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0Æ X Ø ° Ë Ñt V R Ë; c" e Λ(1405)8 ý Ž ì ŏ Œ

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>

0Æ X Ø ° Ë Ñt  V R Ë; c" e Λ(1405)8 ý Ž ì ŏ Œ

L

|?£Ó

ƒ



[j@<Ɠ§ Óüto<Æõ, "é¶ÅÒ 220-710

­

¤(å@žB

†

½

Ó/BN@<Ɠ§ “H<ÆÂÒ, “¦€ªœ 412-791

ƒ

‘

š'å†~x · †ç¡)箣 · +ä'Ö<ßÌv

1 l

@<Ɠ§ ~½Óüto<Æõ, Ò 520-714 (2007¸ 2Z4 28{9 ~ÃÎ6£§)

4

Ÿ

¤æõ ”;Ÿ¤ ΓKp→Λγü< ΓKp→Σ0γ_ K$3\ &h6 )a ³ðïr e¦ —¸+þ¼–Ð F qt$í ìøÍ6£x γp → K+Λ(1405)_ éߖ€&h`¦ >ߖ %i. Ôæõ ”;Ÿ¤_ K$3\ 6 Ç Ùþ˜ /BN"î{9< 7˜' B>r_ l#Œ

\



¦ “¦9 %i¼ 9 Λ(1405)_ ÅÒכ¹ +Ë©œÃº[þt`¦ 0ArÇ {9[þt_ +Ë©œÃº[þÉr 4Ÿ¤ Ôæõ \"f •¸Ø¦

 )

a °úכ[þt`¦ 6 x %i. éߖ€&hÉr ÅÒכ¹ +Ë©œÃº gKpΛ1405_ o\ Bº yŒ™ #Œ F qt$í ìøÍ6£x\"f Λ1405†½Ó_ l#Œ tC&he”`¦ ˜Ð#Œïr.

PACS numbers: 25.20.Lj

Keywords: Λ(1405) /BN"î, ~½Ó$í yŒ™ûZ, F qt$í, íߖêøÍéߖ€&h

I. "e Â]Ø

Λ(1405) /BN"î{9_ Û¼—2; Jow< l¹Ãº yŒ•yŒ• JP = (12) õ S = −1–Ð ·ú˜94R e”tߖ Õª ?Ò ½¨

›

¸ {9øÍ&h y©œ{9%ƒ!3 3>h_ 3¼–Ð ½¨$í÷Ht,  m

 s7áx (exotic) [j  {9 (Θ+(1535)) [1] %ƒ!3 5>h_ 3

¼ H:r-€ªœ$í ïr+Ë©œI (quasi-bound state)“ t

H š¸A1lߖ 7øÍ ׿\ e” [2,3]. Λ(1405)H Kp >

\

 €• 30 MeV A\ e”l MH\ s > 4Ÿ¤ Ôæõ 





H Kp → Λγü< Kp → Σ0γ õ&ñs Λ(1405)_ $í|9

`



¦ ½©"î H ׿כ¹ôÇ •¸½¨ |¨c ú e”. z´+«>\"f ¿º ìøÍ 6

£

x_ q¦ (branching ratio)`¦ ›'a8£¤ H כ s r¸÷&%3

“

¦ [4,5], s Ð ÂÒ' Burkhardt [þt [6,7]s Work- man [þt [8]“Ér e¦ —¸+þA`¦ 6 x #Œ Λ(1405)_ …;s —¸F'Ô κΛΛ1405ü< κΣ0Λ1405\¦ s:r&h¼–Ð ÆÒ:rK ˜Ð€Œ¤. ëߖ{9 s X

O

> &ñ)a °úכ[þts &ñSX‰  0A\ ƒ/åÇ Λ(1405)\

@

Ç #ŒQt —¸+þA[þÐ s[þt`¦ >ߖK 4Ÿ§Ü¼–Ð+‹ #"

—

¸+þAs Λ(1405)\¦ ¸ú˜ lüt Ht µ1߁n= ú e”`¦ כ s.

ô



Ǽ#, Ramos [þÉr chiral unitaty —¸+þA`¦ 6 Ç F qt$í ì

ø

Í6£x γp → K+Λ(1405) >ߖ\"f éߖ€&h`¦ |9|¾Ó¦

–

Ð >ߖ #Œ Λ(1405) /BN"î{9 πΣü< ¯KN ¿º t ½¨ 5

Å

q ©œI_ ׿^o)a e”`¦ \V8£¤ %i [9]. e¦ —¸+þ¼

–

Ð F qt$í ìøÍ6£x`¦ >ߖôÇ Williams[þt (WCC)“Ér éߖ€&h _

 ß¼l yŒ••¸ ìí\¦ \V8£¤ ¦ e” [10]. ÕªQ WCC

—

¸+þA\"H {9[þt_ Óüto©œÃº[þts B>º–Ð 6 &

“

¦ crossing @/g duality›'a>\¦ s6 x #Œ t-GV, l#Œ





H “¦9 t ·ú§l MH\ ÕªXO> &ñ)a +Ë©œÃº[þÉr



A\ ]jrÇ Table 1\"f ˜Ðrx 4Ÿ¤ Ôæõ –Ð ÆÒ:r

 )

a ë³ [7]s [8]_ H ©œ{©œôÇ s e”. 8

½

¨ Λ(1405)ü< °ú s {9øÍ&h¼–Ð Jow 6£§Ãº“ {9 _

 F qt$í“Ér ëH)3 H~½Ó\"f œíl γp ©œI_ JowH ´ú˜ l

 K+Λ(1405) ©œI_ JowÐ …;s¦s ±úl MH\ l = 1“ H:r_ orbital excitations כ¹½¨÷HX< sכ “Ér ë



H)3H~½Ó\"f t-GV, l#Œ ׿כ¹ H כ `¦ _pÇ [11]. "f e¦ —¸+þA\"f Λ(1405) F qt$í“Ér DÐ >ߖK

^



¦ €9¹ e”.

‘ :

r 7Ér 4Ÿ¤ Ôæõ _ ”;Ÿ¤`¦ >ߖ HX< 6 Ç e¦

—

¸+þA [6–8,10] ܼ–Ð F qt$í ìøÍ6£x_ éߖ€&h[þt`¦ >ߖ 9 ô



Ç. >ߖ\ €9¹ôÇ {9[þt_ ©œÃº°úכ[þÉr WCC —¸+þ





H ²ú˜o 4Ÿ¤ Ôæõ \"f &ñ)a °úכ`¦ 6 +É כ s. ¢¸ ô



Ç ë³ [7]\"f y©œ›¸ôÇ כ %ƒ!3 s ìøÍ6£x[þt`¦ e¦ —¸+þ¼

–

Ð >ߖ½+É M: ׿כ¹ôÇ %i+É`¦ H y©œ{9_ +þAI\¦

#

Œl"¸ “¦+É כ s [11].

-373-

(2)

Κ

+

+ (b)

Λ 1405 Κ

, + Λ 0 γ

Κ

(c) Λ

(d) (a)

Σ

1405

Κ

Λ p

1405 +

p Λ

1405 p

Κ

+ γ

p

γ γ

p

Fig. 1. Born diagrams for γp → K+Λ(1405) process.

Diagrams (a), (b) and (c) denote the s-, u- and t-channel pole terms with the hadronic form factor depicted as the blob at each vertex. The diagram (d) corresponds to ∆M which is necessary for gauge invariance of the elementary Born terms (a), (b), and (c). It is depicted as a large blob.

II. T Â]Ø

F

qt$í ìøÍ6£x γp → K+Λ(1405)\ @Ç éߖ€&hÉr

dΩ= 1 4

M MΛ1405

(4πW )2

|q|

|k|Σs,s0|M|2 (1) Ü

¼–Ð ÅÒ#Qt 9 qü< kH yŒ•yŒ• H: F g_ îr1lx|¾Ós¦

œ

íl{9[þt\ @Ç Û¼—2; ¨îçH`¦ ôÇ כ s. ³ðïr e¦ —¸ +

þ

A\"f …;s ”;Ÿ¤ M“Ér Fig. 1õ 2\"f ˜Ð“ כ %ƒ!3 tree

½

¨›¸_ Born H\¦ 6 x #Œ l:r&h Born†½Óõ /BN"î {

9

½Ó_ l#Œ–Ð ½¨$í)a.

M = MB+ MR. (2)

Λ(1405) {9_ F qt$í ”;Ÿ¤“Ér Jow 6£§Ãº“ &h`¦ yŒ™ î

ß

– #Œ hyeron F qt$í ìøÍ6£x γp → K+Y [12]\"f Dirac spinor\¦ u(p) → γ5u(p)–Ð 8Š  çߖéߖy ½¨½+É Ãº e”



. "f y©œ{9 +þAI\¦ “¦Ç Λ(1405)_ F qt$í ì

ø

Í6£x\ @Ç PS +Ë Born ”;Ÿ¤“Ér A< °ú s ÅÒ#



.

MB = −e ¯uΛ1405(p0)

½

gKpΛ1405F (s)(/p + /k + M ) s − M2

h /

² − κp

2M² //ki +gKpΛF (u)κΛΛ1405

2M ² //k(/p0− /k − MΛ) u − MΛ2

+gKpΣF (u)κΣΛ1405

2M ² //k(/p0− /k − MY)

u − MΣ2 + gKpΛ1405F (t)(2q − k) · ² t − m2K

¾

u(p). (3)

s

p ·ú˜ < °ú s d”(3)\"f F (s), F (u)ü< F (t)

y

Œ

•yŒ• s-, u-, Õªo¦ t-GV,_ y©œ{9 +þAIÐ •¸{9&

€



 Born ”;Ÿ¤_ >st Ô¦Ér L:#Qt> )a. sכ “Ér



6£§õ °ú s ÅÒ#QtH †½Ó,

∆M = egKpΛ1405u¯Λ1405(p0)

½

(F (s) − bF )(2p + k) · ²

s − M2 + (F (t) − bF )(2q − k) · ² t − m2K

¾

u(p) , (4)

`



¦ 8 “¦<Êܼ–Ð+‹ 4Ÿ¤"鶝)a [13]. sM: ˜Ð&ñ†<Êú bF H Born H\"f l:r&h¼–Ð &ñ H כ %ƒ!3 on-shell {9 M

: „ ½Ó_ Fúכs d”(3)\"ߖ l#ŒK l MH\ d

”

(4)_ „ ½Ós on-shell{9 M: ÕªXO ú e”H 0px$í`¦ C

]j l 0A #Œ (F (s) − bF )ü< (F (t) − bF )H on-shell {9 M

: yŒ•yŒ• 0s ÷H ›¸| `¦ Ç [11].

Fig. 2H ìøÍ6£x\ l#Œ½+É Ãº e”H #ŒQt /BN"î{9½Ó [

þ

t`¦  ·p כ s. #Œl"H >ߖ_  —¸+þA\ _

”

>

r H כ `¦ þèo l 0A #Œ 4Ÿ¤ Ôæõ \¦ :Ÿx #Œ Õª





+Ë©œÃº\¦ ÆÒ:r ½+É Ãº e”H כ [þߖ /BN"î{9[þt_ l#Œ MR–Ð “¦Ç. Fig. 2_ (a), (b), (c)†½Ó“Ér s-GV, “§¨8Š{9



Ð N(1650)(12< N(1710)(12+)\¦, u-GV, {9Ð Λ(1405)(12)\¦ Õªo¦ K(892)(1+< K1(1270)(1)\¦ t-GV, “§¨8Š{9Ð yŒ•yŒ•  ·p כ s 9 Õª ”;Ÿ¤[þÉr  6

£

§õ °ú s ÅÒ#.

(3)

MN(±) = e gKN(±)Λ1405F(s)κN(±)p

2M u¯Λ1405(p0) (/p + /k ± MN(±)) s − MN(±)2+ iΓN(±)MN(±)

/

² /k u(p), (5)

MY(±) = −e gKpY(±)F(u)κY(±)Λ1405

2M u¯Λ1405(p0) /² /k (/p0− /k ∓ MY(±))

u − MY(±)2+ iΓY(±)MY(±)u(p), (6)

MK= GKVF(t) ²αβτ σkα²βq(−gσµ+ qq/MK2) t − MK2+ iΓKMK

¯

uΛ1405(p0) µ

γµ+ iκK1405

2M σνµq

γ5u(p), MK1= GKV1F(t)(k · q0²µ− ² · q0kµ)(−gµν+ qq/MK21)

t − MK21+ iΓK1MK1

¯

uΛ1405(p0) µ

γν+ iκK11405 2M σανq

u(p).

(7)

(f) (g)

Λ

Κ Λ γ Κ

*

, Λ

N

Κ

1405

*

γ

* +

*

Λ 1405

Κ

p (e)

+

p

1

1405 γ

1405 p

Κ +

Fig. 2. Diagrams for resonance exchanges in the γp → K+Λ(1405) process.

d

”

(5)ü< (6)\"f Jow ± “ /BN"î{9\¦ N(±)ü< Y(±)–Ð y

Œ

•yŒ• ³ðl %i¼ 9 d”(6)\"f Λ(1405)\¦ Y(−)–Ð ³ðl

%i. d”(7)\"f +Ë©œÃº GKV = gγKKgK1405ü<

GKV1 = gγKK1gK11405\¦  ?/ 9 7˜'B>r_ t-GV, î



r1lx|¾Ó „s q0= (q − k) s. l#Œ ß¼t ·ú§`¦ כ ܼ–Ð

\

V8£¤÷H J$™"f +ˆ½Ó•¸ +Ë©œÃº ¸ú˜ ·ú˜94R e”t ·ú§ l

 MH\ #Œl"H “¦9 t ·ú§H. s[þt /BN"î{9_ +

þ

AIH Fig. 1_ (a), (b), (c)\ e”H €ªœ$í, Λ(Σ0) Õ

ªo¦ K+„ ½Ó[þH ½¨Z> l 0A #Œ yŒ• GV,Z>Ð F–Ð ³ðl %i¼ 9 /BN"î{9[þt_ âĺ\H sÇ +þA I

 [þt#¸ F g l —¸F'ԖРJ$™"f +Ë`¦

l MH\ >st Ô¦Ér %ò†¾Ó`¦ ~ÃÎt ·ú§H.

0

A_ d”[þt\ 6 x|¨c +Ë©œÃº[þt`¦ Table 1\ ú2Ÿ¤ %i



. Table 1\"f BLR(1) [6], BL(2) [7] Õªo¦ WF [8]–Ð

³

ðr)a ©œÃº°úכ[þÉr 4Ÿ¤ Ôæõ _ z´+«>Ð ÂÒ' •¸Ø¦

 )

a כ [þts 9 ‘:r >ߖ\H s[þt_ °úכ`¦ “¦9 ’x. WCC

—

¸+þA_ +Ë©œÃº[þÉr F qt$í γp → K+Λü< γp → K+Σ z



´+«>\ &h+Ë ¸2Ÿ¤ fit`¦ :Ÿx #Œ ½¨ôÇ כ [þts [10].

‘ :

r 7H\"H 0A_ d”[þt\"f •¸{9Ç +þAI\¦  6

£

§õ °ú s ¿º 9,

F (x) = Λ4

Λ4+ (x − Mx2)2, (8)

€ ª

œ$í< s(:r Λ, Σ0 Õªo¦ K+ „ ½Ó[þt\ @/K

"

H cut-off Λ = 1.2 GeV–Ð éH. /BN"î{9 +þAI F•¸ (8)d” °ú “Ér +þAd”`¦ 2[ ’xtߖ cut-off Λ = 1.8 GeV–Ð Ô> ‚þ˜ ’x. ˜Ð&ñ†<Êú bF H ·ú¡+‹ ƒ/åÇ on-shell ›¸| `¦ ëߖ7ᤠ¸2Ÿ¤

F = F (s) + F (t) − F (s)F (t)b (9)

–

Ð ¸úšH [12,14].

III. +sÇÊÝ õmÍ ÀXØ8ý

Fig. Ér Table 1\ ÅÒ# °úכ[þÐ >ߖôÇ γp → K+Λ(1405)_ „ éߖ€&h`¦ F g_ {9 \-tÐ  



·

p כ s. Fig. 3\"f —¸ŽH ‚[þÉr d”(2)ü< s  d”[þÐ Å

Ò#QtH >ߖ —¸+þA\ Table 1_ ‘:r ƒ¨ °úכõ WCC —¸ +

þ

A_ ©œÃº°úכ[þt`¦ @/{9Ç s.

Λ(1405) F qt$í`¦ 8£¤&ñôÇ z´+«> f” \Ol MH

\

 Fig. 3_ z´‚ &h\"f ˜Ð1pws @/|ÄÌ 10C &ñ•¸ ß¼

>

 s H ¿º —¸+þA >ߖ_  #"tH ´ú˜  l

 #>. @\ „lqt$í (electroproduction)`¦ 8£¤&ñ ô



Ç Azemoon [þt_ z´+«> [15]–Ð ÂÒ' s ìøÍ6£x_ ß¼l

\



¦ @/|ÄÌ σtot∼ 2 µb &ñ•¸–Ð ÆÒ:rK ^¦ ú e” °ú “Ér ß¼ l

_ éߖ€&h`¦ F&³ H WCC —¸+þAs ìøÍ6£x`¦ lüt H

 כ

ܼ–Ð #ŒU´ ú e”. ÕªQ ‘:r ƒ¨\"H 4Ÿ¤ Ôæõ _ K

$3 {9u ¸2Ÿ¤ ÅÒכ¹ ©œÃº gKpΛ1405\¦ 0.9–Ð ¿ºH ìøÍ

€



\ WCC —¸+þÉr sכ `¦ €• 3C &ñ•¸ H °úכ“ 3.0ܼ–Ð

>

ߖôÇ &h`¦ yŒ™îߖôÇ s[þt_ s Ð éߖ€&h_

se”`¦ ·ú˜ ú e”. ‘:r —¸+þA\"f éߖ€&hÉr +Ë©œÃº\¦ gKpΛ1405 = 3.0–Ð ¿º%3`¦ M: dash-dot ‚\"f ˜Ðrx

% i

r ìøÍ6£x`¦ [O"î tH 3lw  9 Áº%Á ˜Ð¸ gKpΛ1405 °úכ _

 o\ Bº yŒ™ . sכ “Ér q2Ÿ¤ WCC —¸+þA_ ©œ

수치

Fig. 1. Born diagrams for γp → K + Λ(1405) process.
Fig. 2. Diagrams for resonance exchanges in the γp → K + Λ(1405) process. d” (5)ü &lt; (6)\ &#34; f J o w  ± “  /B N&#34;î {9  \ ¦ N (±) ü &lt; Y (±) –Ð yŒ •yŒ • ³ ðl 
 %i Ü ¼  9 d” (6)\ &#34; f Λ(1405)\ ¦ Y (−) – Ð ³ ðl 
 %i  
Table 1. Coupling constants compilated from radiative decay processes K − p → Y γ and photoproduction γp → K + Y , γp → K + Λ(1405)

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