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Showing posts with label Civil Engineering. Show all posts
Showing posts with label Civil Engineering. Show all posts

Friday, 29 March 2013

Air Transportation System

Transportation sustains economic and social activity and is central to operations research and management science. When operations research emerged as a structured field during World War II, some of the first problems investigated arose from the need to optimize military logistics and transportation activities. After the war ended, the scope of operations research applications broadened but transportation problems always occupied a central place. It is now widely recognized that some of the most successful applications of operations research are encountered in transportation, most significantly in the airline industry where it underlies almost every aspect of strategic, tactical, and operational planning. This success story may be explained by a number of factors, the first being the economic importance of transportation. Also, the complexity and large scale of transportation problems call for powerful analytical techniques, and the high volumes involved imply that substantial savings can often be achieved through the use of optimization. Furthermore, transportation problems are highly structured, making them amenable to the use of efficient solution methods based on network optimization techniques and mathematical programming. This book contains eleven chapters describing some of the most recent methodological operations research developments in transportation. It is structured around the main transportation modes, and each chapter is written by a group of well-recognized researchers. Because of the major impact of operations research methods in the field of air transportation over the past forty years, it is befitting to open the book with a chapter on airline operations management. While many past publications have focused on airline strategic and tactical planning, Ball, Barnhart, Nemhauser, and Odoni have chosen to address the organization and control of recovery operations in the event of disturbances. This line of research is relatively new and of major importance to the airline industry. The second chapter, by Desaulniers and Hickman, surveys the planning of public transit operations. The problems addressed and the methods employed in transit planning, for example, those arising in network design, passenger assignment, scheduling, and fleet and crew assignment, are often similar to those of the airlines. The railway optimization chapter, by Caprara, Kroon, Monaci, Peeters, and Toth, covers the realm of planning problems encountered in railway planning, with an emphasis on European passenger railways. Again, several of these issues are similar to those observed in other modes, but some problems are specific to the railway industry, such as train platforming, rolling stock circulation, and train unit shunting. The fourth chapter, by Christiansen, Fagerholt, Nygreen, and Ronen, contains an extensive
survey of maritime transportation problems, methods, and applications. Compared with other modes, maritime transportation has received relatively little attention from operations researchers. Yet this field is rapidly expanding with the consolidation of major shipping companies and the development of large container ports. The next three chapters cover a variety of planning problems arising in vehicle fleet management. The chapter by Powell, Bouzaïene-Ayari, and Simão addresses truck transportation planning in contexts where information processes are dynamic. The focus is on the development of models that capture the flow of information and decisions. The vehicle routing chapter, by Cordeau, Laporte, Savelsbergh, and Vigo, concerns what is arguably the most central problem in distribution management. It surveys several families of vehicle routing problems, including classical models, inventory routing, and stochastic routing. In the transportation on demand chapter, Cordeau, Laporte, Potvin, and Savelsbergh consider the planning of pickup and delivery operations made at the request of users, such as those encountered in courier services, dial-a-ride operations, dial-a-flight systems, and ambulance fleet deployment. The eighth chapter, by Crainic and Kim, is devoted to intermodal transportation and ties in some planning issues encountered in railway, maritime, and trucking operations. This chapter describes methodologies relevant to the solution of system design and operations planning problems from the perspective of a carrier, or from that of an intermodal transfer facility operator. It also addresses problems encountered at the regional or national level. The next chapter, by Erkut, Tjandra, and Verter, concerns the transportation of hazardous materials and includes a broad description of the issues encountered in this field, as well as methodological contributions on risk assessment, routing and scheduling, and facility location. The last two chapters of the book cover the area of automobile transportation. Marcotte and Patriksson first survey the broad field of traffic equilibrium. Their chapter contains a rich account of the main equilibrium concepts, as well as subproblems and mathematical algorithms encountered in this area. This chapter provides an informative bibliographical note at the end of each section. Finally, in the last chapter, Papageorgiou, Ben-Akiva, Bottom, Bovy, Hoogendoorn, Hounsell, Kotsialos, and McDonald summarize some of the most important issues and recent developments encountered in ITS and traffic management. These include traffic flow models, route guidance and information systems, as well as urban and highway traffic control. We are confident that this book will prove useful to researchers, students, and practitioners in transportation, and we hope it will stimulate further research in this rich and fascinating area. We are grateful to Jan Karel Lenstra and George L. Nemhauser who invited us to edit this volume. While the process took longer than we had expected, we found the experience highly rewarding. Our deep thanks go to all authors for the quality of their contriPreface butions, to the anonymous referees for their time, effort, and valuable suggestions, and to GerardWanrooy of Elsevier for his support. 

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Friday, 22 March 2013

Blog Address

For my friends who want to know the address of civil engineering blog S1 2012 please download here

Wednesday, 13 March 2013

Transportation System

Understanding Transpor
An attempt removal or movement goods or people from their original locations to destination location.


Urban Transport System is
A whole rather than the elements, components are mutually support and cooperate in the procurement of  transportation serving urban areas.



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Mechanics of materials

Mechanics of Materials Science and Engineering is part of the civil laws of physics that studies about the behavior of a material when loaded, especially the problem of the forces that occur in these materials and their derivatives.Definitions Voltage is the force per unit area, where the style is meant here is the styles, the style of which occurred within a material due to the resistance of materials to compensate for external forces. Generally, the force acting on the broad infinitely small on a piece, will consist of an assortment of magnitude and direction.In Mechanics of materials, the intensity of the forces should be determined dalarn in various parts of the piece, as the resistance of the deformation, while the ability of materials to withstand the force is dependent on the intensity of this.In general, the intensity of this style is trending oblique to the field pieces. Usually in the calculation of the intensity of the force is decomposed into perpendicular and parallel pieces. The intensity of the perpendicular style called Normal Tension (Normal Stress) is denoted by s (read: Sigma). Meanwhile, the other stress components parallel to the field pieces called Voltage Slide (Shearing Stress) and is denoted by t (read: Tau).In addition to the above stresses known also what is called Voltage Bending, arising due to bending moment (Bending Moment).Normal voltage.An axial forces pose an equal pull on the rod, because it is said to Pull rods (Tension). P works on the right end of the rod. At the left end of the working styles of action. These forces are continuously distributed throughout the cross section of the trunk and called Normal Tension (σn). Normal voltage is defined by:Flexural stress (σl).Bending stress due to moment arising from the force and external load.Voltage combination.Combined voltage is the voltage that occurs due to the normal force and moment yan style or expense arising from outside. In these conditions the resultant stresses that work can be obtained by downloading the voltage superposisikan normal stresses that occur are caused by axial force (P) and bending moment (M).Voltage Slide.Transverse force perpendicular D work pieces. Styles that work in the field of cuts will be distributed evenly across the cross section of the rod, and is called the Voltage Slide (τ).τ = DS / bIWhere:D = style latitudes.S = static moment of pieces that were reviewed.b = width of pieces that were reviewed.I = Inertia pieces.

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Tuesday, 12 March 2013

Calculus

Calculus is the mathematical study of change,in the same way that geometry is the study of shape and algebra is the study of operations and their application to solving equations. It has two major branches, differential calculus (concerning rates of change and slopes of curves), and integral calculus (concerning accumulation of quantities and the areas under curves); these two branches are related to each other by the fundamental theorem of calculus. Both branches make use of the fundamental notions of convergence of infinite sequences and infinite series to a well-defined limit. Calculus has widespread uses in science, economics, and engineering and can solve many problems that algebra alone cannot.
This subject is a major part of modern mathematics education. A course in calculus is a gateway to other, more advanced courses in mathematics devoted to the study of functions and limits, broadly called mathematical analysis.
Calculus has historically been called "the calculus of infinitesimals", or "infinitesimal calculus". The word "calculus" comes from Latin (calculus) and means a small stone used for counting. More generally, calculus (plural calculi) refers to any method or system of calculation guided by the symbolic manipulation of expressions. Some examples of other well-known calculi are propositional calculus, calculus of variations, lambda calculus, and process calculus.


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Saturday, 9 March 2013

Specific Static Structural Analysis II

Specific Static Structural Analysis II in Civil Engineering are subjects or the study of the changes that need to be anticipated by the structural elements of the forces and loads acting on the building structure. Is also the basic science of the knowledge of Building and Structure Construction Technology Building.


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