関数
Sub	Deabm (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, RTol() As Double, ATol() As Double, Info As Long, Optional Mode As Long=-1, Optional ITstop As Long=-1, Optional Tstop As Double)
	常微分方程式の初期値問題 (1〜12可変次数アダムス・バシュフォース・ムルトン法)

Sub	Deabm_r (N As Long, T As Double, Y() As Double, Tout As Double, RTol() As Double, ATol() As Double, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Mode As Long=-1, Optional ITstop As Long=-1, Optional Tstop As Double)
	常微分方程式の初期値問題 (1〜12可変次数アダムス・バシュフォース・ムルトン法) (リバースコミュニケーション版)

Sub	Derkfa (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0)
	常微分方程式の初期値問題 (5(4)次ルンゲ・クッタ・フェールベルグ法)

Sub	Derkfa_r (N As Long, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0)
	常微分方程式の初期値問題 (5(4)次ルンゲ・クッタ・フェールベルグ法) (リバースコミュニケーション版)

Sub	Dop853a (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Nstiff As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0, Optional Beta As Double=0)
	常微分方程式の初期値問題 (8(5,3)次ドルマン・プリンス法)

Sub	Dop853a_r (N As Long, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Nstiff As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0, Optional Beta As Double=0)
	常微分方程式の初期値問題 (8(5,3)次ドルマン・プリンス法) (リバースコミュニケーション版)

Sub	Dopn1210 (N As Long, F2 As LongPtr, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (12(10)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用)

Sub	Dopn1210_r (N As Long, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYpp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (12(10)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用) (リバースコミュニケーション版)

Sub	Dopn43 (N As Long, F2 As LongPtr, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (4(3)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用)

Sub	Dopn43_r (N As Long, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYpp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (4(3)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用) (リバースコミュニケーション版)

Sub	Dopn64 (N As Long, F2 As LongPtr, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (6(4)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用)

Sub	Dopn64_r (N As Long, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYpp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (6(4)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用) (リバースコミュニケーション版)

Sub	Dopn86 (N As Long, F2 As LongPtr, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (8(6)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用)

Sub	Dopn86_r (N As Long, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYpp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0)
	常微分方程式の初期値問題 (8(6)次ルンゲ・クッタ・ニュストレム法) (2階微分方程式用) (リバースコミュニケーション版)

Sub	Dopri5a (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Nstiff As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0, Optional Beta As Double=0)
	常微分方程式の初期値問題 (5(4)次ドルマン・プリンス法)

Sub	Dopri5a_r (N As Long, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Nstiff As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0, Optional Beta As Double=0)
	常微分方程式の初期値問題 (5(4)次ドルマン・プリンス法) (リバースコミュニケーション版)

Sub	Dverka (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, Tend As Double, Tol As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Hmin As Double=0, Optional Scal As Double=0, Optional Efloor As Double=0)
	常微分方程式の初期値問題 (6(5)次ルンゲ・クッタ・ヴァーナー法)

Sub	Dverka_r (N As Long, T As Double, Y() As Double, Tout As Double, Tend As Double, Tol As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional ErrCntl As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Hmin As Double=0, Optional Scal As Double=0, Optional Efloor As Double=0)
	常微分方程式の初期値問題 (6(5)次ルンゲ・クッタ・ヴァーナー法) (リバースコミュニケーション版)

Sub	Odex2a (N As Long, F2 As LongPtr, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, Rtol() As Double, Atol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Km As Long=0, Optional Nsequ As Long=0, Optional Mudif As Long=0, Optional Iderr As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Fac3 As Double=0, Optional Fac4 As Double=0, Optional Safe1 As Double=0, Optional Safe2 As Double=0, Optional Safe3 As Double=0)
	2 階常微分方程式の初期値問題 (補外法)

Sub	Odex2a_r (N As Long, T As Double, Y() As Double, Yp() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYpp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Km As Long=0, Optional Nsequ As Long=0, Optional Mudif As Long=0, Optional Iderr As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Fac3 As Double=0, Optional Fac4 As Double=0, Optional Safe1 As Double=0, Optional Safe2 As Double=0, Optional Safe3 As Double=0)
	2 階常微分方程式の初期値問題 (補外法) (リバースコミュニケーション版)

Sub	Odexa (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Km As Long=0, Optional Nsequ As Long=0, Optional Mstab As Long=0, Optional Jstab As Long=0, Optional Mudif As Long=0, Optional Iderr As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Fac3 As Double=0, Optional Fac4 As Double=0, Optional Safe1 As Double=0, Optional Safe2 As Double=0, Optional Safe3 As Double=0)
	常微分方程式の初期値問題 (補外法 (GBSアルゴリズム))

Sub	Odexa_r (N As Long, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Km As Long=0, Optional Nsequ As Long=0, Optional Mstab As Long=0, Optional Jstab As Long=0, Optional Mudif As Long=0, Optional Iderr As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Fac3 As Double=0, Optional Fac4 As Double=0, Optional Safe1 As Double=0, Optional Safe2 As Double=0, Optional Safe3 As Double=0)
	常微分方程式の初期値問題 (補外法 (GBSアルゴリズム)) (リバースコミュニケーション版)

Sub	Retarda (N As Long, F As LongPtr, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Grid() As Double, Cont() As Double, ICont() As Long, Info As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Nstiff As Long=0, Optional Ngrid As Long=0, Optional Mxst As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0, Optional Beta As Double=0)
	遅延微分方程式の数値解 (5(4)次ドルマン・プリンス法)

Sub	Retarda_r (N As Long, T As Double, Y() As Double, Tout As Double, Tend As Double, RTol() As Double, ATol() As Double, Mode As Long, Grid() As Double, Cont() As Double, ICont() As Long, Info As Long, TT As Double, YY() As Double, YYp() As Double, IRev As Long, Optional Neval As Long, Optional Nstep As Long, Optional Naccept As Long, Optional Nreject As Long, Optional MaxIter As Long=0, Optional Nstiff As Long=0, Optional Ngrid As Long=0, Optional Mxst As Long=0, Optional Cnt As Long=0, Optional Hinit As Double=0, Optional Hmax As Double=0, Optional Fac1 As Double=0, Optional Fac2 As Double=0, Optional Safe As Double=0, Optional Beta As Double=0)
	遅延微分方程式の数値解 (5(4)次ドルマン・プリンス法) (リバースコミュニケーション版)

Sub	Ylaga (I As Long, N As Long, T As Double, Y() As Double, Phi As LongPtr, Cont() As Double, ICont() As Long, Optional Info As Long)
	遅延微分方程式の初期値問題 (5(4)次ドルマン・プリンス法) (解の後方値の計算)

詳解

I1a1. 常微分方程式の初期値問題 (非スティフ関数) プログラムを表示しています.