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== 微分方程式:変数変換による解き方 ==
○ 1階の常微分方程式について,何らかの変数変換を行うことによって解きやすい形に変えることは,この頁以前にも登場しています.
◆◆◆ 復習 ◆◆◆
(I)同次形の微分方程式
..dydxnn=f(.yxn)の形に書けるものは,z=.yxnとおけば
zxに関して変数分離形になります.
[ポイント]
.z=.yxny=zxとおけば
..dydxnn=.dzdxnnx+z だから
..dzdxnnx+z=f(z) となって
..dzdxnnx=f(z)−z 右辺がzだけの式になり
..dzf(z)−znnnnn=.dxxnn 変数分離形になります
【例】
x2y'−xy+2y2=0
.y'=.xy−2y2x2nnnnn=.yxn−2(.yxn)2 
において,z=.yxnとおけば
一般解は
.y=.xlog(x2)+Cnnnnnnnn
になります.
.z'x+z=z−2z2
.z'x=−2z2
..dzdxnn=−.2z2xnn
..dzz2nn=−.2xndx
となって変数分離形になります.


(II)ベルヌーイ形の微分方程式
.y'+P(x)y=Q(x)yn. (n≠0, 1)
の形に書けるものは,
.y−n y'+P(x)y1−n=Q(x)
と変形してz=y1−nとおけば,
zxに関して線形微分方程式になります.
[ポイント]
.z=y1−nとおけば
.z'=(1−n)y−n y' となって
..11−nnnnz'+P(x)z=Q(x) 
は線形微分方程式になります.
【例】
xy'+y=xy2
.y'+.yxn=y2
一般解は
..1xynn=−log|x|+C
になります.
.y−2 y'+.1xny−1=1
においてz=y−1とおけば
.z'=−y−2 y'
だから
.−z'+.1xnz=1
.z'−.1xnz=−1
は線形微分方程式になります.(この結果は同次形と見なしても解けます.)


(III)リッカチ形の微分方程式
.y'+P(x)y2+Q(x)y+R(x)=0
の形に書けるものは,その1つの特別解y1がわかれば,y=y1+zとおくことにより,zxに関してベルヌーイ形の微分方程式になります.
[ポイント]
.y1'+P(x)y12+Q(x)y1+R(x)=0
だから,y1R(x)を”持って行ってしまう”ので,残りのzについては
.z'+S(x)z2+T(x)z=0
となってベルヌーイ形になります.
【例】
xy'−y+y2=x2
.y1=xが1つの特別解になるから,y=x+uとおくと,uは次のベルヌーイ形の微分方程式を満たします.
.u'+(2−.1xn)u=−.u2xn
.u−2 u'+(2−.1xn)u−1=−.1xn
においてw=u−1とおけば
.w'+(.1xn−2)w=.1xn
は線形微分方程式になります.
一般解は,順に



になります.

◆◆◆この頁で扱う内容◆◆◆
…上記以外で,変数変換によって既知の解き方に持ち込めるもの
(IV).y'=f(ax+by+c)
の形に書けるものは,z=ax+by+cとおくことにより,zxに関して変数分離形の微分方程式になります.
[ポイント]
.z'=a+by'y'=.z'−abnnnだから,
yが全部取れたらOK
..z'−abnnn=f(z)
.z'=bf(z)+a
は変数分離形になります.
【例IV.1】
.y'=.2x+y−13nnnnnnの一般解を求めてください.
(解答)
z=2x+y−1とおくと
z'=2+y'y'=z'−2になるから
.z'−2=.z3n
一般解は
y=Ce.x3n−2x−5
.z'=.z+63nnn
は変数分離形になります.
【例IV.2】
.y'=.4x−2y+32x−y+1nnnnnnnの一般解を求めてください.
(解答)
※この問題のように,右辺の分子と分母のx,yの係数について,a'x+b'y+c' / ax+by+cとしたときに
a'=ka, b'=kbを満たすとき
すなわち分母=0が表す直線と分子=0が表す直線が平行になっているとき(定数項cは同じ比でない)
a'x+b'y+c'=k(ax+by+c)+...の形に書くことができます.
(解答)
4x−2y+3=2(2x−y+1)+1だから
z=2x−y+1とおくと
.(右辺)=.2z+1znnnn
また,z'=2−y'だから
.(左辺)=2−z'
したがって方程式は
一般解は
(2x−y+1)2+2x=C
になります.
.2−z'=.2z+1znnnn
.z'=−.1zn
となって,変数分離形になります.
(V).y'=f(.a'x+b'y+c'ax+by+cnnnnnnnnn).だたしa:a'≠b:b'
の形に書けるものは,
a'x+b'y+c'=0
ax+by+c=0
の連立方程式の解をx=p, y=qとするとき(a:a'≠b:b'だから2直線は交わる)
x=X+p, y=Y+q すなわち X=x−p, Y=y−q
とする変換により,定数項が消えて
Y'=f(.a'X+b'YaX+bYnnnnnn)の形になるので
z=.YXnとおけば,変数分離形になります.
[ポイント]
a'p+b'q+c'=0
ap+bq+c=0
が成り立つ場合は
a'(X+p)+b'(Y+q)+c'=a'X+b'Y+(a'p+b'q+c')
a(X+p)+b(Y+q)+c=aX+bY+(ap+bq+c)
において,定数項が消えます.
【例V.1】
.y'=−.4x+3y−103x−4y+5nnnnnnnnの一般解を求めてください.
(解答)
4x+3y−10=0
3x−4y+5=0
の解はx=1, y=2だから,
.y'=−.4(x−1)+3(y−2)3(x−1)−4(y−2)nnnnnnnnnnnnnと変形でき,
X=x−1, Y=y−2とおくと
..dYdXnn=−.4X+3Y3X−4Ynnnnn
の右辺の分母分子をXで割り,z=.YXnとおくと
.z'X+z=−.4+3z3−4znnnn
.z'X=−.2(z−2)(2z+1)4z−3nnnnnnnnnnn
..4z−3(z−2)(2z+1)nnnnnnnnnndz=−.2XndX
は変数分離形になります.
一般解は
(x+2y−5)(2x−y)=C
になります.


【問題1】
..dydxnn=.x−2y+12nnnnnnの一般解を求めてください.
1y=.x+Ce−x2nnnnnn 2y=.x+Cex2nnnnnn
3(x+2y)e−x=C 4(x+2y)ex=C

【問題2】
..dydxnn=.1(x−y)2nnnnnの一般解を求めてください.
1.x−y−1x−y+1nnnnn=Ce2x 2.x−y+1x−y−1nnnnn=Ce2x
3.x−y−1x−y+1nnnnn=Ce2y 4.x−y+1x−y−1nnnnn=Ce2y

【問題3】
..dydxnn=−.4x+2y+52x+y+3nnnnnnnの一般解を求めてください.
1(2x+y+3)2+2x=C 2(2x+y+3)2−2x=C
3(2x+y+3)2+2y=C 4(2x+y+3)2−2y=C

【問題4】
..dydxnn=.6x−5y+215x+4y−7nnnnnnnnの一般解を求めてください.
1(2y+x+7)(y+3x)=C 2(2y+x+7)(y−3x)=C
3(2y−x+7)(y+3x)=C 4(2y−x−7)(y+3x)=C


(VI)..dydxnn=.yxnf(xy)
の形に書けるものは,z=xyとおくと変数分離形になります.
[ポイント]
z=xyのときz'=y+xy'y'=.z'−yxnnn
..z'−yxnnn=.yxnf(z)
.z'−y=yf(z)
.z'−.zxn=.zxnf(z)
.z'=.zxn(f(z)+1)
..dzz(f(z)+1)nnnnnnn=.dxxnn
となって変数分離形になります.
【例VI.1】
..dydxnn=.yxn(x2y2−1)の一般解を求めてください.
(解答)
z=xyとおくとz'=y+xy'y'=.z'−yxnnn
..z'−yxnnn=.yxn(z2−1)
.z'−y=y(z2−1)
.z'=y(z2−1+1)=yz2=.z3xn
..dzz3nn=.dxxnn
は変数分離形になるので,これを解いて,最後にx,yに戻します.
.y2=.1x2(C−log(x2))nnnnnnnnnn
になります.

【問題5】
.(xy2+y)dx+(x−x2y)dy=0の一般解を求めてください.
1.yxn=Ce−xy 2.yxn=Ce.1xynn
3.xyn=Ce−xy 4.xyn=Ce.1xynn

【問題6】
.ydx−(x2y+x)dy=0の一般解を求めてください.
1x2+.2yxnn=C 2x2+.2xynn=C
3y2+.2yxnn=C 4y2+.2xynn=C


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■[個別の頁からの質問に対する回答][微分方程式:変数変換による解き方 について/17.4.4]
例Ⅳ2の解答にz&aposと表示されていますが、z'の誤りではないかと思われます。
=>[作者]:連絡ありがとう.ブラウザ用の文字符号でセミコロンが1つ抜けていましたので訂正しました(&apos → ')

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