First-order problems
This section includes direct integration methods for linear dynamic equations of the form:
\[ Mx'(t) + Kx(t) = F(t)\]
In the context of heat transfer problems, $M$ is the capacity matrix, $K$ is the conductivity matrix, $F(t)$ is the heat supply vector, $x(t)$ is the temperature vector, and $x'(t)$ is the time derivative of $x(t)$.
The following algorithms are available:
- Backward (implicit) Euler
Backward Euler
StructuralDynamicsODESolvers.BackwardEuler
— Typestruct BackwardEuler{N} <: StructuralDynamicsODESolvers.AbstractSolver
Backward Euler's integration scheme with given step-size.
Fields
Δt
– step-size