Session 3613 Process Simulation in Chemical Engineering Design: A Potential Impediment to, Instead of Catalyst for, Meeting Course Objectives Colin S. Howat Kurata Thermodynamics Laboratory Department of Chemical & Petroleum Engineering University of Kansas Lawrence, Kansas 66045-2223 USA cshowat@ukans.edu Capstone Design is creativity -- synthesis and evaluation. It is focuses on developing the confidence to practice
Session 1339 THE USE OF INDUSTRIAL DESIGN PROJECTS AS A MEANS FOR INTEGRATING SENIOR ENGINEERING DESIGN AND ENGINEERING ECONOMICS J. Darrell Gibson Professor of Mechanical Engineering Rose-Hulman Institute of TechnologyABSTRACTStrategies for the development and maintenance of university/industrial relationships can takeseveral forms. These include industrial boards of advisors, research contracts, internships, facultysabbaticals, guest lectures from industry, etc. One strategy that is underutilized is the use of
Session 3253 Using a Project to Link Introduction to Engineering, Freshman Composition, and Pre-Calculus for Entering Engineering Students Walter W. Fisher, Connie Kubo Della-Piana, Carol Crowley University of Texas at El Paso INTRODUCTIONThe UniversityThe University of Texas at El Paso (UTEP) is a comprehensive public urban institution. As amid-size, commuter campus located in the world’s largest binational metropolitan center, theUniversity of Texas at El Paso is recognized as one of the nation's most successful
Session 3230 Coaching Engineering Design Teams D. Knight, W. Poppen, J.E. Seat, J. Parsons, G. Klukken, A. Glore The University of Tennessee College of Education/College of EngineeringIntroduction At an increasing rate, teams are becoming the primary unit of performance in industrialorganizations.1 In line with this trend, representatives from industry have requested, andengineering educators have responded, that graduating seniors in engineering need to have agreater ability to work in teams2, 3. Although the University of Tennessee, Knoxville provides
Session 2513 Implementing an Integrated System for Program Assessment and Improvement Stephen J. Ressler, Thomas A. Lenox United States Military AcademyINTRODUCTIONCriterion 2 of the ABET Engineering Criteria 2000 requires that, to gain accreditation, anengineering program must have: (a) detailed published educational objectives that are consistent with the mission of the institution and [ABET] criteria, (b) a process based on the needs of the program’s various constituencies in which the objectives are determined and periodically
),where the radius of the fiber is a; we are plotting the fundamental mode in the cross-section of thefiber. The strength of the field is highest in the middle of the fiber; an observer would see a singlebright spot at the end of the fiber. There is no azimuthal variation, so ν = 0, and the field isapproximated by the J0(κr) function,3 which is maximum at r = 0. This plot is made with thestandard three-dimensional surface plotting functions of MATLAB.We then consider a mode with ν = 1 in Figure 1(b). The azimuthal variation in the field is Re{ejφ},so there is one period rotationally about the fiber as φ varies between 0 and 2π. In addition, theradial variation is J1(κr), which is zero at the center of the fiber. The intensity distribution
properties of polymers to helpcontrol resin quality, fine tune manufacturing processes, simulate, predict, and control moldingprocesses, and monitor and control product quality. Page 3.388.22LABORATORY EXPERIMENTSLaboratory experiments are developed and emphasize on (a) material characterization byrheological properties, (b) theory and practice behind the LCR and OLPR, (c) computer-instrumented technology, (d) process monitoring and control, (e) processability and recycling ofpolymers, (f) effects of rheological properties on processing and product quality, (g) applicationof statistical techniques, and (h) integration of the LCR/OLPR with the Polymer
experiments are comparedwith this one involving the glue sticks?ReportingThe student should not only write his or her findings, but should suggest variations of theseexperiments for other substances and methodologies. Order of magnitude values for thediffusion coefficient (in m2/s) for the three experiments are as follows: (a) gaseous, ~ 10-1, (b) liquid, ~ 10-6, (c) solid, ~ 10-11Reports should be judged on the basis of not only data “correctness” but on the basis ofsuggestions for improvement, error sources and estimates, observations, etc.Appendix: An Overview of Diffusion Mechanisms and TheoryA knowledge of mass transfer mechanisms is essential for the description of how atoms(molecules) move in solids, liquids and gases. The
),where the radius of the fiber is a; we are plotting the fundamental mode in the cross-section of thefiber. The strength of the field is highest in the middle of the fiber; an observer would see a singlebright spot at the end of the fiber. There is no azimuthal variation, so ν = 0, and the field isapproximated by the J0(κr) function,3 which is maximum at r = 0. This plot is made with thestandard three-dimensional surface plotting functions of MATLAB.We then consider a mode with ν = 1 in Figure 1(b). The azimuthal variation in the field is Re{ejφ},so there is one period rotationally about the fiber as φ varies between 0 and 2π. In addition, theradial variation is J1(κr), which is zero at the center of the fiber. The intensity distribution
note, call it FFF, somewhatless than two octaves lower than C for which C is the third harmonic. In this case fC = 3 fFFF and fFFF = (1/3) fC.By going up two octaves from FFF we have another note F as follows fF = 4 fFFF = (4/3) fC.This combination of C F G and C' formed the strings on early Greek lyres.With this play, Pythagoras derived the notes of the scale that had a ratio of frequency from thefundamental as shown below. C D E F G A B C' 1 9/8 81/64 4/3 3/2 27/16 243/128 2In the key of C, G is known as the fifth because it is the fifth harmonic note in the progression. Fis known as the fourth
trigonometric relationshipsBackground We talked in class about the use of trigonometric relationships to define the angle between lines. In this lab we will usethose basic concepts to develop a tool that will allow you to estimate the heights of large objects. The basic concept is shown inthe figure. If we can establish the two lines, then the ratios of the sides will always be same. So, if what we’re trying to do isfind the height B, if we know the ratio b/a and the length A, then B = A * (b/a). For example, if b is 1/10 a (so b/a = 1/10) and A= 50 ft, then B = 50 ft * (1/10) = 5 ft. This is most easily thought of in terms of ratios, where the ratio b/a means that we have 0.1
Table 1.Another interesting finding was that the students who were predicted to do well in the 10 am and2 pm classes (i.e. receive a final grade of A or B) but did not receive intervention techniques, didnot perform as well as originally anticipated as a group. In the 10 am class the predicted average Page 3.81.2of at-risk students was 1.581, while their actual average at the end of the course was 2.186.Intervention resulted in a positive difference of 0.605. However, the non-intervention group wasanticipated to have a final average of 3.429, but only achieved an average of 3.086. Similarresults occurred in the 2 pm class are shown in Table 2
, which can stimulate internal recognition and cost-share3. Organizational structures that bring a multi-disciplinary faculty under the same roof with asingle mission which they can carry out in a variety of ways, reflecting their own backgrounds,teaching styles, and expertises.4. Selecting faculty that have a shared sense of commitment to that mission and rewarding themfor their hard work. Page 3.265.3 ReferencesCarlson, W. B., & Gorman, M. E. (1990). Understanding invention as a cognitive process: Thecase of Thomas Edison and early motion pictures, 1888-1891. Social Studies of Science, 20, 387-430.Feist
, which can stimulate internal recognition and cost-share3. Organizational structures that bring a multi-disciplinary faculty under the same roof with asingle mission which they can carry out in a variety of ways, reflecting their own backgrounds,teaching styles, and expertises.4. Selecting faculty that have a shared sense of commitment to that mission and rewarding themfor their hard work. Page 3.266.3 ReferencesCarlson, W. B., & Gorman, M. E. (1990). Understanding invention as a cognitive process: Thecase of Thomas Edison and early motion pictures, 1888-1891. Social Studies of Science, 20, 387-430.Feist
package best replaces the one on hand. Once a package and the vendor areconsidered, the professor then writes up a small proposal and submits it for consideration bythe university administration. Invariably there are two main problems that are encountered: a)With the dwindling financial resources, the submitted proposal has to “compete” with severalothers from the department, college, and sometimes from the whole university forconsideration in terms of urgency of the need for replacement, and (this is the bottom-line) thecost. The “canned experiments and packages” are usually very expensive. Therefore, the moreexpensive equipment is the lower the priority a request receives. b) The equipment may notallow sufficient flexibility for a more detailed
. Beaufort, R., “Student Exercises for Process Control System,” unpublished laboratory experiments, Trident Technical College; Charleston, S.C., 1996BiographyJAMES A. REHG – James Rehg received B. S. and M. S. degrees in Electrical Engineering from St. LouisUniversity and has completed additional graduate work at the University of South Carolina and Clemson University. Page 3.394.8Since August 1995 Jim has been working as an assistant professor of engineering and the Program Coordinator ofthe B. S. program in Electro-mechanical Engineering Technology at Penn State Altoona. He is the author of fivetextbooks, including the following
propagation on transmission lines. Inthis approach, the line is considered to be composed of an infinite number of sections, eachmade of discrete lumped elements R, L, C, G (see Fig 1.) Figure 1. Lumped-element equivalent model of a transmission line.By applying the circuit laws to a section and solving the resulting differential equations, one isable to find the voltage and current of the line as functions of time and distance. 1,2 Thesesolutions and some of the other results for time-harmonic operation may be written as v(x,t) = [Ae-γx + Be+γx ]ejωt i(x,t) = (1/Zo)[Ae-γx - Be+γx ]ejωt Zo = [(R + jωL)/( G + jωC)]1/2 γ = α + j β = [(R + jωL)( G + jωC)]1/2in which A and B are arbitrary constants, to be
users of formulas and of teacher-certified algorithms. Whenconfronted with a new type of problem, they tend to use a seemingly related algorithm withoutever wondering if their solution makes sense. So, for example, in a pretest the problemstatement, Write an equation using the variables S and P to represent the following statement: “There are six times as many students as professors at this university.” Use S for the Page 3.458.1 number of students and P for the number of professorselicits as an answer “P=6S” as often as “S=6P”.Another pretest problem, A can do a certain job in 3 days. The same job takes B 6 days to do
andweaknesses in different areas, develop positive interdependence, collaborate to achieve acommon goal, learn from each other, and also have fun. The four projects were a) shootingbasketball from a free throw line and determining their percentage success rate; b) finding theirlearning styles and discussing similarities and differences in their learning styles; c) generatinga creative item like a joke, cartoon, or poetry, and coming to a consensus about which is thebest item from their group, and d) designing an optimum roof truss. The formal groups were encouraged to study together and prepare for examinations.The group members also took collaborative quizzes in the class. During such a quiz the groupmembers discussed how to solve a given quiz
. Those planning to participate for multiple yearshad to judiciously select the number of credit hours they wanted to commit to. Student gradeswere determined based on the number of hours they worked and the credit hours they signed upfor. Assuming a student should spend two hour out of class for every hour in class, one creditrequired a commitment of 30 hours to earn an A grade. Other grades were based on a linear ratioof time worked (B = 27 hours, C = 24 hours, etc.). Not all students received an A.The university students were placed in a unique position as mentors to the high school studentsand mentorees for the engineers. As mentors they were invaluable in making the high schoolstudents feel like contributors to the overall project. This lead
Session 1526 The Development of Hands-on Fiber Optics Undergraduate Course ALFRED S. ANDRAWIS Electrical Engineering Department South Dakota State UniversityAbstract This paper outlines the development of a one credit undergraduate laboratory courseto be taught concurrent with a lecture course. Students in this laboratory course learn about avariety of subjects pertinent to fiber optics and contemporary design techniques forcommunication systems and sensing within electrical engineering curriculum.This laboratory
master the material. PI Versus Instructional ProgramsIt is easy to confuse Programmed Instruction with “instructional programming” for computers, orComputer Based Instruction (CBI). Historically there was much communality. B. F. Skinner Page 3.463.3coined the term Programmed Instruction in conjunction with his pre-computer “Teaching 3Machines.” Had inexpensive electronic computers been available in 1960, education might begreatly different today. A few programs applied PI to CBI. As a practical matter, books proved tobe the only convenient way of delivering behaviorally
the presentation of the problem. The background information shouldbe minimal but sufficient enough for the reader to make connections with the problemdescription.The problem section describes the scenario, problem, or situation to be analyzed. This sectionwould normally be longer than the background and should be integrated with the backgroundinformation. Several forms for presenting the problem can be used. Examples of form are: a)multiple parts meaning a cross-discipline approach, b) technical narrative to support questions,and/or c) open-ended statements.The questions are to stimulate the student’s critical thinking processes. They provide the readerwith direction toward logical, justifiable solutions. The questions should fit into the
constant angular velocities.The stiffness matrix for general axisymmetric elasticity elements is of the following form1:KE = ³³³ BT D B r dr dT dz (1) Vwhere B is the kinematic matrix relating element strains to element nodal displacements (H = BuE), D is the material law (Hooke’s law in this case) relating element stresses to element strains(V = D H), superscript T denotes the transpose operation, and V is the element volume. Inaxisymmetric elements the hoop strain Hr is not constant; it is a function of 1/r that varies withradial position in the element. For this reason, B contains 1/r terms, as does the BT D B rproduct.Prior to proceeding further with the
Dynamics 6 MEEN 440 Mechanism Design MEEN 474 Engineering Design 8 MEEN 581 VibrationsImplementationVibrations ModuleIn this module, seniors from the Vibrations class (MEEN 581) present to rising juniors in theEngineering Design class (MEEN 474) a demonstration of using MATLAB for vibration analysisof a truss structure. The general truss configuration is shown in Figure 1. The specificconfiguration used in this and three other modules is shown in Figure 2. y A length ab angle A B x angle B delta length ac Load P length bc
the following question:“If a Mack truck and a Honda Civic have a head-on collision, which vehicle will experience thegreater force of impact? The greater impulse? The greater change in momentum? The greateracceleration?” Please respond to these questions as if you were talking to someone who isunfamiliar with these concepts (i.e. put on your “teacher hat”). Try and respond to them in amanner that you would be satisfied with if you were the recipient of your own explanation. Feelfree to draw diagrams, tell a story, etc. In other words, do what you feel you need to do tothoroughly explain these questions. I have chosen to include two unedited examples of student responses to this questionwhich I will refer to as Student A and Student B
in the use of animation and simulation but differs inthe scope of these simulations and directs them clearly to engineering. The modules of Scottand Stone are not engineering specific but could be used by science, particularly physicsstudents.4. Exercises, Animations and Simulations.The following examples, Figure 1, offer some indication of the types of material contained inthe twenty modules. (a) Car Suspension Model (b) Crank Slider Acceleration Model (d) Simple Epicyclic Gear Train (d) Door Opening Mechanism Figure 1. Some Examples(a) Car Suspension Model – This is the simplest model of a car suspension on a harmonic
Operation (two poles) • The rotor is supplied by DC current Flux f that generates a DC flux f ns B- C+ • The rotor is driven by a turbine with a constant speed of n s N A+ A- • The rotating field flux induces voltages in the stator windings. S • The frequency of
the Web pages displayed during the live lecture (Synchronized Multimedia)3. Voice annotations of Web page links including: a. Explanation of examination questions and answers b. Motivational messages to explain Web pages c. Oral instructions for assignmentsProducts of this experimentation include:1. User interfaces for: a. live broadcast b. archived lectures2. Productivity tools for: a. constructing Synchronized Multimedia content b. creating voice annotationsThe course can be found at: http://www.engr.iupui.edu/cpt/courses/cpt299.f97/What is RealAudio?The RealAudio Server, RealAudio Encoder, and RealAudio Player comprise the RealAudioSystem created by RealNetworks (1997). The RealAudio Server streams files created with
example the sophomore students in the field ofManagement and Organization major must take a course in Computer Engineering Graphics[5], which does not cover any typical descriptive geometry problems, but which delivers thefundamental science for technical drawing and computer graphics. This course has beendeveloped for 2 hours per week of laboratory instruction. The problems covered in the courseinclude the following:• coordinate systems in • computer representation • theoretical basics for computer graphics of a 3D model: computer geometry [11]• creating engineering wireframe, surface and • B-splines, NURBS, drawings