feat: runtime as library
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72
exm/sin1x.ml
72
exm/sin1x.ml
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(* Example due to JB. Jeannin - zero-crossing detection *)
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(* the signal x(t) is expected to have a zero-crossing at [t = 0.3] *)
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(* to draw: ./main.exe -s sin_1_x -stop 2 -sample 10000 | feedgnuplot --stream --domain --lines *)
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open Hsim.Types
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open Solvers.Zls
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(* let hybrid sin_1_x() =
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let der t = 1.0 init 0.0 in
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let t = t -. 0.3 in
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let v = sin(1/t) in
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let o = t *. (v *. v) in [that is: t *. (sin(1/t)^2]
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present up(o) -> 1.0 else 0.0, o *)
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let of_array a = Bigarray.Array1.of_array Bigarray.Float64 Bigarray.c_layout a
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type ('a, 'b) state = { s_x: 'a; zin: 'b }
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let csize = 1
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let zsize = 1
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let fder _ _ yd = yd.{0} <- 1.0
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let fzer _ y zout =
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let t = y.{0} in
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let t = t -. 0.3 in
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let v = sin(1.0 /. t) in
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let o = t *. (v *. v) in
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zout.{0} <- o
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let fout s y =
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let z = if s.zin.{0} = 1l then 1.0 else 0.0 in
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let t = y.{0} in
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let t = t -. 0.3 in
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let v = sin(1.0 /. t) in
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let o = t *. (v *. v) in
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of_array [| z; o |]
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let step ({ s_x; zin } as s) zfalse =
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let z = if zin.{0} = 1l then 1.0 else 0.0 in
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let t = s_x.{0} in
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let t = t -. 0.3 in
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let v = sin(1.0 /. t) in
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let o = t *. (v *. v) in
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of_array [| z; o |], { s with zin = zfalse }
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let reset _ s = s
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let cget { s_x; _ } = s_x
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let cset s l_x = { s with s_x = l_x }
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let zset s zin = { s with zin }
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let jump _ = true
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let horizon _ = max_float
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let sin_1_x () =
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let zfalse = zmake 1 in
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let yd = cmake 1 in
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let zout = cmake 1 in
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let fder _ _ _ y = fder 0.0 y yd; yd in
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let fzer _ _ _ y = fzer 0.0 y zout; zout in
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let fout s _ _ y = fout s y in
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let step s _ _ = step s zfalse in
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let state = { s_x = of_array [| 0.0 |]; zin = zfalse } in
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{ state; fder; fzer; fout; step; reset; horizon;
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cset; cget; zset; csize; zsize; jump }
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let errmsg = "Too many arguments for the model (needed: 0)"
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let init = function
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| [] -> HNode (sin_1_x ())
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| _ -> raise (Invalid_argument errmsg)
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