pub struct ODE {
pub state_vars: Vec<ExprId>,
pub derivatives: Vec<ExprId>,
pub rhs: Vec<ExprId>,
pub time_var: ExprId,
pub initial_conditions: Vec<(ExprId, ExprId)>,
}Expand description
A first-order ODE system dy_i/dt = rhs_i(t, y).
Invariants:
state_vars.len() == derivatives.len() == rhs.len()derivatives[i]is aSymbolrepresentingd(state_vars[i])/dt- All expressions live in the same pool
Fields§
§state_vars: Vec<ExprId>State variables y_0, y_1, …
derivatives: Vec<ExprId>Derivative symbols dy_0/dt, dy_1/dt, …
rhs: Vec<ExprId>Right-hand-side expressions f_i(t, y)
time_var: ExprIdThe independent variable (usually t)
initial_conditions: Vec<(ExprId, ExprId)>Initial conditions: (var, value) pairs
Implementations§
Source§impl ODE
impl ODE
Sourcepub fn new(
state_vars: Vec<ExprId>,
rhs: Vec<ExprId>,
time_var: ExprId,
pool: &ExprPool,
) -> Result<Self, OdeError>
pub fn new( state_vars: Vec<ExprId>, rhs: Vec<ExprId>, time_var: ExprId, pool: &ExprPool, ) -> Result<Self, OdeError>
Construct a first-order system directly.
state_vars — the state y_i
rhs — the right-hand sides f_i(t, y)
time_var — the independent variable t
Derivative symbols d(y_i)/dt are created automatically with the
naming convention d{name}/dt.
Sourcepub fn is_autonomous(&self, pool: &ExprPool) -> bool
pub fn is_autonomous(&self, pool: &ExprPool) -> bool
Return true if t does not appear in any RHS expression.
Sourcepub fn simplify_rhs(&self, pool: &ExprPool) -> ODE
pub fn simplify_rhs(&self, pool: &ExprPool) -> ODE
Simplify all RHS expressions in place.
Trait Implementations§
Auto Trait Implementations§
impl Freeze for ODE
impl RefUnwindSafe for ODE
impl Send for ODE
impl Sync for ODE
impl Unpin for ODE
impl UnsafeUnpin for ODE
impl UnwindSafe for ODE
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