the solution of Laplace equation in two dimensions.
Answers
The solution of Laplace's equation in one dimension gives a linear potential, has the solution , where m and c are constants. The solution is featureless because it is a monotonically increasing or a decreasing function of x.
Answer:
is the solution of Laplace equation in two dimensions.
Step-by-step explanation:
Explanation:
In two and three dimensions , Laplace's equation says that at each
point ,the sum of the concavities is zero .
...........(i)
This equation represents a linear , quadratic partial differential equation.
In this equation the dependent variable u(x ,y) is the function of its arguments
and it depends on the independent variable x and y in order
to find numerical solution to the laplace equation.
There is no general solution .
Final answer:
Hence the solution of Laplace equation in two dimensions is
.