System and method for a computer based cooperative work system
An agent mediated Computer Supported Cooperative Work (CSCW) system creates a sense of group work and at the same time keeps the privacy and maintains the security of each user. A multi-agent negotiation process is used in the system to reduce fractions among group members during the geographically distributed team work. A markup language, such as XML (extended Markup Language), is used in the system to encode communication messages. Event perception is an important task in agent mediated CSCW system which uses an eigen space to perform the event perception task. For the case where the number of devices is large, an eigen pyramid is constructed which can be used to discriminate different events.
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1. Field of the Invention
The present invention generally relates to computer supported collaborated work and, more particularly, to intelligently collaborating with computers in a network with one or more agents.
2. Background Description
With ubiquitous connectivity on the horizon, collaborative computing promises to become one of this new century's core applications. People will be more and more involved in Computer Supported Cooperative Work (CSCW) because of the pressure from companies to improve their product-development and decision making process and because of the convenience brought by the information super-highway.
There are four modes conceptualized by CSCW researchers on how people work; synchronous mode, distributed synchronous mode, asynchronous mode, and distributed asynchronous mode. Synchronous mode refers to the situation where activities occur at the same time and in the same place. Distributed synchronous mode refers to the situation where activities occur at the same time but at different places. Asynchronous mode refers to the situation where activities occur at different times in the same place. Distributed asynchronous mode refers to the situation where activities occur at different times and places.
Many computer systems support simultaneous interaction by more than one user. However, most of them support multiuser interaction in a way that prohibits cooperation; that is, they give each user the illusion that the user is the only one using the system. To support and encourage cooperation, cooperative applications must allow users to be aware of the activities of others. The purpose of a cooperative multiuser interface is to establish and maintain a common context, allowing the activities or events associated with one user to be reflected on other users' screens. For example, Lotusg Sametime (http://www.lotus.com/sametime) is a family of real-time collaboration products which provides instant awareness, communication, and document sharing capabilities, bringing the flexibility and efficiency of real-time communication to the business world.
With awareness of coworkers, partners, or customers online, users can communicate in a variety of ways. However, a direct reflection of all the activities on other users' screen is not approachable. The first reason is that it wastes communication bandwidth, especially when users are far apart and the amount of data to be transmitted, such as video data, is huge. The second reason is that many users may not like the situation that his or her activities are broadcasted to all the other members of the team. The third reason is that each user is concentrating on his or her own work and does not have the energy and motivation to monitor every movement of other users.
Thus, it is critical for CSCW interface to analyze activities of a given user, detect that important events have occurred, and only reflect necessary events to other agents.
Event perception will be even more important to CSCW in the pervasive computing world, where the dominance of the traditional PC as the primary computing resource is replaced by a large collection of devices with embedded computing. These intelligent, interconnected devices will be seamlessly embedded within our offices, constantly sensing and reacting to the environment. The information provided by these pervasive devices within an office environment will be very important in CSCW applications.
Autonomous agents are expected to be of great value to a CSCW system and a certain amount of future research on CSCW will be centered on multi-agent aspect of groupware. A multi-agent approach to CSCW can capture the dynamics of a team work and even re-shape its form and characteristics. The automation brought by CSCW agents will dramatically reduce certain types of frictional costs during team work. Furthermore, the intelligence of a multi-agent CSCW system will be able to keep the privacy of its user and the security of each user's local work.
PRIOR ARTCollaborative computing systems, sensing devices of various kinds that provide input to computer systems, and knowledge base or expert systems are generally known in the prior art. Some examples include the following:
U.S. Pat. No. 5,996,002 to Katsurabayashi et al. discloses a collaborative work support system that is performed on plural computers, each of which is assigned to an operator, and supports collaborative work in which the plural computers display common data and each operator operates the displayed common data through his or her own computer.
U.S. Pat. No. 5,948,057 to Berger et al. discloses a method for computer-supported matching of a number of data copies of a stored data file stored in at least one computer, in the reintegration of a number of data copies that were changed during decoupled work phases by uses of a shared work environment, ad thus exhibit inconsistencies. The reintegration is conducted so that the number of matchings is reduced on the basis of protocol data files.
U.S. Pat. No. 5,781,732 to Adams discloses a shared document framework for use by an application program that provides collaborative access to a shared document by means of a caucus service associated with the shared document. The caucus service receives messages from caucus members and broadcast transmits them to all caucus members in global order.
U.S. Pat. No. 5,708,853 to Sanemitsu discloses an integrated circuit (IC) card having a camera, a microphone and a modem for transmitting electrical signals from the camera and microphone to a telephone or communication line, or transmits signals received from the communication line to a terminal, such as a personal computer (PC).
U.S. Pat. No. 5,396,265 to Ulrich et al. discloses a tactile computer input device which simulates an object being designed. The input device is used with a computer aided design (CAD) system and allows a user to manually manipulate the input device as if it were the object under design.
U.S. Pat. No. 5,068,645 to Drumm discloses a device for controlling a cursor on a data terminal display screen. The device is in the form of a headset and includes an orientation sensor which provides an electrical signal related to the orientation of the device without it being adjacent to any fixed surface.
U.S. Pat. No. 5,418,889 to Ito discloses a knowledge base generating system that includes a knowledge base having a first knowledge base containing sets of causal relation knowledge described cause and effect relations of events taking place within a target machine, and having a second knowledge base containing sets of membership knowledge describing a structure of members of the target machine, each event of the cause and effect relations having data to identify one of the members, so that the first and second knowledge bases have mutually retrievable data.
U.S. Pat. No. 5,353,384 to Yoshida discloses an expert system which includes a first knowledge base for storing detailed knowledge, a second knowledge base for storing compiled knowledge, an inference engine for solving a problem using the second knowledge base, and an analysis engine for extracting knowledge having high utilization from the first knowledge base and storing the extracted knowledge in the second knowledge base.
U.S. Pat. No. 5,295,067 to Cho et al. discloses a system for order planning that translates an order configuration into a list of bills of materials list. The system operates based on a first logical specification of relationships between models, optional features or device codes and required material components.
SUMMARY OF THE INVENTIONIt is therefore an object of the present invention to provide a new event perception algorithm that can perceive events in the uses's workspace.
It is another object of this invention to provide an architecture of agent mediated CSCW.
A further object of this invention is to provide an improved apparatus, system, and method for computer collaboration over a network.
According to the invention, there is provided an agent mediated CSCW system that can create a sense of group work and at the same time keep the privacy and maintain the security of each user. A multi-agent negotiation process is used in the system to reduce fractions among group members during the geographically distributed team work. A markup language, such as XML (eXtended Markup Language), is used in the system to encode communication messages. (See, for example, http://www.ibm.com/developer/xml.) Event perception is an important task in agent mediated CSCW system which uses an eigen space to perform the event perception task. For the case where the number of devices is large, an eigen pyramid is constructed which can be used to discriminate different events. For more information on the eigen space approach, see Numerical Recipes in C by William H. Press, Saul Teukolsky, William T. Vetterling, and Brian P. Flannery.
BRIEF DESCRIPTION OF THE DRAWINGSThe foregoing and other objects, aspects and advantages will be better understood from the following detailed description of a preferred embodiment of the invention with reference to the drawings, in which:
In this disclosure, we will present the system architecture of an agent mediated CSCW system and study in detail its event perception issues. Referring now to the drawings, and more particularly to
Function block 415 determines the sensing categories for each available devices. For example, a weight sensor within the environment can divide its weights for every 10 pounds. Thus, if the total weight range can be sensed is 100 pounds, then we can divide the sensed range into ten categories. If the average weight sensed within the time instant r−1 and r belongs to category c, we say that the rth reading belongs to category c. A camera can analyze images by divided the images into several categories based on the image analyzing results. As for a keyboard, we can divide the category like this. Suppose the keys on the keyboard are 0, 1, . . . , 9, a, . . . , z, A, . . . , Z. If within the time interval, the user has done nothing, then the category is 0, if he typed “0”, then it is 1. If he typed “9” then it is 10, if he typed “a”, then it is 11, etc. In general, suppose the keys on the keyboard are k1, . . . , kn. Then, if the user typed on key ki within the time period, then the category is i. If the user touched two keys ki and kj, then the category is (i−1)×n+j. If the user touches r keys, k1, . . . , kr, then the category is (i1−1)nr−1+(i2−1)nr−2+ . . . +(ir-1−1)n+ir.
We can also group based on the commands the user types. For example, if the user typed “Is” in the Unix®D operating system (OS) environment, we might categorize it as 1. In general, we have different ways of doing the categorization. Our goal here is to categorize the input in such a way that the categorization can be easily used for the eigen space method to perform the event perception task. Function block 455 is the module for collecting readings for all the devices at every time instant. At every time instant, data is collected for each device, until the time is used up. The details will be described in FIGS. 6 to 11.
To model events, we collect Nexemplar exemplar for each events. Each exemplar collects readings from devices within a time interval [0,T]. These readings are discretized into Nreadings+1 readings at time instant 0,
For device h(0≦h≦M), we denote its kth (0≦k≦Nreadings) readings for the jth (1≦j≦Nexemplar) exemplar from the ith (1≦i≦N) event as rhi,j(k).
Let [rhi,j(k)]=(r1i,j(k), . . . , rMi,j(k))T be a column vector of kth readings of all the devices for the jth exemplar from the ith event. Let [ri,j] represent the column vector obtained by simply concatenating the [ri,j(k)] column vector for all the k readings, [ri,j]=(r1i,j(0), . . . , rMi,j(0), r1i,j(1), . . . , rMi,j(1), . . . , r1i,j(Nreadings), . . . , rMi,j(Nreadings))T. Here [ri,j] gives the readings for the jth exemplar of the ith event. These are the readings of all the devices with respect to an exemplar in the model training phase. The length of the vector [ri,j] is M×(Nreadings+1).
The sampling readings matrix A for all the events and their associated exemplar can be created by the set of all j and i of [ri,j]. A=([r1,1], . . . , [r1,N
M×(Nreadings+1)>>N×Nexemplar.
Matrix A can be decomposed using singular value decomposition (SVD) as:
A=UWVT,
where U=(U1, . . . , UN×N
where q=N×Nexemplar, cli,j are scalar values that can be calculated by taking the dot product of [ri,j] and Ul, Cli,j=[ri,j]TUl. This is the process of projecting the reading vector [ri,j] onto the subspace spanned by the q basis vectors U1, . . . , Uq with parameters c1i,j, . . . cqi,j. Thus, for a given i and j, we can obtain a vector Ci,j=(C1i,j, . . . , cqi,j)T that gives the coefficients of the corresponding readings. For all the possible i and j, we can get a coefficient matrix C=(C1,1, . . . , C1,N
Now, we transform matrix C into a matrix that represents the average coefficient for each event. For any event i, matrix C contain the coefficient vectors of all its exemplar: (Ci,1, . . . , Ci,N
The average coefficient matrix becomes {right arrow over (C)}=({right arrow over (C)}1, . . . , {right arrow over (C)}N). Each column i of matrix C corresponds to the average coefficient vector {right arrow over (C)}=({right arrow over (c)}1i, . . . , {right arrow over (c)}qi) of event i. {right arrow over (C)} is the model of events learned from the training phase and will be used in event perception.
Suppose R(t)=(R1(t), . . . , RM(t))T is the readings from the M devices within time period [0,T]. We discretize [R(t)] into Nreadings+1 at time instant 0,
Let [R(k)] denote the kth readings of all the devices at kth time instant. By concatenating readings from all the time instants, we obtain the column vector of matrix R which gives readings of all the devices at all the time instants.
By projecting this vector on the principal component directions, we recover a vector of coefficients, {right arrow over (c)}=(c1, . . . , cq), that approximate the event to be perceived as a linear combination of eigen event basis. Upon the recovery of the real situation coefficient vector, the normalized distance Δi between {right arrow over (c)} and model coefficients {right arrow over (C)}i is used to perceive the observed event. Here
The event i with the smallest distance Δi is considered the best match of the observed event. The above is the process when we need to distinguish which event has happened among several possible events.
During the model formulation process, we can get the following. For any event i, matrix C contains the coefficient vectors of all its exemplar, (Ci,1, . . . , Ci,N
The average coefficient matrix becomes C=({right arrow over (C)}1, . . . , {right arrow over (C)}N). Each column i of matrix C corresponds to the average coefficient vector {right arrow over (C)}=({right arrow over (c)}1i, . . . , {right arrow over (c)}qi) of event i.
For event i, for coefficient vector Ci,1, we can obtain an offset difference:
Similarly, for Ci,2, . . . , Ci,N
Here, j is between 1, . . . , Nexemplar. Thus, we get ηi,1, . . . , ηi,N
During the event perception situation, we can collect data and calculate the coefficients {right arrow over (c)}=(c1, . . . , cq). We then calculate the difference
We then find the value of k such that
ηi,k≦η<ηi,k+1.
If
then we believe that event i has happened. Otherwise, we believe that event i has not happened. The above is the process when we need to figure out whether a given event has happened.
We can image that in the inter-connected world, a huge amount of devices will be involved. Events like what a person is doing can be perceived by considering only devices within an office. However, events like whether people within a building are having a meeting should be considered with all the devices within the building. In general, the bigger the scale of the events to be perceived, the more devices need to be considered. When the number of devices exceeds a certain threshold, the strategy above will not work because too much computational time is needed.
Function block 1605 obtains the co-efficient for each group. This is illustrated in Mapping 1515, 1557 and 1575 of
Function block 1615 forms the next layer of the pyramid. This is illustrated in 1557 and 1565 of
k×Nexemplar×Nevents
and which should be much smaller than the original length of the “exemplar” column vector. For every old exemplar, we can get a new exemplar. Each new exemplar will be a column in the new matrix. After we put all the new exemplar together, we get a new data matrix that acts as the second layer of the pyramid.
In decision block 1617, a determination is made as to whether to continue the data abstraction process. If so, the process loops back to function block 1601; otherwise, the process ends.
At the first stage, the length for each training vector (exemplar) is Ntotal. During the process above, they are divided into k groups. Each group generates Nexemplar×Nevents coefficients. Thus, the total length for the second level of input will be k×Nexemplar×Nevents, which is much less than Ntotal=k(nacceptable−1)+r.
If k×Nexemplar×Nevents>nacceptable, we take this new data as input and repeat the above data abstraction process to further reduce the amount of data.
If k×Nexemplar×Nevents is much less than nacceptable and a further eigen coefficient extraction is meaningless, then we take these k×Nexemplar×Nevents numbers as the final coefficients of the training exemplar.
If k×Nexemplar×Nevents is less than nacceptable and a further eigen coefficient extraction is meaningful, then we take another round of eigen coefficient extraction. These newly generated coefficients will be taken as the final coefficients of the exemplar of the training events.
These new coefficients will be taken as the final coefficients of the exemplar of the training events. After extracting the final coefficients of all the exemplar of all the events, the average of the final coefficients of all the exemplar with respect to a given event are taken as the model fo the corresponding event. Just like what we did in the single layer case, these models are generated and used to perform the event perception task.
During the event perception phase, we can first get readings from all devices.
While the invention has been described in terms of a single preferred embodiment, those skilled in the art will recognize that the invention can be practiced with modification within the spirit and scope of the appended claims.
Claims
1-15. (canceled)
16. A computer supported cooperative work (CSCW) method comprising the steps of:
- dividing sensing devices associated with sensing the environment of a user into groups;
- calculating coefficient vectors for each group to form a layer of an eigen space pyramid;
- obtaining readings from the sensing devices according to the groups;
- generate coefficients for data of each of the groups obtained by the readings; and
- connecting all the coefficients together to form a next layer of the eigen space pyramid,
- wherein the eigen space pyramid is used to perceive subsequent events from the sensing devices.
17. The CSCW method according to claim 16, wherein the eigen space pyramid perceives subsequent events by matching readings from the sensing devices to sense the environment against learned models of all events.
18. The CSCW method according to claim 16, wherein an average of the coefficient vectors for is calculated by: C -> i = ∑ j = 1 N exemplar c ij N exemplar
19. The CSCW method according to claim 16, further comprising:
- for each of the groups, running training data and detecting their principal directions;
- collecting the coefficient vectors with respect to the principal directions for each training exemplar;
- inputting the coefficient vectors of each training exemplar as an input to the next level of the eigen space pyramid.
20. The CSCW method according to claim 19, further comprising dividing each training vector into a group which generates Nexemplar×Nevents coefficients, wherein a total length for the second level of input will be k×Nexemplar×Nevents, which is less than Ntotal=k(nacceptable−1)+r, where r is a reading.
21. The CSCW method according to claim 20, wherein:
- if k×Nexemplar×Nevents>nacceptable, new data is input and the process is repeated to reduce an amount of data.
- if k×Nexemplar×Nevents is much less than nacceptable and a further eigen coefficient extraction is meaningless, then k×Nexemplar×Nevents are final coefficients of the training exemplar; and
- if k×Nexemplar×Nevents is less than nacceptable and a further eigen coefficient extraction is meaningful, then another round of eigen coefficient extraction is performed and newly generated coefficients will be taken as final coefficients of the exemplar of the training events. and newly generated coefficients will be taken as final coefficients of the exemplar of the training events.
22. The CSCW method according to claim 21, wherein:
- after extracting the final coefficients of all exemplar of all events, the average of the final coefficients of all the exemplar with respect to a given event are taken as the model of the corresponding event.
Type: Application
Filed: May 24, 2005
Publication Date: Sep 29, 2005
Applicant: International Business Machines Corporation (Armonk, NY)
Inventors: Stephen Boies (Mahopac, NY), Yiming Ye (White Plains, NY)
Application Number: 11/135,276