java project
$10-30 USD
Πληρώθηκε κατά την παράδοση
we treated area changes, friction, and heat addition separately. However, in an engine component several effects can occur simultaneously. The technique used to analyze this situation is the so-called generalized one-dimensional flow method derived in many gas dynamics texts. It is a differential equation analysis from which influence coefficients are derived. These coefficients relate changes of one variable on another. You were provided with a handout showing a table of the influence coefficients. You will now use that table along with your lecture notes to solve a combined heat addition and friction problem for an aircraft engine combustion chamber.
Flow with an incoming Mach number of 0.2 and an inlet total pressure of 1.01 MPa enters a combustion chamber 0.75 m long with an inlet diameter of 0.5 m, which decreases linearly to 0.4 m, and a friction factor of 0.035. The total temperature increases linearly from 700 K to 1700 K. What is the total pressure ratio across the burner if the specific heat ratio is [url removed, login to view] Also determine the burner ratios for static temperature, static pressure, and velocity, and the exit Mach number. Plot the changes of these ratios and the Mach number as a function of axial position in the chamber (for incoming Mach number of 0.2 only).
Now investigate the effects of these ratios with different incoming Mach numbers. Vary the Mach number from 0 to 0.25 in increments of 0.025. On a single graph, plot each variable ratio (total pressure, static pressure, static temperature, velocity) and the exit Mach number against the incoming Mach number. (For both plots, you will want to use a double-Y-axis plot, with the exit Mach number, temperature ratio, and velocity ratio on one axis, and the pressure ratios on the other axis.)
To solve this problem, you will need to numerically integrate the equations you develop from the table of influence coefficients. This is relatively easy if you replace all the differential terms (dM2, dT, etc.) with delta terms (ΔM2, ΔT, etc.) where a delta term represents a change in the variable in space. Divide the chamber into 100 increments, and use a backwards difference for each delta term (i.e. ΔM2 = M2i – M2i – 1). In this fashion, you can numerically integrate your way across the burner
You may choose any computer language you prefer provided you are not using a commercial or other pre-written application to do the work for you
Ταυτότητα Εργασίας: #13557442
Σχετικά με την εργασία
13 freelancers κάνουν προσφορές κατά μέσο όρο $48 για αυτή τη δουλειά
hi. i have a lot of experience in java programming. i can easily complete this project for you. we can have a chat. thanks
I am very proficient in c and c++. I have 16 years c++ developing experience now, and have worked for more than 7 years. My work is online game developing, and mainly focus on server side, using c++ under Linux environ Περισσότερα
Hello. Your quality parameters will be applied to the project. They must be discussed and agreed in advance. I am an Agile practitioner, and I have coordinated deployments both on premise and on cloud environment Περισσότερα
Hi, I have more then 10 years of experienced in java, i did lots of work on Swing,AWT, JDBC, servlet, JSP, Spring. Kindly initiate the discussion .
I can help you with your homework. Have helped other students before. I took a class in Aerospace engineering as well as I have graduated with a degree in Computer Science and Applied Mathematics. Please message me to Περισσότερα
I have a degree in computer science and technology and professional experience in Java for 4 years
Hi, I am a Software Engineer with a strong desire to gain knowledge of new technologies and utilize them effectively for career and organizational growth. I have around 3+ years of experience in IT industry, good unde Περισσότερα
Hello sir. I am Java/ Java EE developer with experiance and can do the job for you in very short time. Contact me if you are interested.
