To make the implicit Euler method unconditionally stable do we have to ensure that the numerical damping is greater than the numerical growth for every timestep? Is this possible in nonlinear systems?
keeratsingh2002
How does the use of a root-finding algorithm like Newton’s method impact the computational efficiency of the Implicit Euler Method in practice?
To make the implicit Euler method unconditionally stable do we have to ensure that the numerical damping is greater than the numerical growth for every timestep? Is this possible in nonlinear systems?
How does the use of a root-finding algorithm like Newton’s method impact the computational efficiency of the Implicit Euler Method in practice?