CALL FOR PAPERS - RCA'2005 Reliable Computations and their Applications (with an emphasis on combining interval and constraint satisfaction techniques) a Technical Track at the 20th ACM Symposium on Applied Computing SAC'2005 March 13 - 17, 2005, Santa Fe, New Mexico, USA TRACK CO-CHAIRS: Martine Ceberio University of Texas at El Paso El Paso, TX, USA mceberio@utep.edu Vladik Kreinovich University of Texas at El Paso El Paso, TX, USA vladik@utep.edu Michel Rueher Universite de Nice ESSI Sophia Antipolis, France rueher@essi.fr SAC'2005 For the past nineteen years, the ACM Symposium on Applied Computing has been a primary gathering forum for applied computer scientists, computer engineers, software engineers, and application developers from around the world. SAC 2005 is sponsored by the ACM Special Interest Group on Applied Computing, and is hosted by New Mexico Institute of Mining and Technology, Socorro, NM, USA. RCA TRACK: MOTIVATIONS Many numerical computations, be it solutions to systems of differential equations or optimization problems coming from applied areas like protein folding, do not provide us with guaranteed computation results. In many situations, we have numerical solutions, we may even have a theorem guaranteeing that eventually, this numerical solution tends to the actual precise one, but the algorithm itself does not provide us with guaranteed bounds on the difference between the numerical approximate solution and the desired actual one. Therefore, in some practical situations, numerical solutions are much farther from the actual (unknown) precise solutions than the users assume. As a result, we often end up with inefficient local maxima for practical optimization problems like chemical engineering - or even with a mission failure if we are planning, e.g., a spaceship trajectory. For some such algorithms, researchers have found guaranteed bounds, but producing a guaranteed bound for each algorithm requires a lot of work. It is therefore desirable to develop a methodology that would provide algorithms with automatic result verification, i.e., with automatically generated upper bound on the difference between the actual and the numerical solution. In other words, we need computation techniques that produce reliable (guaranteed) results. This problem was recognized already in the late 1950s when Lockheed wanted to develop algorithmic techniques guaranteeing trajectories of spaceflights. These techniques, largely developed by Ramon E. Moore, were later applied to other practical problems where deviations from the target are of critical importance. The main idea behind these techniques is that at any intermediate step of the computations, instead of the exact number, we keep an interval of possible values. For inputs (that usually come from measurements), we have an interval because measurements are never 100% accurate; if the manufacturer of the measuring instrument guarantees that the measurement error is D or smaller, then the measuring result X means that the actual value is in the interval [X-D,X+D]. At each elementary computational step, we apply interval arithmetic to the corresponding intervals and produce the interval for the result; e.g., [a,b]+[c,d] leads to [a+c,b+d]. Of course, this "straightforward interval computation", that does not take dependence between intermediate results into consideration, does not always lead to efficient estimates; however, in the last 40+ years, efficient interval computations methods have been developed based on this original idea. There are a lot of interesting applications of interval computations, there is a lot of potential, but there are still numerous open problems, situations where new techniques are needed. One such technique that has also been used to provide guaranteed bounds is the technique of constraint propagation. This technique originated in logical AI problems, and it has been lately successfully applied to numerical problems, often in conjunction with interval methods. For example, one of the latest textbooks on interval computations, by Jaulin et al., contains robot-related practical examples of combining these two techniques. This combination has started, it is the object of interest by many researchers, it has already led to interesting and efficient packages like Numerica, but there is still a lot of room for potential improvement. We hope that our track, with an emphasis on such a combination, will bring together not only algorithm developers but also practitioners whose practical needs will help guide researchers in the proper directions. PAPERS Authors are invited to submit original papers in all areas related to the track's topic. Possible submissions fall into the following categories: * Original and unpublished research work * Report of innovative computing applications in the arts, sciences, engineering, and business areas * Report of successful technology transfer to new problem domains * Report of industrial experience and demos of new innovative systems Peer groups with expertise in the track focus area will blindly review submissions to that track. Accepted papers will be published in the annual conference proceedings. Papers should be submitted with no more that 4000 words. Accepted papers must fit within five (5) two column pages, with the option (at additional expense) to add three (3) more pages. For submission, please use guidelines posted under Downloads at the SAC 2004 website. (There may be minor changes for submitting the final versions of accepted papers). Paper submissions should be sent to Track co-Chairs. IMPORTANT DUE DATES Sept. 3, 2004: Paper submissions Oct. 15, 2004: Author notification Nov. 5, 2004: Camera-Ready Copy CONFERENCE VENUE Nestled at 7000 feet (2 km) in the foothills of Rocky Mountains, Santa Fe, New Mexico, the "City Different", is the oldest capital city in the United States, the city that has a long history and rich cultural heritage. Originally a townlet populated by Pueblo Indians, it became a capital of Nueva Espana (New Spain) in 1607, then a capital of the Mexican state of Nuevo Mexico (New Mexico); since 1840s, it is part of the USA. Santa Fe is famous for its culture, art, and traditions. It is home to US's third largest art market, to the Santa Fe Opera, variety of cuisines, hundreds of quaint shops, and unlimited outdoor activities. For more information about Santa Fe see the city website
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