignment was comparable to the static misalignment. Applications of artists and designers lead to observations on the profitable use of our AR system. Their exhibitions at world-class museums showed that AR is a powerful tool for disclosing cultural heritage.
In contrast with Virtual Reality (VR), where a complete virtual world must be created, in AR usually only virtual objects or avatars are added to the real world as the rest of the world is the real world. In this paper we focus on mobile immersive AR, which implies that a headset is worn in which the real world view is augmented with virtual objects.
Since in VR only the virtual world is shown, walking with a headset in this world is difficult because the user has little clue in which direction he walks. In Video-See-Through AR the user perceives the real and virtual world by looking at displays in front of his eyes, whereas the merging of both worlds is performed by the digital mixing of video data from the virtual content and the real world. The real world is perceived by two video cameras placed directly before the displays in front of the user's eyes. A problem in this setup is that the real world looks pixilated, that the entire field of view of a person must be covered by the displays, and that the displaying of the real world usually has a delay of one or more hundreds of milliseconds, which might cause motion sickness when walking (for some people), since there is a mismatch between visual information, the information from the inner ear and the information from the muscles [2–4].
In Optical-See-Through AR the real world information and the virtual world information is merged through optical mixing using half-translucent prisms. The benefit of this setup is that headsets can be made that are open, as we did in our project. As with normal glasses that people wear, one can also look underneath and left and right of the glasses, relaxing the "scuba-diving" feeling. Since the real world is not delayed at all and one can also look below the displays, walking is in general no problem.
In contrast with Video-See-Through, the real world can only be suppressed by increasing the illumination level of the virtual objects, which is of course limited. Creating dark virtual objects in a bright real world is hence cumbersome.
The biggest problem in AR is to exactly overlay the real and virtual world. This problem has some analogy with color printing, where the various inks must be exactly in overlay to obtain full color prints. However, in AR this is a 3D problem rather than a 2D problem and, worse, the human head can move rapidly with respect to the real world. A first solution was worked out in 1999  after which we refined this in later phases [6, 7]. We used one or more visual markers, with known size, position, and distances to each other, which can be found and tracked by a measurement camera on the headset. In order to cope with fast head movements that the camera cannot follow, the head pose data from the camera was merged with data from an inertia tracker. This setup is in analogy with the visual system-inner ear combination of humans. In 2004 HITLab published the AR-Toolkit  that used the same type of markers as well as a WebCam in which AR on the computer screen can be displayed. Recently it has been made fit for web-based and iPhone-3GS-based applications.
The ultimate goal of our research, which started in 1998, was to design an immersive, wearable light-weight AR system that is able to provide stereoscopic views of virtual objects exactly in overlay with the real world: a visual walkman, equivalent to the audio walkman. Note, however, that with an audio walkman the virtual music source (e.g., an orchestra) turns with the user when the user turns his head. Using visual anchor points like markers, both virtual visual and virtual audio data can be fixed to a specific location in the real world.
We measured its accuracy and performance in our laboratory using an industrial robot and in order to get a feeling how the system performs in real life, we tested it with artists and designers in various art, design, and cultural heritage projects in museums and at exhibitions.
The possibilities of immersive AR for applications are plentiful. It can be fruitfully used in area development, architecture, interior design, product design, as it may diminish the number of mock-ups and design changes in too late stage of the process. It can be used for maintenance of complex machines, and possibly in future for medical interventions. A main benefit of AR is that new designs or repair procedures can be shown in an existing environment. Its future possibilities in online gaming and tele-presence are exiting. Our initial application idea was to provide a tool for guided tours and a narrative interface for museums. Hence, with the AR system, one must be able to easily roam through indoor environments with a head-tracking system that is largely independent of the environment.
Similar AR systems exist already, such as LifePLUS  and Tinmith  but they use video-see-through methods which makes registration easier but at the cost of loss of detail of the world. Other projects like BARS  and MARS  use optical-see-through methods but do not care for precise pose tracking or do not use a camera for tracking.
In the remainder of this paper we describe the technical setup of our system (Section 2) and its application in art, design, and cultural heritage projects (Section 3).
2. AR System Design
2.1. Main System Setup
The Prosilica firewire camera was chosen for its high resolution and the MTx is one of the most used inertia trackers available. We chose the Dell Inspiron laptop as it had enough processing and graphics power for our system and has usable dual external display capabilities, which is not common.
Note that Figure 2 shows a prototype AR headset that, in our project, was designed by Niels Mulder, student of the Postgraduate Course Industrial Design of the Royal Academy of Art with as basis the Visette 45SXGA.
Off-line virtual content is made using Cinema-4D ; its Open-GL output is online rendered on the laptop to generate the left and right-eye images for the stereo headset. The current user's viewpoint for the rendering is taken from a pose prediction algorithm, also online running on the laptop, which is based on the fusion of data from the inertia tracker and the camera, looking at one or more markers in the image. In case more markers are used, their absolute positions in the world are known. Note that also markers with no fixed relation to the real world can be used. They can be used to represent moveable virtual objects such as furniture.
For interaction with virtual objects a 5DT data glove  is used. A data-glove with RFID reader (not shown here) was made to make it possible to change/manipulate virtual objects when a tagged real object is touched.
2.2. Head Pose Tracking
The Xsens MTx inertia tracker  contains three solid state accelerometers to measure acceleration in three orthogonal directions, three solid state gyroscopes to measure the angular velocity in three orthogonal directions, and three magnetic field sensors (magnetometers) that sense the earth's magnetic field in three orthogonal directions. The combination of magnetometers and accelerometers can be used to determine the absolute 3D orientation with respect to the earth. The inertia tracker makes it possible to follow changes in position and orientation with an update rate of 100 Hz. However, due to inaccuracies in the sensors, as we integrate the angular velocities to obtain angle changes and double integrate accelerations to obtain position changes, they can only track reliably for a short period. The error will grow above 10 to 100 meter within a minute. This largest error is due to errors in the orientation that leads to an incorrect correction for the earth's gravitational pull. This should be corrected by the partial, absolute measurements of the magnetometers, as over short distances the earth's magnetic field is continuous; but this field is very weak and can be distorted by metallic objects nearby. Therefore, although the magnetic field can be used to help "anchoring" the orientation to the real world, the systematic error can be large depending on the environment. We measured deviations of 50° near office tables. Hence, in addition to the magnetometers, other positioning systems with lower drift are necessary to correct the accumulating errors of the inertia tracker.
If the marker is unique, then the detection of the marker itself restricts the possible camera positions already. From four coplanar points, the full 6D pose can be calculated with respect to the marker with an accuracy that depends on the distance to the marker and on the distance between the points. In case more markers are seen at the same time, and their geometric relation is known, our pose estimation will use all available detected points in a more precise estimation. In a demo situation with multiple markers, the marker positions are usually measured by hand.
Tracking is not restricted to markers, also pictures, doorposts, lamps, or all that is visible could be used. However, finding and tracking natural features, for example, using SIFT [23, 24], GLOH , or SURF  comes at a cost of high process times (up to seconds as we use images of 1280 1024), which is undesirable in AR due to the possibility of a human to turn his head very quickly. To give an impression: in case of a visual event in the peripheral area of the human retina, after a reaction time of about 130 ms in which the eye makes a saccade to that periphery, the head starts to rotate accelerating with to a rotational speed of to get the object of interest in the fovea. When the eye is tracking a slow moving object (smooth pursuit) the head rotates with about [27, 28].
Moreover, sets of natural features have to be found that later enable recognition from various positions and under various lighting conditions to provide position information. The biggest issue with natural features is that their 3D position is not known in advance and should be estimated using, for instance, known markers or odometry (Simultaneous Localization And Mapping [29, 30]). Hence, we think that accurate marker localization will remain crucial for a while in mobile immersive AR.
2.3. Required Pose Accuracy
These are theoretical values. Given the flexible and versatile human vision system users might not find these errors disturbing. We address this in Section 3.
2.4. Camera-Only Tracking
To minimize latency we need fast methods. Therefore, we first detect candidate markers (single closed contours) using a Canny edge detector, with a fixed threshold on the gradient to suppress noise from the imaging system. While following the edges in the Canny algorithm we keep track of connected edge points and count the number of points that are not part of a line (end-points, T crossings, etc.). Only contours with no special points (single closed contour) are interesting.
Then we search for corners only along these contours and keep contours with four corners. The corners are found by using a modified Haralick-Shapiro corner detector [31, 32]. As the gradients are high on the edge, we only need a threshold on their circularity measure and search for local maxima of that measure along the edge. After splitting the contour in the four segments, we find the accurate location of the edge points, correct for lens distortions, and fit a line through each segment. The intersections of the lines give an unbiased location of the four corners needed for pose estimation. Other corner detectors as [31–33] did not perform well as they need either a large patch around the corner (impairs speed and makes them less robust against nearby other edges) or have a bias in their estimate. To reach our unbiased estimate we had to correct the location of the edge points for lens distortion prior to fitting the lines.
we can calculate the edge location accurately from three pixels centered on and perpendicular to the edge. To increase processing speed we evaluate three pixels along the horizontal or vertical direction, depending on which one is most perpendicular to the edge.
Where usually the gradient magnitudes are used to find the location as the top of a parabola, we use the logarithm of the gradients. This makes sure that the parabolic profile assumption is valid for sharp images as well, and an unbiased estimate for the edge location of our model edge is obtained. In an experiment with a linearly moving edge the bias in location was measured to be up to 0.03 px without the logarithm, and 0.01 px with the logarithm.
We first investigated the influence of the thickness of the black border on our step-edge locator. We found that when the black border is thicker than 8 pixels in the image, the edge points on the outer contour of the border can be located with practically zero bias and an RMS error 0.01 pixel using integer Gaussian derivative operators with a scale of 1.0 px. We use integer approximations of the Gaussians because of their fast implementations using SIMD instructions. Using simpler derivatives, this bias will stay low even at a thickness of 3–5 pixels; however, this error is then symmetrically dependent on the subpixel location of the edge. If a large number of points are used for fitting a line through the edge-points—usually 12–30 points are used—the bias error can be regarded as a zero mean noise source, but for short edges the fit will have an offset. We tried several edge detectors/locators and in the presence of noise, the most accurate and robust detector was using an integer Gaussian derivative filter with the three gradient magnitude values to calculate the edge position not from neighboring pixels but from pixels at a distance of two pixels, provided that the line thickness was big enough.
We used this detector but with three neighboring pixels as we expect line thicknesses of near five pixels (markers at a few meters distance). The detector to use in other situations should be chosen on basis of the expected line thickness and noise, for example, marker distance, marker viewing angle, and illumination (indoor/outdoor) circumstances.
We then determined the size of the marker pattern that is needed when it should be detected at 5 m distance under an angle of . With a 5-pixel line thickness and leaving pixels for the black and white blocks, the minimum size of a marker is cm, fitting on A4. The bias per edge location will then be between 0.01 and 0.04 pixels, depending on the scale of the edge. When the camera is not moving, the scale is 0.8 pixels corresponding to a bias of 0.01 pixels. Because the edge location has only a small bias, the error of our algorithm is noise limited, and in the absence of noise, it is model limited.
We then verified our step-edge model and found that it fits well to experimental data. We still found a bias of around 0.004 pixel and an RMS error around 0.004 pixel as well. This bias we attribute to the small error we still make in assuming a Gaussian point spread function of the imaging system. When the Contrast to Noise Ratio— —is around 26 dB, the standard deviation of the edge location is 0.1 pixel. This is also the residual error of the saddle points after a lens calibration.
with = ; and denote distorted/undistorted metric sensor plane coordinates. This model performs better in our case than the other models we tried [36–39]. The parameters were estimated using the Zhang calibration method .
We found that we can detect the contours of a marker robustly down to a CNR of 20 dB and now we only need to worry about the detection of the four corners along these contours. The Haralick-Shapiro corner detector [31, 32] is the least sensitive to noise while it performs well along the Canny edge, and we found it can be used with CNR ratios higher than 20 dB. Along the edge we can reliably detect corners with an angle of less than . When the CNR is 25 dB, corners can be detected up to . Corner angles of and relate to marker pitch angles of and , respectively. To realize our target of detecting the marker up to pitch angles of , we need the CNR to be around 25 dB.
For online estimation of the pose from four corners we used a variation of the Zhang calibration algorithm; only the external parameters need to be estimated. Using static measurements to determine the accuracy of our pose estimation algorithm we determined that the position of a marker in camera coordinates is very accurate when the marker is on the optical axis at 5 m, that is, less than 0.5 mm in and , and less than 1 cm along the optical axis. The marker orientation accuracy, however, highly depends on that orientation. The angular error is less than ( due to noise) when the marker pitch is less than at 5 m. When we convert the marker pose in camera coordinates to the camera pose in marker coordinates, the stochastic orientation error results in an error in position of 2.7 cm/m. With a pitch larger than , the orientation accuracy is much better, that is, less than ( due to noise), resulting in a stochastic positional error of the camera of less than 0.9 cm/m. Hence, markers can best be viewed not frontally but under a camera pitch of at least .
Finally, with this data, we can determine the range where virtual objects should be projected around a marker to achieve the required precision for our AR system. We found that with one marker of size cm (at 1.5 m–6 m from the camera), a virtual object should not be projected at more than 60 cm from that marker in the depth direction, or within 1 m from that marker in the lateral direction to achieve the target accuracy of error in the perceived virtual object position.
2.5. Camera Data Fused with Inertia Data
From now on, we refer to the pose of the camera with respect to a marker at a certain point in time as its state. This state does not only include the position and orientation of the camera at that point in time, but also its velocity and angular velocity, and where necessary their derivatives. The error state is the estimation of the error that we make with respect to the true state of the camera.
Our fusion method takes latencies explicitly into account to obtain the most accurate estimate; other work assumes synchronized sensors [42, 43] or incorporates measurements only when they arrive  ignoring the ordering according to the time of measurement.
Our filter is event based, which means that we incorporate measurements when they arrive, but measurements might be incorporated multiple times as explained next.
We synchronize the camera data with the filter by rolling back the state updates to the point in time at which the camera has acquired its image. We then perform the state update using the camera pose data and use stored subsequent inertia data again to obtain a better estimate of the head pose for the current point in time, and to predict a point of time in the near future, as we need to predict the pose of the moving head at the moment in time that the image of the virtual objects are projected onto the LCD displays of the headset. In this way, we not only get a better estimate for the current time, but also for all estimates after the time of measurement; this was crucial in our case as camera pose calculations could have a delay of up to 80 ms, which translates to 8 inertia measurements.
A Kalman filter can only contribute to a limited extend to the total accuracy of the pose estimates. The estimate can only be made more accurate when the filter model is accurate enough; that is, that the acceleration/angular speed is predictable, and that the inertia sensors are accurate enough. A bias in the sensors—for instance caused by a systematic estimation error or an unknown delay in the time of measurement—will prevent the filter from giving a more accurate result than the camera alone. We minimized the errors introduced by the Kalman filter by using robust methods to represent the orientation and time update of the orientation, and decreased the nonlinearity be using a nonadditive error state Kalman filter in which the error state is combined with the real state using a nonlinear function (see the transfer of the orientation error in Figure 8). We used Quaternions  for a stable differentiable representation. To make the orientation model more linear, we used an indirect Kalman filter setup where the error states are estimated instead of the actual state. Due to this choice the error-state update is independent of the real state. Effectively we created an extended kalman Filter for the error state. If the error state is kept at zero rotation by transferring the error-state estimate to the real state estimate immediately after each measurement update, the linearization process for the Extended Kalman Filter  becomes very simple and accurate. In addition, we convert all orientation measurements to error-quaternions: . This makes the measurement model linear (the state is also an error-quaternion) and stable in case of large errors, at the expense of a nonlinear calculation of the measurement and its noise.
In simulations we found that the position sensor accuracy has the largest influence on the total filter accuracy in absence of orientation errors. Changing the sampling rates or using more accurate acceleration measurements had less influence. We can argue that when the process noise in acceleration (or angular velocity for that matter) due to the user's motion is high compared to the measurement noise of the inertia sensors, it is of little use to filter the inertia sensor measurements, meaning that a computationally cheaper model can be used in which the inertia sensors are treated as an input during the time update.
Figure 8 shows how position and orientation measurements are incorporated in the observation update steps. The camera measurements have a delay and in order to calculate the best estimate, we reorder all measurements by their measurement time. Therefore, when a camera measurement is received, both error-state filters and the states themselves are rolled back synchronously to the closest state to the time , the capture time of the image for the camera pose measurement. All measurements taken after time will now be processed again, ordered in time. This reprocessing starts at state . Gyroscope and accelerometer measurements are again processed using the process models, and they will advance the state . Position and orientation measurements will be used to update the a priori estimates at state to a posteriori estimates in the observation update steps of the Kalman filters. First, these measurements need to be transformed into error observations. We do this using the nonlinear transformations, and thereby circumvent the linearization step of the measurement model for better accuracy. Then, these error measurements are incorporated using the standard Kalman observation update equations. The resulting estimates of the errors are transferred to the separately maintained states of position, orientation, bias and so forth. Hence, all pose estimates up to the present time will benefit from this update.
2.6. AR System Accuracies
The camera pose shows a position dependent systematic error of up to 3 cm (Figure 10(b)). This proved to be due to a systematic error in the calculated orientation from the camera. When we correct for the orientation error, the positional error becomes less than 1 cm (Figure 10(c)). However, in normal situations the ground truth orientation will not be available. Using the orientation from the inertia tracker did not help in our experiments; the high accelerations are misinterpreted as orientation offsets, which introduces a systematic error in its output.
From our experiments we conclude that our data fusion does its task of interpolating the position in between camera measurements very well.
The tracking system has an update rate of 100 Hz. However, the pose estimates—albeit at 100 Hz—were less accurate than the estimates from the camera because of the high process noise (unknown jerk and angular acceleration from user movements).
We measured that the required orientation accuracy of 0. when moving slowly can be met only when the encountered systematic error in camera pose estimation is ignored: 1 cm at 3 m translates to . Since the camera is the only absolute position sensor, the encountered error of up to 4 cm ( ) cannot be corrected by inertia tracker data.
View markers under an angle 2 . Viewing a marker straight on can introduce static pose errors in the range of . Markers should be placed such that the camera observes them mostly under an angle of greater than .
Use multiple markers, spread out over the image; this will average the pose errors.
Find ways to calibrate the lens better, especially at the corners.
Use a better lens with less distortion.
A systematic static angular error leads to the fact that an acceleration measured by the inertia tracker is wrongly corrected. This is also visible in static situations due to the acceleration due to gravity. For example with a error, the Kalman filter will first output an acceleration of cm/s2, which is slowly adjusted by the filter since the camera indicates that there is no acceleration. When the camera faces the marker again with a zero error, the wrongly estimated accelerometer bias now generates the same error but then in the other direction and hence this forms jitter on the pose of the virtual object. We found that the bias of the accelerometer itself is very stable. When the process noise for this bias is set very small, the bias will not suffer much from this systematic error. To counter a systematic orientation error it seems more appropriate to estimate a bias in the orientation. However, when the user rotates, other markers will come into view at another location in the image, with another bias. The real effective solution is to minimize camera orientation errors. However, knowing that systematic errors occur we can adapt our demos such that these errors are not disturbing, by letting virtual objects fly for instance. Of all errors, jitter is the most worrying. This jitter is due to noise in the camera image in bad illumination conditions and due to the wrong correction of the earth gravitational field. Note that the first jitter also occurs in, for example, ARToolkit. Jitter in virtual objects makes that it draws the attention of the user, as the human eye cannot suppress saccades to moving objects.
Finally, to make a working optical-see-through AR system, many extra calibrations are needed, such as the poses of the sensors, displays, and the user's eyes, all of them crucial for accurate results. Most of these calibrations were done by hand, verifying a correct overlay of the virtual world with the real world.
3. Application in Art, Design, and Cultural Heritage
In order to obtain insight in how the AR system performs also in qualitative sense, we tested it with artists and designers in various art, design, and cultural heritage projects. The application of artists and designers and curators is of course in no way a replacement for a full user study, but it did lead to some useful observations for the profitable use of the system. For this, within the context of the projects Visualization techniques for Art and Design (2006-2007) andInteractive Visualization techniques for Art and Design (2007–2009) the Royal Academy of Art (KABK), the Delft University of Technology (TUD), and various SME founded an AR lab  in which two prototype AR systems had been developed and tested. The aim of the first project was to research the applicability of AR technique in art and design and to disseminate the technology to the creative industry. The aim of the second project was to combine AR with interaction tools and disseminate the technology to public institutes like museums. The basic idea behind this cooperative projects was that AR technology is new; hence designing with it has no precedent and most probably needs a new approach. Like the first iron bridge (1781); being the first of its kind and therefore its design was based on carpentry, for example, using dovetails .
A number of projects have been realized within the context of the ARlab, some of which are recalled below.
positioning virtual objects in the air covers up for static misalignment;
motion of the virtual objects covers up for jitter; the human attention is already drawn and the jitter is less noticed. The same is true if the human moves;
virtual objects are not bound to the floor, ceiling, walls, or tables; they only need to be within some distance to their nearest marker(s). This means that also information display and interaction does not necessarily have to take place on a wall or table, but might also take place in the air;
the image of the tracker camera can also be used to beam the augmented view of the user on a screen, by which a broad audience can see (almost) through the user's eye.
using design packages such as Cinema 4D enlarges the possibilities of the interaction designers; making interaction with animated figures possible;
for real 3D animated films with large plots, game engines must be used;
manipulation of real objects that influence (through RFID) the virtual world is "magic" for many people;
more image processing on the tracker camera is useful, for example, to segment the user's hand and fingers making unhandy data gloves superfluous.
the sounds that the ellipsoids made were coupled to their 3D position, which added to their pose recognition by the user and made it possible to draw his attention;
by applying VR design techniques (i.e., normally in AR only objects are drawn; the walls and floors are taken from the real world) the virtual objects seem real and the real objects, that is, humans walking around, appear virtual or ghosts;
the graphics rendering done on the laptop to generate the stereoscopic view does not show entirely geometric correct rendered images. Research is needed into rendering for AR headsets, taking the deformation of the presented images by the prisms into account;
using image processing on the tracker, the camera can be used to segment walking persons, thus enabling virtual objects (e.g., birds) to encircle them realistically.
Design discussions are more vividly using head-mounted AR in comparison with screen-based AR as each user can now individually select his viewpoint unhindered by the viewpoint selection of the other.
using a standard laptop is on the one hand rather heavy to wear but does enable fast connection of new interaction devices such as the Wii, but also webcams;
webcams can be used to generate life video streams inside the virtual world.
augmented reality can be fruitfully used to attract a broad public to displays of cultural heritage. Its narrative power is huge;
screen-based AR is a low cost replacement of HMD based AR and can be fruitfully used to introduce the topic at hand and the AR technology itself;
HMD-based AR is at its best when a full immersive experience is required and people can walk around larger objects.
for outdoor AR it is necessary that the ambient light intensity and the intensity of the LCD displays on the HMD are in balance. Hence also the real world light intensity needs to be controlled, for example, using self-coloring sunglass technology.
In this paper we described the design of an optical-see-through head-mounted system for indoor and outdoor roaming Augmented Reality (AR) and its quantitative and qualitative evaluation. Our ultimate goal was that virtual world objects are indistinguishable from real world objects. Hence, for optical see-through AR, measuring the head movements with respect to the physical world is mandatory. For the human head three motion classes can be distinguished: Stand-still—concentrating on an object. Smooth pursuit—following moving objects (≈ /s). Attention drawing—making jump moves with the head (≈ /s). As it makes no sense to have the alignment better than the resolution of the current headset displays, this forms the theoretical limiting factor for the head-pose tracking system: a static misalignment of 0.0 , a dynamic misalignment, when smoothly pursuing an object of 0. and a dynamic misalignment of 2. when an event in the image draws the attention. Based on these requirements we developed a head-mounted AR system, of which the hardest problem was to develop an accurate tracking system. We implemented a combination of camera and inertia tracking, alike the human visual/vestibular system. Although our ambition was to use natural features, we had to focus on a marker tracking camera system, as for now the processing of natural features is still too slow for this application. After realizing two prototypes, one of which incorporated a redesign of the head-mounted displays, making it more lightweight and open, we measured our system by mounting it on an industrial robot to verify if our requirements were met.
To obtain qualitative conclusions, an ARlab was founded with the Royal Academy of Art (KABK), the Delft University of Technology (TUD), and various SME as partners, and we tested the system with artists, designers, and curators in art, design, and cultural heritage projects. This collaboration provided us with very useful observations for profitable use of the system.
4.1. Quantitative Conclusions
We can conclude that our tracker based on the fusion of data from the camera and the inertia tracker works well at 100 Hz, albeit that the required orientation accuracy of when moving the head slowly (smooth pursuit) is just met with one cm marker at 5 m distance when the camera's systematic orientation error can be calibrated away. Because the camera is the only absolute position sensor to "anchor" to the real world, these errors cannot be corrected by the inertia sensors. In addition, to obtain this error one has to view the markers under an angle of more than , which restricts the user's movements a bit. However, the real improvement should come from a more accurate lens calibration or better lens, and/or higher resolution cameras and/or putting more markers, with known geometric relations, in the field of view of the camera and/or using natural features in combination with markers. The current systematic error, that is dependent on the location of the marker in the image, is compensated by the Kalman filter using the bias states, leading to over and undershoots upon user movements. This leads to visible jitter of the virtual objects on top of jitter from noisy camera measurements when the marker is far away or the illumination conditions are not within range.
Although, the jitter is visible for the user, it is not as bad as it seems as the human eye seems to cope with it; the fovea tracks the virtual objects especially when they move.
4.2. Qualitative Conclusions
The augmented view can be peeked from the tracker camera and used to let the public see through the user's eye.
Information display and interaction do not necessarily have to take place on a wall or table, but might also take place in the air.
Positioning virtual objects in the air covers up for static misalignment.
Motion of the virtual objects covers up for misalignment and jitter; the human visual attention is already drawn by the motion of the object. The same is true when the user moves.
Design packages such as Cinema 4D make design with animated figures possible. For real 3D animated films with large plots, game engines must be incorporated.
Manipulation of real objects can influence (through RFID) the virtual world. This is "magic" for many people.
More image processing on the tracker camera is useful, for example, to segment the user's hand and fingers making unhandy data gloves superfluous. Segmenting walking people enables virtual objects to encircle them.
The sound that virtual objects make adds to their pose recognition and attention drawing.
By applying VR design techniques, virtual objects appear real and real objects virtual.
More research is needed into the rendering of stereoscopic images for AR headsets, taking the deformation of the presented images by the prisms into account.
Design discussions are more vividly using HMD based AR as each user can now individually select his (the best) viewpoint.
Standard laptops are heavy to wear but enable easy connections to new interaction devices such as the Wii.
Life video streams inside the virtual world give a tele-presence awareness.
Screen-based AR is a low cost replacement of HMD based AR and can be fruitfully used to introduce the topic at hand and the AR technology itself.
Headset-based AR is at its best when a full immersive experience is required and people can walk around larger objects.
For outdoor AR it is necessary that the ambient light intensity and the intensity of the LCD displays on the HMD are in balance.
Augmented reality can be fruitfully used to attract a broad public to displays of cultural heritage as a three-month exhibition in museum Boijmans van Beuningen in Rotterdam showed. Its narrative power is huge.
The collaboration between researchers in the area of image processing with artists, designers, and curators appeared to be very fruitful and has led to many amazing productions and exhibitions.
This work was made possible by the SIA-RAAK projects Visualization Techniques for Art and Design (2006-2007) and Interactive Visualization Techniques for Art and Design (2007–2009). The authors thank all artists, designers, and curators for their contributions: Wim van Eck, Pawel Pokutycki, Niels Mulder, Joachim Rotteveel, Melissa Coleman, Jan Willem Brandenburg, Jacob de Baan, Mark de Jong, Marina de Haas, Alwin de Rooij, Barbara Vos, Dirk van Oosterbosch, Micky Piller, Ferenc Molnar, Mit Koevoets, Jing Foon Yu, Marcel Kerkmans, Alrik Stelling, Martin Sjardijn, and many staff, students, and volunteers.
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