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Copy file name to clipboardExpand all lines: src/functions-reference/higher-order_functions.Rmd
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@@ -211,6 +211,21 @@ control parameters for the solver.
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Deprecated. Solves the ODE system for the times provided with a
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non-stiff solver. This calls the Runge Kutta Dopri algorithm.
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<!-- real[]; integrate_ode_adams; (function ode, real[] initial_state, real initial_time, real[] times, real[] theta, data real[] x_r, data int[] x_i); -->
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\index{{\tt \bfseries integrate\_ode\_adams }!{\tt (function ode, real[] initial\_state, real initial\_time, real[] times, real[] theta, data real[] x\_r, data int[] x\_i): real[]}|hyperpage}
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`real[]`**`integrate_ode_adams`**`(function ode, real[] initial_state, real initial_time, real[] times, real[] theta, data real[] x_r, data int[] x_i)`<br>\newline
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Solves the ODE system for the times provided using the Adams-Moulton
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method with the implementation from CVODES.
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<!-- real[]; integrate_ode_adams; (function ode, real[] initial_state, real initial_time, real[] times, real[] theta, data real[] x_r, data int[] x_i, data real rel_tol, data real abs_tol, dta int max_num_steps); -->
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\index{{\tt \bfseries integrate\_ode\_adams }!{\tt (function ode, real[] initial\_state, real initial\_time, real[] times, real[] theta, data real[] x\_r, data int[] x\_i, data real rel\_tol, data real abs\_tol, dta int max\_num\_steps): real[]}|hyperpage}
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`real[]`**`integrate_ode_adams`**`(function ode, real[] initial_state, real initial_time, real[] times, real[] theta, data real[] x_r, data int[] x_i, data real rel_tol, data real abs_tol, dta int max_num_steps)`<br>\newline
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Solves the ODE system for the times provided using the Adams-Moulton
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method with the implementation from CVODES with additional control
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parameters for the CVODES solver.
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### Stiff Solver
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<!-- real[]; integrate_ode_bdf; (function ode, real[] initial_state, real initial_time, real[] times, real[] theta, data real[] x_r, data int[] x_i); -->
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