797 research outputs found

    User-centered design criteria in automobile design with a case study of automobile dashboard design

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    Thesis(Master)--Izmir Institute of Technology, Industrial Design, Izmir, 2006Includes bibliographical references (pages: 100-102)Text in English; Abstract: Turkish and Englishxi,102 leavesOur era provides us enormous changes and unforeseen advancements in technology, which lead to specific changes in economic and socio-cultural values. As a result of this shift, consumer.s need and expectations have changed into a search for new experiences. Companies, in search of satisfying the new expectations of this era.sconsumer, aspire to be innovative. To achieve this, they are concentrate on the user as the main source of innovation and design their products taking into consideration ergonomic, user needs and functionality. Automotive Industries is the one of the most developed and changed industries. Nowadays, especially interior of the automobile has changed with significant development. This paper describes and discusses the approach development aspects, and evoluation phases of a new generation interior design of automobile. The primary interest in the driver.s environment is the relationship between the driver.s seat, steering wheel and dashboard location. These are the workstation components that the driver required to stay in constand contact with, and the location of these control dictates the driver.s posture. Consequently, this study mainly aims to explore the role of user-centered design criterias for design phase and the role of ergonomic and human factors for automobile dashboard design

    Vertex sparsification and universal rounding algorithms

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    Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer Science, 2011.Cataloged from PDF version of thesis.Includes bibliographical references (p. 125-129).Suppose we are given a gigantic communication network, but are only interested in a small number of nodes (clients). There are many routing problems we could be asked to solve for our clients. Is there a much smaller network - that we could write down on a sheet of paper and put in our pocket - that approximately preserves all the relevant communication properties of the original network? As we will demonstrate, the answer to this question is YES, and we call this smaller network a vertex sparsifier. In fact, if we are asked to solve a sequence of optimization problems characterized by cuts or flows, we can compute a good vertex sparsifier ONCE and discard the original network. We can run our algorithms (or approximation algorithms) on the vertex sparsifier as a proxy - and still recover approximately optimal solutions in the original network. This novel pattern saves both space (because the network we store is much smaller) and time (because our algorithms run on a much smaller graph). Additionally, we apply these ideas to obtain a master theorem for graph partitioning problems - as long as the integrality gap of a standard linear programming relaxation is bounded on trees, then the integrality gap is at most a logarithmic factor larger for general networks. This result implies optimal bounds for many well studied graph partitioning problems as a special case, and even yields optimal bounds for more challenging problems that had not been studied before. Morally, these results are all based on the idea that even though the structure of optimal solutions can be quite complicated, these solution values can be approximated by crude (even linear) functions.by Ankur Moitra.Ph.D

    Vertex sparsification and universal rounding algorithms

    Get PDF
    Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer Science, 2011.Cataloged from PDF version of thesis.Includes bibliographical references (p. 125-129).Suppose we are given a gigantic communication network, but are only interested in a small number of nodes (clients). There are many routing problems we could be asked to solve for our clients. Is there a much smaller network - that we could write down on a sheet of paper and put in our pocket - that approximately preserves all the relevant communication properties of the original network? As we will demonstrate, the answer to this question is YES, and we call this smaller network a vertex sparsifier. In fact, if we are asked to solve a sequence of optimization problems characterized by cuts or flows, we can compute a good vertex sparsifier ONCE and discard the original network. We can run our algorithms (or approximation algorithms) on the vertex sparsifier as a proxy - and still recover approximately optimal solutions in the original network. This novel pattern saves both space (because the network we store is much smaller) and time (because our algorithms run on a much smaller graph). Additionally, we apply these ideas to obtain a master theorem for graph partitioning problems - as long as the integrality gap of a standard linear programming relaxation is bounded on trees, then the integrality gap is at most a logarithmic factor larger for general networks. This result implies optimal bounds for many well studied graph partitioning problems as a special case, and even yields optimal bounds for more challenging problems that had not been studied before. Morally, these results are all based on the idea that even though the structure of optimal solutions can be quite complicated, these solution values can be approximated by crude (even linear) functions.by Ankur Moitra.Ph.D
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