• 検索結果がありません。

=?>1@BACD EGFHJIKF @LACNMOPRQST IVUXW Y<Z\[^]`_LacbedfbegihkjmlJno[qp W Y<r?b W Y<sutv_w]yxz W Y|{u

N/A
N/A
Info
ダウンロード
Protected

Academic year: 2021

シェア "=?>1@BACD EGFHJIKF @LACNMOPRQST IVUXW Y<Z\[^]`_LacbedfbegihkjmlJno[qp W Y<r?b W Y<sutv_w]yxz W Y|{u"

Copied!
1
0
0

読み込み中.... (全文を見る)

今ダウンロードする ( 1 ページ )

全文

(1)

! #"$&%('#) *+,-/.10(2354

6 7 8:9<;

=?>1@BACD

EGFHJIKF

@LACNMOPRQST

IVUXW

Y<Z\[^]`_LacbedfbegihkjmlJno[qp

W

Y<r?b

W

Y<sutv_w]yxz

W

Y|{u}~

€

oƒ‚

W

Y<r

F„†…‡ˆVUŠ‰‹

~ŠŒŽ‘’

F(W

Y<Z“[^]”_Ja•bed–bqgih

F˜—™

lš

U†›Žœž

o

Ÿi>¡  [“¢£be¤vb¦¥§h¨_ª©

Z¬«®­

¯±°q²y³´

©

Z¬«®­

¯¶µy²y³´

©

Z¬«®­

¯¶·\²¸³´

~

¹

@BAC»ºPŽ¼†½

F¾˜¿BUÁÀ¹

o

à hÄKÅÆ»Ç

M

U†ÈÉ

n

¹˜¾m¿ÊU

ŒžËÌnBÍJÎ~

ÏÁÐKÑ

 

[“¢£be¤¨by¥chÓÒ

— 

¾‘¿Ô

Õ U

lJn

F

~ÁÖB×Ø ÙuÚÛ:ÎÁܘݞØ

¹

‚ÄJÅÆ»Ç

M

UªÞàß

j

ÈÉ!áÁÑ

Í

F¾â¿Ô

Õ

~˜ãžä

Ðâåçæ†èX

o

Ãéà h

=?>

F˜‰‹

~‘êä

Ð  

[“¢vb¦¤¨by¥ch

F˜—™

lš

U†›Žœž

o

ÃëÃéà h

¾‘¿

Òâì

UNí

nVÍKÎÁ~

LîïÑ

 

[ð¢¨b¦¤¨by¥chñÒ

— 

¾‘¿

Üò

¹»ÊçFóôîõF/ö1¾F¾

¿

j÷šžjžø

¹

où

F¾â¿ŽF¾‘¿ÊKF˜úªû†ü:ýçþ¡ÿ

Î

¾‘¿

M

UÁ›Žœž

o

ƒ>

Í F

@BAC

~



I Ç

C þ Ò W

_

W YÓj

ÂL¹

Î n ¹

o†d gj

g Ê Ù

F! úªû

‚!"

d Ê Ù

F# úû

‚~

û "

ÏÐ$iF M U

Øn

úªû

~#%&('

F

çÒ

""

ÏÁÐ ä ¹

’

UÁÀ¹

o

à h*),+.- _0/¡~

W

Y<r _ DE xz

F„»…‡ˆ

~ò

¹

’J~

Ñ

),+.- ~˜êä

ÐW Y<r _ D

E xz ÑW

Y<s _ DE xz

Ñ

W

Y|{ _ D

E xz

F„˜…‡ˆ

~ò

¹2143ªU

ù

65#›Kœž

o

Ãéà h Ãh

F173JF!8

Ò

öõU:9w¹

’ŽÒò

¹<;>=

~˜ãžä

Ðâåçæ†è5

o

? >@ƒ>

F

(A~ > F IB

ÇC C þ UD

ã @VACD

E FÁHžI

ÒFE1ãGIHŽn

¹JçU†À

¹

o

@BACLK

F,M4N

ÕIOPRQ

ÿ þTSU

C

ÜWV

W

Y

DYX

W

Y E j

ÂZL¹ În

¹

oÍÍj

Ñ W

Y<Z

Ü]\[^]

FÁHJIKF

@VAC»MOPžQST

I

jRò

¹

oŽÍ

F

Ÿï@LAC

JKF#_I`ÿ(a

Ç

F„â…

b Î

„†…

ºPŽ¼˜½

UÁ›Žœž

odc

áŠÑ„†…

ºPŽ¼†½ Ü =?>

F˜‰‹

~mêä

Ð l è o

ei>@ƒ>

F

(A~

> F IB

ÇC

C þ U4f

ã

@VACD

E FÁHžI Òg

½

GIHŽn

¹JçU†À

¹ odc

áŠÑ

? > j

ÀBÂ!h

@BAC!K

F,MN ÕO

Ü,GIH

á

Øä

fâF

Î

è5

o

Ã

h*),+W- _/¡~RÍ

F*J

~†êi

¹

@KAâCMmOmPQ

Fkj#l

b Ò W

Y<r _m xz

ÑmW Y<s¡_n xz

ÑmW Y|{`_ç© xz

jRò

¹

ÎÁø

Ñ Í

FoJžF

-¨_/ ~mê7i

¹2pq—™BU›ŽœJ

o

ÃéÃh

p4q—™

Ò*r

h

nIsªøkt4u

wî ]\h

F m bvnƒb±©

F#w î  ¹ b

~dxžn

¹kyz5U›ŽœK

o

{

~*|}}Rjâl.&

V¹:yoz

}K~˜ãä

Ð

}~Ò

í4

n ¹

’

F!JžF†‡ˆ

~âãRä

Ðâå

æ†è5

o

ÃëÃéÃhd)d+€-Ó~‘ê7i

¹

@BAC»MOPQ

W

Y<r

F*jl

b

U›Žœž

o

参照

今ダウンロードする ( PDF - 1 ページ - 96.50 KB )

関連したドキュメント

Y.Wang J.B.Remmel ABinomialDistributionModelfortheTravelingSalesmanProblemBasedonFrequencyQuadrilaterals JournalofGraphAlgorithmsandApplications

Our binomial distribution model for frequency graphs is to consider picking for each set of four vertices A, B, C, D in K n a total order on the sums of the distances AD + BC, AB +

Forεsmall we consider the number of limit cycles of the polyno- mial differential system ˙ x=y−f1(x, y)y, y˙=−x−g2(x, y)−f2(x, y)y, where f1(x, y

We provide an accurate upper bound of the maximum number of limit cycles that this class of systems can have bifurcating from the periodic orbits of the linear center ˙ x = y, y ˙ =

Lp−Lq–boundedness of the mapf →w(x)Rb(x) a(x)k(x, y)f(y)v(y)dy is described by different types of criteria expressed in terms of given parameters 0&lt

Lang, The generalized Hardy operators with kernel and variable integral limits in Banach function spaces, J.. Sinnamon, Mapping properties of integral averaging operators,

G y o d a C i t y P u b l i c R e l a t i o n s A H a p p y N e w Y e a r January No.763

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 　

(joint work w/ I. Fesenko, Y. Hoshi, S. Mochizuki, and W. Porowski)

Goal of this joint work: Under certain conditions, we prove ( ∗ ) directly [i.e., without applying the theory of noncritical Belyi maps] to compute the constant “C(d, ϵ)”

Explicit Estimates in Inter-universal Teichm¨ uller Theory (joint work w/ S. Mochizuki, I. Fesenko, Y. Hoshi, and

Goal of this joint work: Under certain conditions, we prove ( ∗ ) directly [i.e., without applying the theory of noncritical Belyi maps] to compute the constant “C(d, ϵ)”

J2 =−Id., g(J X, J Y) =−g(X, Y) (1.1) for any vector fieldsX, Y of the tangent vector spaceT(M).Then F(X, Y) =g(J X, Y) =g(X, J Y) =F(X, Y) and F(J X, J Y) =−F(X, Y)

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

H.J. Herrmann - W. Muschik - G. R¨uckner

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