Efficiency Analysis in Search Problems. Thesis Proposal. Yury Smirnov. Dept. of Computer Science. Carnegie Mellon University. Abstract By now Artificial Intelligence (AI), Theoretical Computer Science (CS theory) and Operations Research (OR) have investigated a variety of search problems. However, methods from these scientific areas use different problem descriptions, models, and tools. They also address problems with particular efficiency requirements. For example, theoretical approaches are mainly concerned with the worst-case complexity and are not focused on empirical performance. A few efforts have tried to apply methods across areas. Usually a significant amount of work is required to make different approaches ``talk the same language,'' be successfully implemented, and, finally, solve the actual same problem with an overall acceptable efficiency. The expected contribution of this thesis is to advance the state of the art in the transfer of knowledge across the above mentioned areas. We propose to investigate a number of problems that belong to or are close to the intersection of AI's, OR's and CS theory's areas of interest. The thesis will demonstrate how the representation of each specific group of problems can be changed to obtain a single universal formulation amenable to approaches from the considered scientific areas. The methodology that we will follow consists of, first, the analysis of each group of problems along different directions to identify efficient methods of solving these problems. Second, we combine the most beneficial features found during the analysis phase utilizing the advantage of the common representation developed. Based on our work and results produced so far, concretely we propose to address the following kinds of search problems: goal-directed exploration, in which search with limited look-ahead occurs in partially or completely unknown domains; path optimization in domains with dynamic effects, where the agent's actions can affect directly the search for an optimal or efficient tour; and combinatorial optimization problems, focused on a comparative performance analysis of the Pigeonhole Principle and Integer Programming approaches. Thesis Committee: Manuela Veloso (Chair) Jaime Carbonell Avrim Blum Bart Selman (AT&T Labs)