• 検索結果がありません。

(g:^ • 7 'J H-Y) jjgfi PJJA • :^ h";^ y U h

N/A
N/A
Protected

Academic year: 2021

シェア "(g:^ • 7 'J H-Y) jjgfi PJJA • :^ h";^ y U h"

Copied!
11
0
0

読み込み中.... (全文を見る)

全文

(1)

TI

ft3¥3J^19B

fmmnmfm a « «

3. W^#€. (ffiMMM

(g:^ • 7 'J H-Y) jjgfi PJJA • :^ h";^ y U h

4.

# M

AlETi^SJO^'abSl-g-WAEA (X!i)

^4)SA ^SLA^P (^2)

t h^rV A • 0

0

0 0

0 F/f Wt ^ t jo ^ »tlH^

^S6!'p-r-5 S2|5;j=gtf 0

i^a-rafiafiti-)0^~g)ntftBA-r§^ A

(fgS+0«» : ) 0

L- nKfe'L < (■i:^B|j®§fi;iiJ7tT L.Tl-^/Sl'^^a'l'J, t'5^x ~y i!I io

^©ftU (#IBM)

(»;2)

{m sitif® ^ ^'^w.mmzm-ri>mm.mm\ tw-rs^^-ara. mmsizt^xt^zt.

5.

mn{mm^(D^mim :^5i 0 ASs#

6. mmm(Dmm

# 0 i □ (SSroiii-aa^oaa: )

W 0 t □ (®ECOi|I^HSKAtiFi: )

^ 0 i |-&H-t®aEl3: )

^' mmzm^co I {r-®®T®fga» • «ii®w* # □ s 0 (W®Sa-tt-t®l4§ : )

(®,a»]S) • ^^■r2>nt5'x>yi'$:An-5Ci:o

• h^imn^<Dmm-ri>mm(Dmt^imr^zt.

(2)

^fP3¥3i^ 19 0

ft ^ tl-^ m

^fa 2 xmjr(Dtis^'c-r,

1.

T

3. (mmum • • imm

(ft^gi • 7 y ;i;'7)

4.

7.tfi7Ra/jSfeS±J^(75^tfiA (^1)

* 4fffi #SL711F^3 7^4 (JSc-2)

t h7V A • ltfe7»WW^(::F*^7?)iialgil'

SaJ^ IC P*g7 s mi I-

A ^X'J-^ i: 75 7PJ75fi%afM#|- (^-3)

j?NlWv.|&f4ft7l£71lia#

w-^L^^imnpjfwt 5 s^ia n 5

^(73y%ii7Fi75£71^i|-

m.'4kx^mm.mi\ifihmtmx-t^r. t

(^1) amimm'-a b»7 a 7 d t fifwrifhcp^7simmei^

(15^3) mil-m(D rfe-7«if7l-P)i75#fiHlRflj ^ r^i^iifJEtciP^^SfiJimtlj aSiIPl-tilA+Srto 5 .

W^EfitaiiCH'A) Sf# ■ ftSs# □

6.

SW3^«ll77'(t?)Co I A>«=a{cp*g7sii.:£A>«:^ ^ ■ li □ («A>S7tt-troai±l : )

W ■ S □ (teA)®7(±®feA-ltP^: )

SW^{:i«5CO I W ■ * □ (Jiro«7tt^:coaii: )

aw^ia^sco I • waro^* * □ tl )

({W,f;*il) • jSa75n(r'5^m->^'^AtL5r to

• ;>M7#roFifS7StiP)lroftfcf1^ft]t75 r t.

(3)

|P3¥3j!l9 0

© ^ ^:i;

ft ^ #

2 ^SJ¥

joii" S ^ T{iJiiT(Z)^fc^i9-l:-ro

1. • T

2 .

(ft^ • 7 y ^'ft) iHI;^ Wl'}> ' I y 4. f^3

ico^^V.

^ * HSi^^ #SLfc«gi 4:#S (JSS2)

fc A • a{E^-»ww^(^FBS-t5i}amii'

j¥4£^«!i€<73rjfff 1- 5) 'Mmmm f-fc' \^mi'WMWi

i.m\ <D^^^ : )

(5K1) 5tafcPi®'^■t'<#^^ififrrf+lcF^1i-5^ii{i®ft^(7)#-^!^^ti^^-e^^5»1^^l. ic^:^ y 37 L—S|S?JL< r LTV^ifeV^i^fVtt. r;|;:#iSi-;j \^=f- y ■:7-f 7^ Z. t ^

(#12*11)

fM±, as^iI0(-li!A1-5r i,.

(JK2) ^(7)f!i![±iSrfi!it-f5r

(^K3) ggil-jjijco ^ tWt

5. J¥*^{i57-If(7)5)T^fSli]Efc(t5*IEtT^-^(Dm(-oV^T

1 *;^nS □ 6.

aw?^«feg(cjo(-j-sco I (D<gmi^m-r?>M&(om'& W ■ 31 D(m<niM'fflt-i(Dm:ii: )

^ m m Dm(DiM'f^itmiMm: )

aw^(ci3^Sco I };lo^^T(Z)faS■ • USA)** # ■ 31 □(3iro#fV(±^roa[±i : )

W □ Si ■ : )

■ »tM3f5E#<7)RffS1-5«Pj|rog t t.

(4)

19 0

xmr(Dtisi)^^-ro

m ^ w

ft ^ 11-^ #

§, fta^

3. • Ti^) figf§

(ft^ • 7 y :ffi-) ^a

(-ir;^ji'" h)

4.

AteA-5^a/jSfo?)*fi-WAtBA (J«i)

SSiSA #SLA«F^i Ai (S^2)

A^ mmmi- (^5^3)

i^=^ft2>fiia#ii-/jSfcix«'tfiAi-5 A t

^(^f-lil (#12*11)

(m) A (^3) M

A(75flda?rti!tcA5:: <t„

(c?p#!LA5iJi4tt. Sa^JlP CfBAA2) C io

5. J¥^ oV^T

iicfr Sit ■ ASnt n

6.

HAdottSCO I (AffaicF^ASfi^co*:® )

BiAAntSCO I ^ ■ IS □ (Mroit-frttSKAItBI: )

#5CO I ^:::ov^T(0#A- • * ■ M □ (JSroltflfiArofflJili : )

^W9E(- i^sco I • ®=3aro^« * □ * ■ {XnmX\^^(0\Hn : )

• »mw^#(75pjfj*i-5tifcg(75g tftfiji-ts rl:„

(5)

mmw^mrm m ^

ft ^ tt^ #

X\-iUy(Dtii^X"to

,

2. mmm^ ru;^^-mm(Dm^ioX.um^^(Dtm

3. (pjfaggjg • Ti^) - mm

(ftriS • 7 y :ffi') ±i

4.

AfBAK^/jSfc5±^ftcDAtSA (J«;i)

4ltt *SLAM A#S (:Si2)

t pyy A •

A^ mmmii- («3)

5 ^i!«Mic fc-(t ^wmmm

^(D'Mmxmi-6£2^mi\-

xcom. m'^-r^§imm\-ffihnmiA-r^ r. t

m2) ^®fi[±]Srffiii-t5r to

(»^3) l^il-.iViro ^ ri5£itii3f3^tFr94-SfiSiRi+j Ss^iiPtfiiA-TSri:„

5.

W%^aS!c#roSi#t»ta SI# ■ ASnJf d

6.

^55F^<iF*gic:A3t5co I 't ■ « □ (Sromfttt-toail] : )

E □ (JiroSAHSKAtiFyA )

ft ■ f1 □(jiroijfttt-^rrofflpti: )

=SW!^(c#^SCO I ^:lo^^TAl^i^S • l=a(7DWte ft □ f1 ■ (tTCOMi^lticoi^}^ : )

(6)

^fn3^3J^i9 0

pJfM

fi ^ ^:i:

ft ^ tt^ #

(7511m<73 2 -5 ^ fra9lS^Sfti5iLSt/^IJ^I

T <h 19 -tr-To

1. • T

3. ipmrnm-wk^)

(ft^-7y:^'ft) 3^y=^

4. :(7)^?jil,

(5S2)

t hTFv A. afc?-)iiww^(dMft5Pi%atnti-

(d r*g-r 5 m§\-

11-5g^^W3(g(dF*g-r (jks)

J¥4i!^i!)€ (T^rJrff i" ?> (d is (t 2) ®j ti

L-^imL< i±<fetf|i«^^7)^7G r LTV^Tcv^Sl^il, -y :i t,

•^(75fijl (#t2^iD

{■«2) i,

(583) aii-.mi» ^ tw-rsafi-tt, )^as^iiP(cfdA-f2.r.io

5.

<75#F^fSi] (d^o (t 5 ratT^--'75MJ^^i;:o V ^T

ftSi# □

6. mmm(Dmm

s®F^«F*^(dt5(t5co I (D'fmi^m-t^m:^(Dm'& # ■ ®E noiroijl^ttfrrofiftl : )

SW^«IF*g(dfc'it5CO I ^ ■ ft □(M-co±lfMlSK7MRI: )

SW^}d#,5CO I ^dOV^T(»#S- • #^(75^* ^- ■ f )

=aW^id#?)CO I ^dO^^Tc7)^|^i • ff acD:t4jK =fr □ #1 ■ (^Oitf)-(±^:<d>A^ ; ) (a^f;4fil) • B^ai-5n(^g"=^ -y5'&An2>dd„

(7)

!i±E

^fn3#^3j^l9 0

fi ^

ft ^ #

xmr(Dti6<o-x:ir,

1. • T

3. {fmum • ?i^) • mm

(ft^-7y:^'ft) /hH

:tft" y g ft

4.

ftlB-esa/pfo^iiftAi^teA (jKi)

ft ■Iffi FS (JS2)

SS-M#

J¥4i^{i€ wrJf tft ?) (4 5

(tR#i cOft^ : )

(g^i) as«f5E#^-^a5^^ff5E^»6!i-5hah<oii^t-■^#^iif«^f^f+^cP)i1-^>{itfiSH^ro#-^t/J5^^^-cv^5»fi•^±. •;/

^(7)ftjl (#ta*ii)

(^2) hOfiiiSrWilj-tSr i„

(■)K3) Mil-.uuro rja'f:iif%(cpKg-t-5f^f«mj ^ as^iIB tttiAi-sr <to 5 .

Si# ■ ft Si# □ 6.

ft ■ f1 □(«roij^^(i-hroflil] : )

ft ■ « )

ft ■ «E □(l®<75t^ft(±-h<7)fl[t]; )

aW^iC#.2,CO I • i=fflAi^«S ft □ f1 ■ (trcoiJhli-hroi^Jft : )

(iW.i;^::^) • s^ila-r5nhh3iy^'SrAh.6:^to

• 'APM^^(7^mm-rzmm(D-g:him-rz z to

(8)

^fP3¥3j^ 19 0

m

wmw^mrm Ti ^

ft ^ ii

ftiast/5Fijj^tB

Xltur(Dtio^)-i:i-o

1. • T

3. (pjfatBi^ • m^) ±m'!m^mm^ •

(ft^ • 7 y ^'ft)

M • T=¥;t:^7-^:y>'

4.

* M

/r.sfi'CKS^^feSS'&A'^ijfiA (581)

4:-#^ (^2)

t h^v A • m^7ixfimm^xmx^i^mmi\-

if'xmm ro pjrff-r 5 mmmm {cionmmm^

^(D'3mxmx^mxm\-

L-#|i?rL< (i4;^iro#4cds:/tr LXV^/£V^iJf5-H, r;|;^}i:iji;j

(J«2) ^CfDm.'ikilUmX^Z.t,

5.

w<^mmmM(o^mm5L Sif ■ ft Si# □

6.

# ■ )

SW^«H(cjo(t?)CO I □ («roSf^-(±S=KAliP^-. )

I (dol/^TAifgS- • w ■ M )

'^ m^X^XCO I i::o^^T(7:)^i^ • WDM ■ (WroS-S-tt^(Di>^^; )

(WSM) • s^ai-sntcg^ij/^'^Aix-sr to

• ^}-lB4f3fE#«FjfS-f SUMrofi tf1;;jJ<;-r5 r to

(9)

ft ^ m

xmj.'r(Dti6^'^'-fo "~~

1. • r

2.

3. (p^M^Rjgj • • (M) ait

(ft^-7y:^"ft) F^lJj^nit • '^ft-t-?-47X"b: =I

4.

AtaAi^a^sfc^i^-j^cOAfSA (5«1)

* AlF^ (;S^2)

miTkxmwxf

A ?r t -r ?) W?^ (' F^-t 5 I- (^3)

JP.S5J7? V- Ife ^4 A ^ lA a#

i¥4:^«€rorjfif-r 5 'Mmmm i-is nmmmm

(55^1) as^«f5E#^sa3»yE^^iii-2>(c^fc*)m'^i-^timif\mxs-thim^-H

^ izf-x. y y-tZ,Z t.

^(om (#fa»ii)

Id^^as/

(^2) 4;#-#.(c»fi-(i.

(^3) )j5ii:iifi« tciwi-sij-A-a. as^iiPicKAi-sr

5.

!An# H ft SsIf □ 6.

i!3WM«F*g(cio(t5co I W ■ tF □(M-»±Ji4ttArofli) : )

S?FffM«F*1(c43(t5 c o I 1 □ («(75iJA(±®feA1109: )

■ #^ □ (iico:®i4ttArofli±i : )

I ^;:ov^TA>^g^ • F ■ (4r<»#A{±AroA^ ; )

(10)

^fP3^3j^l9 0

mfm

fMW^W:§SM fH i?i

ft ^ tt'^ #

xmr(Dtis^-^^-ro

1. • T

3. (pjfMMia-fi^) • m

4.

(ft:^ • 7 y :»'4-) ±1^ Mf^^ '>^/^7 yx4^

^ ^iS

x.mx^mr^h^m-^co^mx oso

4:-¥S (852)

t A • jtfEft»wyE(-§i-r5iiaJMii-

itfcft Eijs tc F*g-r 5 mi I-

(853)

If^t^ilj^-rorjf'ff 1" 5 'MWS.W\ Xis it

xoom. 'imti>i^mmm'^htii:£mA-r6:: t

(mi\-(D^W: )

^ L— L< (i4:i^|Sco®-fe;0^>i; r LTv^Tiv^at-i^fi, r;^-^-jStj ic^^; ■;/^i-5 r to

^(75ft!i (#fa*ii)

m2) -tosgdaSrfPijt-^r to

(^3) ^ihijfiw fi&f-i)fmmiri>mm.mi{] r®j^iif^tr*i-t2.ftfiiR#tj t?p®ii-5iti^(±. a;iSii0tfPA-t5:ito

5. ]¥^^'fiy>if®W%?gi)]^::^5^t5^E^f^--(75m^-ov^-r

wyEi!3ii!c#rosi#^a ^Si# □

*" ■ te □ («»±Jfi-(±t:»flltl : )

# ■ te □ iM(om-nii^-%9cMM: )

I ^;:ol/^-cco$ga■- • ^ ■ « □ {M(DiM{-^m(DMA : )

swyE(-i2^5co I ic:ov^Tro^M^ • fi- □ 4jE ■ (fi'<75)ilS-i±-?:roA§ : )

(11)

^fP2^f^llJ^2O0

mmw^mmi

ft ^

hm #?-

xm:xr(Dti3^'^^-ro

:ov^

3. (pjrMtRia • m^) ^baft#E#a^

(ft^':7y:^'ft) pjm TXXX)

4.

^ te

^pSTTp^zzJ ^^'^cO^pSA (^1)

tI^SS (JK2)

t A • ae^-^iwiF^dM-rsftafgw-

(«-3)

pjf tft 5 mmmm di5 tt s

^ w d f^-r 5 1-1-

i'L-tP3g=L<(±±gP0#S:dS*TLTV^/£dS-&tt. r^#Sj dA= y r.

dA^ y

^®ft{l (#sS^^iS)

(^2) -troas^lHttt-sr

(»:3) ^Jhifr® rss^W^dK4-5fiaig«+j M-r^ftarIffj d»-r5#Sd. ^i^iigdlHA-rsdio OV^T

Si# ■ ^Si# □

6. ^ij^tgs®l=a

SW^«MdJ5(t?)Co I ro i=adPsl-r?>S.:®A)«:£ □ (is®»-g-i4^:®as: )

SW?^«r^ddo(t5CO I am<Dm^iimK^mm: )

SW^d'^?)CO I dov^-rA)|ft'& • #g(D*4i ^ ■ is □ (SS«»^!±-?:COaS : )

aw^di^sco I doi/^Troffijj • ^ □ is )

Ka-rsnd^^n j/ SrAtL5 r

参照

関連したドキュメント

Theorem 3 implies strong asymptotic stability results: the energy of strong solutions decays to zero, with an explicit decay rate

As a special case of that general result, we obtain new fractional inequalities involving fractional integrals and derivatives of Riemann-Liouville type1. Consequently, we get

のようにすべきだと考えていますか。 やっと開通します。長野、太田地区方面  

Algebraic curvature tensor satisfying the condition of type (1.2) If ∇J ̸= 0, the anti-K¨ ahler condition (1.2) does not hold.. Yet, for any almost anti-Hermitian manifold there

Although the choice of the state spaces is free in principle, some restrictions appear in Riemann geometry: Because Einstein‘s field equations contain the second derivatives of the

[r]

this to the reader. Now, we come back to the proof of Step 2. Assume by contradiction that V is not empty.. Let u be the minimal solution with the given boundary values and let P be

At the end of the section, we will be in the position to present the main result of this work: a representation of the inverse of T under certain conditions on the H¨older