Question

(PDE) Solve the ff boundary value problems using Laplace Equationnon the square , omega= { o<x<phi,...

(PDE)

Solve the ff boundary value problems using Laplace Equationnon the square , omega= { o<x<phi, 0< y <phi}:

u(x,0) =0, u(x,phi) = 0 ; u(0,y)= siny , u(phi,y) =0

Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
(PDE) WRITE down the solutions to the ff initial boundary problem for wave equation in the...
(PDE) WRITE down the solutions to the ff initial boundary problem for wave equation in the form of Fourier series : 1. Utt = Uxx ; u( t,0) = u(t,phi) = 0 ; u(0,x)=1 , Ut( (0,x) = 0 2. Utt = 4Uxx ; u( t,0) = u(t,1) = 0 ; u(0,x)=x , Ut( (0,x) = -x
7.4 Solve the Laplace equation u = 0 in the square 0 < x, y <...
7.4 Solve the Laplace equation u = 0 in the square 0 < x, y < π, subject to the boundary condition u(x, 0) = u(x, π) = 1, u(0, y) = u(π, y) = 0.
Solve listed initial value problems by using the Laplace Transform: 4.       yll − yl − 2y =...
Solve listed initial value problems by using the Laplace Transform: 4.       yll − yl − 2y = 2 e−2t     y(0) = 1, yl(0) = −3
Solve listed initial value problems by using the Laplace Transform: 8.       yll − 4yl + 5y =...
Solve listed initial value problems by using the Laplace Transform: 8.       yll − 4yl + 5y = 17 e−2t     y(0) = 2, yl(0) = −1
Using the Laplace transform, solve the system of initial value problems: w ′′(t) + y(t) +...
Using the Laplace transform, solve the system of initial value problems: w ′′(t) + y(t) + z(t) = −1 w(t) + y ′′(t) − z(t) = 0 −w ′ (t) − y ′ (t) + z ′′(t) = 0 w(0) = 0, w′ (0) = 1, y(0) = 0, y′ (0) = 0, z(0) = −1, z′ (0) = 1
Solve the below boundary value equation 1. Ut=2uxx o<x<pi 0<t 2. u(0,t) = ux(pi,t) 0<t 3....
Solve the below boundary value equation 1. Ut=2uxx o<x<pi 0<t 2. u(0,t) = ux(pi,t) 0<t 3. u(x,0) = 1-2x 0<x<pi
PDE Solve using the method of characteristics Plot the intial conditions and then solve the parial...
PDE Solve using the method of characteristics Plot the intial conditions and then solve the parial differential equation utt = c² uxx, -∞ < x < ∞, t > 0 u(x,0) = { 0 if x < -1 , 1-x² if -1≤ x ≤1, 0 if x > 0 ut(x,0) = 0
(PDE Use the method of separation of variables and Fourier series to solve where m is...
(PDE Use the method of separation of variables and Fourier series to solve where m is a real constant And boundary value prob. Of Klein Gordon eqtn. Given : Utt - C^2 Uxx + m^2 U = 0 ,for 0 less than x less pi , t greater than 0 U (0,t) = u (pi,t) =0 for t greater than 0 U (x,0) = f (x) , Ut (x,0)= g (x) for 0 less than x less than pj
Solve the PDE using the change of variables v = x, w = y/x x2uxx +...
Solve the PDE using the change of variables v = x, w = y/x x2uxx + 2xyuxy + y2uyy = 4x2
Solve the PDE using the change of variables v = x, w = y/x x2uxx +...
Solve the PDE using the change of variables v = x, w = y/x x2uxx + 2xyuxy + y2uyy = 4x2
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT