Collection

2015 Spring ASEE Middle Atlantic Section Conference

Authors

Anurag Purwar; Pranav Korrapati; Q. J. Ge; Xin Ge

Machine Design Innovation via MotionGen Anurag Purwar∗ , Pranav Korrapati, Q. J. Ge, Xin Ge Computational Design Kinematics Lab Mechanical Engineering, Stony Brook University, New York, USA ∗ Corresponding author (email: anurag.purwar@stonybrook.edu) AbstractThis paper presents MotionGen, an app for iOS and Android platforms, that solves the motiongeneration problem for planar four-bar mechanisms. A critical and early stage goal in the machinedesign process is generation and evaluation of mechanism design concepts that can potentiallydrive a machine. The app provides best types and dimensions of four-bar

Collection

2015 Spring ASEE Middle Atlantic Section Conference

Authors

Jessica L. Isaacs; Anthony Bellezza; Vicki Brown

score out of 80 pointswas determined for each team. 5: Excellent, 4: Above average, 3: Average, 2: Below average, 1: Poor Pitch Video/Q&A Content1. Product/concept was clearly conveyed2. Idea(s) were realistic/feasible3. Motivation/need for product was clearly addressed4. Market clearly identified5. Addressed all necessary components in detail6. Well organized with clear introduction of topic/idea, leading up to conflict and resolution with summary of key points/highlights7. Explains what their product/idea does and how it adds value8. Described why their product/idea is unique and different (and/or better)1. Knew material/answers to questions2. Spoke at

Collection

2015 Spring ASEE Middle Atlantic Section Conference

Authors

William Lorenz; Ross Lee; Karl Schmidt; Pritpal Singh

! ! ! a uf! c t! re U! ! !! ! se & R! !t!! ! ! !e! !! e ir em n t T!r! ! !! e! !! eat m! nt A! ! ! !! i!!!! ! ! c q u is t ion P! ! ! ! ! s!! ! ! roc es! ing &!A! ! e! !b

Collection

2015 Spring ASEE Middle Atlantic Section Conference

Authors

Clement Ekaputra; Zuyi Huang

)). dS   q a x a  q m xm  D ( S 0  S ) (1) dt dxa    a xa  K d ,a xa   a Dxa (2) dt dxm    m xm  K d ,m xm   m Dxm (3) dt dM ox I 1  Yqa   MFC (4) dt mF Vxa Eocv M red

Collection

2015 Spring ASEE Middle Atlantic Section Conference

Authors

Jacob J. Elmer; Noelle Comolli

can be further challenged by asking them to minimize heat transfer byoptimizing the height of the tank, while keeping the volume constant. The goal in this case is tominimize Q by reducing surface area, which is a function of tank height (H) and radius (r1), asshown in Eq. 4. Since tank volume is constant, Eq. 5 can be substituted into Eq. 4 for r1 to obtainAs as a function of H. The tank height that provides the minimum surface area can then be found Spring 2015 Mid-Atlantic ASEE Conference, April 10-11, 2015 Villanova Universityby taking the derivative of As(H) and setting it equal to zero. This optimum value of H can thenbe used to find the minimum insulation thickness

Collection

2015 Spring ASEE Middle Atlantic Section Conference

Authors

Kevin Scoles

. Table 5. ECEP 380 Fall 14-15 End-of-Course Survey Results (95% Participation)Q 100% 80% 60% 40% 20% 0% What percentage of individual lecture 16 23 10 2
 3
 1
 5 videos did you watch? (29.1%) (41.8%) (18.2%) (3.6%) (5.5%) (1.8%) What percentage of individual lecture 19 15 13 3
 2
 3
 6 videos did you view all the way (34.5%) (27.3%) (23.6%) (5.5%) (3.6%) (5.5%) through?End-of-term