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== 全微分方程式 ==

■全微分とは
 2変数の関数z=F(x, y)について,x, yの増分をΔx, Δyとするとき,zの増分Δz
.Δz≒.∂z∂xnnΔx+.∂z∂ynnΔy
で表されます.
 この式において,Δx→0, Δy→0となる極限を形式的に
.dz=.∂z∂xnndx+.∂z∂ynndy…(1)
で表し,dzz全微分といいます.
 .∂z∂xnnzxに関する偏導関数で,yを定数と見なし
て,xで微分したものを表し,x方向の傾きに対応します.
 同様にして,.∂z∂ynnzyに関する偏導関数で,x
定数と見なして,yで微分したものを表し,y方向の傾きに対応します.
 (1)式の形は,変数分離形の微分方程式を解く途中経過において,今までに何度も登場しています.
例えば
.dydxnn=−.2xynn
y dy=−2 dx
2x dx+y dy=0
の変形において,『形式的に分母を払って』変形する場合においても,このような式が登場しています.
【偏導関数の例】
 z=x3y2のとき,
..∂z∂xnn=3x2y2 , .∂z∂ynn=2x3y
【全微分の例】
 z=x3y2のとき,
.dz=3x2y2dx+2x3ydy

■全微分方程式,完全微分形とは
 微分方程式が
.P(x,y)dx+Q(x,y)dy=0…(2)
の形で与えられているとき,この微分方程式を全微分方程式といいます.

 (2)の形の全微分方程式で,P(x,y) , Q(x,y)が1つの関数
F(x,y)x偏導関数とy偏導関数になっているとき,すなわち
..∂F∂xnn=P(x,y) , .∂F∂ynn=Q(x,y)
が成り立っているとき,この微分方程式は完全微分形と呼ばれます.

 完全微分形の微分方程式の一般解は
.F(x,y)=C…(3)
で与えられます.
【全微分がつねに0になる場合】
 全微分がつねに0になる場合,すなわち
.dF=0
になる場合は,Fは定数になります.したがって,dF=0の解は
.F(x,y)=CCは任意定数)
と言えます.
このように,全微分方程式が完全微分形になっていて,これを満たす関数F(x,y)が見つかる場合,全微分方程式の一般解は直ちに求まります.
例えば,全微分方程式
.(3x2y2)dx+(2x3y)dy=0
については,F(x,y)=x3y2を想定すると,完全微分形であることが分かるので,この微分方程式の一般解は
.x3y2=C
になります.

※ 通常の場合には,上記のような関数F(x,y)が簡単に見つかるとは限らないので
(1) 完全微分形である場合に,F(x,y)を見つける方法は?
(2) 完全微分形になっていない全微分方程式を変形して完全微分形に直す方法は?
の2点がこの頁のテーマになります.

【例題1】
.微分方程式.dydxnn=.xynすなわちxdx−ydy=0
(1) 変数分離形として解いてください.
(2) 全微分方程式として解いてください.
(1)変数分離形として解く:
.y dy=x dx
.wny dy=wnx dx
..y22n=.x22n+C1
.y2−x2=2C1=C…(答)

(2)全微分方程式として解く:
.F(x,y)=.x22n.y22nとおくと
..∂F∂xnn=x , .∂F∂ynn=−y
となるから
.F(x,y)=.x22n.y22nについて
..∂F∂xnndx+.∂F∂ynndy=0
は完全微分形になる.
..x22n.y22n=C1
.x2−y2=C…(答)
【例題2】
.微分方程式exsiny dx+excosy dy=0
(1) 変数分離形として解いてください.
(2) 全微分方程式として解いてください.
(1)変数分離形として解く:
..dydxnn=−.sinycosynnnn
..cosysinynnnndy=−dx
.wn.(siny)'sinynnnnndy=−wndx
.log|siny|=−x+C1
.|siny|=e−x+C1=eC1e−x
.siny=±eC1e−x=Ce−x
.exsiny=C…(答)

(2)全微分方程式として解く:
.F(x,y)=exsinyとおくと
..∂F∂xnn=exsiny , .∂F∂ynn=excosy
となるから
.F(x,y)=exsinyについて
..∂F∂xnndx+.∂F∂ynndy=0
は完全微分形になるから
.exsiny=C…(答)
○ 変数分離形の微分方程式としても解釈できる問題を,変数分離形として解く場合と,全微分方程式として解く場合とでは,別々に積分するかまとめて積分するかの違いがあります.

○ 変数分離形の微分方程式を変数分離形として解く場合には
ただし,行きがかり上
.wng(y)dyではなく
wn.dyg(y)nnnG(y)と定義
していることに注意
..dydxnn=f(x)g(y)
という問題は
..dyg(y)nnn=f(x)dx
.wn.dyg(y)nnn=wnf(x)dx
ここで
.wn.dyg(y)nnn=G(y) , wnf(x)dx=F(x)とおくと
.G(y)=F(x)+C1…(A)
という形で「各々の積分を別々に求めている」ことになります.

○ 同じ問題を全微分方程式として解く場合には
.f(x)dx+(−.dyg(y)nnn)=0
.wnf(x)dx=F(x) , wn.dyg(y)nnn=G(y)とおくと
.Z(x,y)=F(x)−G(y)という関数について
..∂z∂xnn=f(x) , .∂z∂ynn=−.1g(y)nnnになっているから
全微分方程式は
.dz=.∂z∂xnndx+.∂z∂ynndy=0
になり,一般解は
.F(x)−G(y)=C2…(B)
になります.

○ (A)と(B)はC2=−C1とすれば同じものを表しています.
【問題1】
 次の微分方程式は完全微分形になっています.
積分形F(x,y)の見当をつけて一般解を求めてください.
.y3dx+3xy2dy=0
1x+y3=C 23x+y2=C

3xy3=C 4x2y3=C

【問題2】
 次の微分方程式は完全微分形になっています.
積分形F(x,y)の見当をつけて一般解を求めてください.
.(y+2x)dx+xdy=0
1x+y2=C 2xy+x2=C

32xy=C 4x2y=C


■完全微分形であるための必要十分条件
(1)
 全微分方程式
.P(x,y)dx+Q(x,y)dy=0
が完全微分形となっているための必要十分条件は
..∂P∂ynn=.∂Q∂xnn
が成立することである.
(2)
.P(x,y)dx+Q(x,y)dy=0
が完全微分形であるとき,その一般解は
.wnP(x,y)dx+wnQ(x,y)−.∂ynnwnP(x,y)dxdy=C
で求められる.
(3)は下に分けて示す.
(1)の証明
完全微分形ならば,ある関数F(x,y)が存在して
..∂F∂xnn=P(x,y) , .∂F∂ynn=Q(x,y)
が成り立つはずです.
 ここで扱っている関数は,連続で微分可能なものばかりを想定しているので,偏微分の順序交換が可能です.すなわち,
..2F∂x∂ynnnn=.2F∂y∂xnnnn
が成り立ちます.したがって
..2F∂x∂ynnnn=.∂xnn(.∂F∂ynn)=.∂Q∂xnn
..2F∂y∂xnnnn=.∂ynn(.∂F∂xnn)=.∂P∂ynn
の2つは等しく
..∂P∂ynn=.∂Q∂xnn
が成り立ちます.■
 逆に,
..∂P∂ynn=.∂Q∂xnn
が成り立つとき,完全微分形であることは次のようにして示されます.
.F(x,y)=wnP(x,y)dx+C
とおく.ここで,通常ならばCは任意定数ですが,xで偏微分したときに消えるためにはyの関数であってもよいので,C(y)とします.すなわち
.F(x,y)=wnP(x,y)dx+C(y)…(A)
このC(y)を次の条件を使って求めとよい.
..∂F∂ynn=Q(x,y)…(B)
(A)と(B)の条件を満たせば,完全微分形になることが言えます.
(A)により
..∂F∂xnn=P(x,y)
(B)により
..∂F∂ynn=Q(x,y)
したがって,与えられた全微分方程式の左辺はF(x,y)の全微分になっています.・・・■(1)の証明完了
(A)を(B)に代入すると
..∂ynnwnP(x,y)dx+C'(y)=Q(x,y)
.C'(y)=Q(x,y)−.∂ynnwnP(x,y)dx
.C(y)=wnQ(x,y)−.∂ynnwnP(x,y)dxdy
以上をまとめると
.F(x,y)=wnP(x,y)dx+wnQ(x,y)−.∂ynnwnP(x,y)dxdy
したがって,一般解は
.wnP(x,y)dx+wnQ(x,y)−.∂ynnwnP(x,y)dxdy=C
・・・■(2)が示された
○ ここまでに示した例では,全微分方程式が完全微分形になっている場合を取り上げましたが,いつもそうであるとは限りません.
 与えられたP(x), Q(x)が少し変わるだけで完全微分形になるかどうかが変わります.
【例】
(1.1)(3x2y2)dx+(2x3y)dy=0 → ○(完全微分形)
(1.2)(3xy2)dx+(2x2y)dy=0 → ×(完全微分形ではない)
(1.3)(3x3y2)dx+(2x4y)dy=0 → ×(完全微分形ではない)
【例】
(2.1)y3dx+3xy2dy=0 → ○(完全微分形)
(2.2)y2dx+3xydy=0 → ×(完全微分形ではない)
(2.3)y4dx+3xy3dy=0 → ×(完全微分形ではない)

 そこで,全微分方程式を解くためには,次の点が重要になります.
(1)
与えられた全微分方程式が完全微分形であるかどうかを見分ける方法

⇒完全微分形になっていれば,上で練習したような積分F(x,y)を見つけられる可能性がありますが,そうでなければ探す努力が無駄になるからです
(2)
完全微分形である場合の一般解の求め方

⇒ここまでに示したものは比較的簡単に積分F(x,y)が見つけられるものばかりでしたが,複雑な式になるともっと系統的に見つける方法がないと対応できません
(3)
完全微分形でないときに,微分方程式の両辺に掛ければ完全微分形に変形できるような因子M(x,y)の見つけ方

⇒1.2や1.3を1.1に変形するには,各々の両辺にM(x,y)=x, 1/xを掛ければよい.
 2.2や2.3を2.1に変形するには,各々の両辺にM(x,y)=y, 1/yを掛ければよい.
 このように,全微分方程式の両辺に適当な関数M(x,y)を掛ければ全微分形にできるとき,M(x,y)積分因子と呼ばれます.この積分因子の見つけ方が分かれば全微分方程式が解けることになります.
【例題3】
.微分方程式(2x−3y)dx+(4y−3x)dy=0を解いてください.
(解答)
○ 完全微分形であることを確認する
..∂ynn(2x−3y)=−3
..∂xnn(4y−3x)=−3
の2つが等しいから,完全微分形になっている.

○ 一般解を求める
.wnP(x,y)dx=wn(2x−3y)dx=x2−3xy
.Q(x,y)−.∂ynnwnP(x,y)dx=(4y−3x)−(−3x)=4y
.wnQ(x,y)−.∂ynnwnP(x,y)dxdy=wn4ydy=2y2
ゆえに
.x2−3xy+2y2=C…(答)

【例題4】
.微分方程式2xydx+(x2−2y)dy=0を解いてください.
(解答)
○ 完全微分形であることを確認する
..∂ynn(2xy)=2x
..∂xnn(x2−2y)=2x
の2つが等しいから,完全微分形になっている.

○ 一般解を求める
.wnP(x,y)dx=wn2xydx=x2y
.Q(x,y)−.∂ynnwnP(x,y)dx=(x2−2y)−x2=−2y
.wnQ(x,y)−.∂ynnwnP(x,y)dxdy=wn(−2y)dy=−y2
ゆえに
.x2y−y2=C…(答)
【問題3】
 微分方程式(2x+y)dx+xdy=0の一般解を求めてください.
1x2+xy=C 2xy+y2=C

3x2+2xy=C 4y2−2xy=C

【問題4】
 微分方程式(2x+3y)dx+(3x−2)dy=0の一般解を求めてください.
1x2−3xy+2y=C 2x2+3xy−2y=C

3x2−2xy+3y2=C 4x2+2xy−3y2=C

【問題5】
 微分方程式(siny−sinx)dx+xcosydy=0の一般解を求めてください.
1xsiny+cosx=C 2ysinx+cosx=C

3xcosy−sinx=C 4ycosx−siny=C

【問題6】
 微分方程式yexdx+(excosy)dy=0の一般解を求めてください.
1xex+siny=C 2xexcosy=C

3yexsiny=C 4yex+cosy=C


(3) ■積分因子の利用
.P(x,y)dx+Q(x,y)dy=0
が完全微分形でなくても,適当な関数M(x,y)を掛けると
.M(x,y)P(x,y)dx+M(x,y)Q(x,y)dy=0
が完全微分形になることがあります.
 このときM(x,y)積分因子といいます.
 積分因子を一般的に求めるのは難しく,積分因子がただ1通りに定まるとも限りません.
 しかし,積分因子M(x,y)xだけの関数になっているものM(x)yだけの関数になっているものM(y)があれば,次のようにして求められます.
 積分因子が1つでも見かれば,それを使って解けばよいので,yだけの関数になっているものM(y)M(x)が求まらないときに考えればよいでしょう.
(解説)
 もし,元の全微分方程式
.P(x,y)dx+Q(x,y)dy=0
が完全微分形でなければ
..∂P∂ynn.∂Q∂xnn≠0…(4)

このとき,
[1] もしxだけの関数になっているものM(x)が積分因子になっていれば
..∂ynn(M(x)P(x,y))−.∂xnn(M(x)Q(x,y))=0…(5)
M(x)xだけの関数としているから,(5)は次のように変形できる.
 左のように未知の関数M(x)を既知の関数P(x,y) , Q(x,y)で表して,M(x)を求めていく
.M.∂P∂ynn−(M'Q+M.Q∂xnn)=0
.M(.∂P∂ynn.Q∂xnn)=M'Q
..1Qn(.∂P∂ynn.Q∂xnn)=.M(x)'M(x)nnnnn…(6)
【重要】 この(6)式において,左辺がxだけの関数になっていれば,以下のように変形して積分因子M(x)が求められます.しかし,左辺がxだけの関数になっていなければ,(右辺はxだけの関数なので)この形で求めることはできないと判断します.
.wn.1Qn(.∂P∂ynn.Q∂xnn)dx=wn.M(x)'M(x)nnnnndx=logM(x)…(7)
指数・対数の関係:x=log Mex=M
により,(6)式の左辺を計算しておいて(とする)
.M(x)=e
とすれば,積分因子M(x)が求まったことになります.
[1]の手順でxだけの関数になっている積分因子M(x)が求まらないときは,同様の手順でyだけの関数になっているものM(y)を探すことになります.
[2] もしyだけの関数になっているものM(y)が積分因子になっていれば
..∂ynn(M(y)P(x,y))−.∂xnn(M(y)Q(x,y))=0…(5')
M(y)yだけの関数としているから,(5')は次のように変形できる.
.(M'P+M.∂P∂ynn)−M.Q∂xnn=0
.M(.Q∂xnn.∂P∂ynn)=M'P
..1Pn(.Q∂xnn.∂P∂ynn)=.M(y)'M(y)nnnnn…(6')
【重要】 この(6')式において,左辺がyだけの関数になっていれば,以下のように変形して積分因子M(y)が求められます.
.wn.1Pn(.Q∂xnn.∂P∂ynn)dy=wn.M(y)'M(y)nnnnndy=logM(y)…(7')
指数・対数の関係:x=log Mex=M
により,(6)式の左辺を計算しておいて(とする)
.M(y)=e
とすれば,積分因子M(y)が求まったことになります.

[3] xだけの関数となる積分因子,yだけの関数となる積分因子がいずれも見つからない場合でも,P(x,y) , Q(x,y)が多項式である場合には,M(x,y)=xmynとおいて,次数m, nに関する方程式として係数比較法で解ける場合があります.
 下記の【例題6】において求める積分因子をM(x,y)=xmynとおくと,次のようにして次数m, nが定まります.
.xmynydx+xmyn(2x+y)dy=0
.xmyn+1dx+(2xm+1yn+xmyn+1)dy=0
..∂P∂ynn=(n+1)xmyn
..Q∂xnn=2(m+1)xmyn+mxm−1yn+1
これらが等しくなるためには,
.m=0, n+1=2m+2m=0, n=1
したがって,M(x,y)=yが積分因子

【例題5】
.(x+y2+1)dx+2y dy=0について,積分因子を求めて微分方程式を解いてください.
(解答)
 P(x,y)=x+y2+1 , Q(x,y)=2yとおくと
..∂P∂ynn.Q∂xnn=2y−0=2y
は0にならないから,元の微分方程式は完全微分形ではない.
 xだけの関数になっている積分因子M(x)があるとすると
..1Qn wn(.∂P∂ynn.Q∂xnn)dx=.12ynnwn2y dx=wndx
.x=log M(x)より
 積分因子はM(x)=ex
 これを掛けると
.ex(x+y2+1)dx+2yexdy=0
が完全微分形になるので,これを解く.
 改めて,P(x,y)=ex(x+y2+1) , Q(x,y)=2yexとおくと
.I=wnPdx=wnex(x+y2+1)dxとおくと
f=x+y2+1f '=1
g'=exg=ex
部分積分により
.I=ex(x+y2+1)−wnexdx
.=ex(x+y2+1)−ex=ex(x+y2)
..∂ynnwnP(x,y)dx=2yex
.Q(x,y)−.∂ynnwnP(x,y)dx=2yex−2yex=0
.wnQ(x,y)−.∂ynnwnP(x,y)dxdy=wn(0)dy=0
ゆえに
.ex(x+y2)=C
【例題6】
.ydx+(2x+y)dy=0について,積分因子を求めて微分方程式を解いてください.
(解答)
 P(x,y)=y , Q(x,y)=2x+yとおくと
..∂P∂ynn.Q∂xnn=1−2=−1
は0にならないから,元の微分方程式は完全微分形ではない.
 そこで積分因子を求める.
..1Qn(.∂P∂ynn.Q∂xnn)=.−12x+ynnnnxだけの関数ではない.
..1Pn(.Q∂xnn.∂P∂ynn)=.1ynyだけの関数になっている.
.wn.1Pn(.Q∂xnn.∂P∂ynn)dy=wn.1yndy=log y
.log y= log M(y)より
.M(y)=yが積分因子
 これを掛けると
.y2dx+(2xy+y2)dy=0
が完全微分形になるので,これを解く.
 改めて,P(x,y)=y2 , Q(x,y)=2xy+y2とおくと
.wnPdx=xy2
.Q(x,y)−.∂ynnwnP(x,y)dx=2xy+y2−2xy=y2
.wnQ(x,y)−.∂ynnwnP(x,y)dxdy=.y33n
したがって
.xy2+.y33n=C1
.3xy2+y3=C…(答)
 ※それぞれ積分因子を求めて微分方程式を解いてください.
【問題7】
 微分方程式(1+xy)dx+x2dy=0の一般解を求めてください.
1ex+xy=C 2ex+.yxn=C

3logx+xy=C 4logx+.yxn=C

【問題8】
 微分方程式ydx+(y−x)dy=0の一般解を求めてください.
1.yxn+log x=C 2.xyn+log y=C

3xy+ex=C 4xy+logx=C

【問題9】
 微分方程式(x2+2x−y2)dx−2ydy=0の一般解を求めてください.
1e−x(x2+y2)=C 2ex(x2+y2)=C

3e−x(x2−y2)=C 4ex(x2−y2)=C

【問題10】
 微分方程式(x2y2−y)dx−xdy=0の一般解を求めてください.
1xy+.1xn=C 2xy+.1yn=C

3x+.1xynn=C 4y+.1xynn=C


...(携帯版)メニューに戻る

...(PC版)メニューに戻る

■[個別の頁からの質問に対する回答][全微分方程式について/17.2.26]
初めまして、ミスタイプがあると思われるのでご連絡申し上げます。ご確認をお願い致します。 以下のところで、 ○ 変数分離形の微分方程式としても解釈できる問題を,変数分離形として解く場合と,全微分方程式として解く場合とでは,別々に積分するかまとめて積分するかの違いがあります. ○ 変数分離形の微分方程式を変数分離形として解く場合には   dy/dx=f(x)g(x) →dy/dx=f(x)g(y) と思われます。
=>[作者]:連絡ありがとう.訂正しました.

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