THE ECCENTRIC DIGRAPH OF FRIENDSHIP GRAPH AND FIRECRACKER GRAPH.

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Ca ll for P a p e r s: Sp e cia l Volu m e 2 0 1 3 of t h e Fa r Ea st
Jour n a l of M a t h e m a t ica l Scie n ce s ( FJM S) de v ot e d t o
a rt icle s on Com pu t e r Scie n ce s, I n for m a t ion Scie n ce s,
Fin a n cia l M a n a g e m e n t a nd Biolog ica l Scie n ce s. * * * * *
Fore ig n Su b scrib e r I n form a t ion : Av a il fr e e a cce ss t o
t h e Ele ct ron ic V e rsion of Spe cia l V olu m e 2 0 1 3 of t h e
Fa r Ea st Jou rn a l of M a t h e m a t ica l Scie n ce s ( FJM S) on
it s Fore ig n 2 0 1 3 Su b script ion.
Fa r East Journal of M at he m at ical Sciences ( FJM S)

Volu m e 6 3 , I ssu e 2 , Pa g e s 1 4 1 - 2 8 6 ( Ap r il 2 0 1 2 )


Statement

Ar t icles 1 - 9 of 9 [ 1 ]
STRU CT URE TH EOR EM S I N O- MI N I M AL STR UCT UR ES

Cont e nt
Special Volum e ( 2013)
Volume 75 ( 2013)
Volume 74 ( 2013)
Volume 73 ( 2013)

by: Tomohir o Kawakami
Page: 141 - 155
Abst r act | Refer ences | Add t o m y car t
GLOBAL D YN AM I CS FOR A TB MOD EL I N COR POR AT I N G CA SE
D ET ECTI ON AN D N ON I N FECTI OU S T B CASES

Special Volum e ( 2013)

by: Luj u Liu, Yusen Wu and Guowei You

Page: 157 - 180

Volume 72 ( 2013)

Abst r act | Refer ences | Add t o m y car t

Volume 71 ( 2012)

COM M ON FI XED POI N T TH EOR EM S FOR GEN ERALI Z ED

Volume 70 ( 2012)

CON T RACTI VE TYPE A N D GEN ERALI Z ED QUASI -

Volume 69 ( 2012)

CON T RACTI VE TYPE M APPI N GS ON CON E M ETRI C SPA CES

Volume 68 ( 2012)


by: Seong- Hoon Cho, Jee- Won Lee, Jong- Sook Bae and Kwang- Soo

Volume 67 ( 2012)
Volume 66 ( 2012)

Na
Page: 181 - 202
Abst r act | Refer ences | Add t o m y car t

Volume 65 ( 2012)
Volume 64 ( 2012)

ON TH E SOLUT I ON OF TH E N - D I MEN SI ON AL D I AM ON D
KLEI N - GORD ON OPERA TOR A N D I TS CON VOLU TI ON

Volume 63 ( 2012)
Vol um e 63, I s sue 2
Pg 141 - 286 ( April 2012)
Vol um e 63, I s sue 1


by: Kam sing Nonlaopon, Apisit Lunnar ee and Am nuay Kanant hai
Page: 203 - 220
Abst r act | Refer ences | Add t o m y car t

Pg 1 - 140 ( April 2012)

Volume 62 ( 2012)

T H E ECCEN T RI C D I GRA PH OF FRI EN D SH I P GRAPH AN D
FI R ECR ACKER GRAPH

Volume 61 ( 2012)
Volume 60 ( 2012)

by: Tr i At m oj o Kusm ayadi and Nugr oho Ar if Sudibyo
Page: 221 - 234

Volume 59 ( 2011)

Abst r act | Refer ences | Add t o m y car t


Volume 58 ( 2011)
Volume 57 ( 2011)

GEN ERA LI ZA TI ON S OF H ER MI T E- H AD AM AR D - LI KE T YPE
I N EQU ALI TI ES FOR CO- OR D I N A TED CON VEX AN D CON CA VE

Volume 56 ( 2011)

M APPI N GS

Volume 55 ( 2011)

by: Jaekeun Par k

Volume 54 ( 2011)
Volume 53 ( 2011)
Volume 52 ( 2011)

Page: 235 - 251

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Volume 51 ( 2011)

N EW OSCI LLATI ON CRI T ERI A FOR SECON D ORD ER N EUT RAL
EQU ATI ON S W I T H D I STR I BUTED D EVI AT I N G AR GUM EN T

Volume 50 ( 2011)

by: Yazhou Tian, Min Fan and Fanwei Meng

Volume 49 ( 2011)

Page: 253 - 268
Abst r act | Refer ences | Add t o m y car t

Volume 48 ( 2011)
Volume 47 ( 2010)
Volume 46 ( 2010)


A N OT E ON SOM E PV- EQU I VA LEN CE
by: Tat suo Kimur a, Yoshit er u Kur osawa and Taiki Shibat a

Volume 45 ( 2010)

Page: 269 - 280

Volume 44 ( 2010)

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Volume 43 ( 2010)
Volume 42 ( 2010)

ON TH E ARC REVERSAL A N D CLOSED W ALKS W I T H
PRESCRI BED BOUN D S ON A RCS VI SI T S

Volume 41 ( 2010)

by: Zbigniew R. Bogdanowicz


Volume 40 ( 2010)

Page: 281 - 286

I SSN : 0 9 7 2 - 0 8 7 1

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Call f or Pa per s: Spe cial Volum e 2 0 1 3 of t he Fa r Ea st Jour nal
of M a t hem at ica l Scien ce s ( FJM S) de v ot e d t o ar t icle s on
Com put er Scien ce s, I nf or m at ion Science s, Fina ncia l
M a na gem en t a nd Biologica l Scie nces. * * * * * For e ign
Subscr ibe r I nf or m at ion: Av a il fr e e acce ss t o t he Ele ct r onic
Ve r sion of Spe cia l Volum e 2 0 1 3 of t he Far Ea st Jour na l of

M a t h em at ica l Science s ( FJM S) on it s For eign 2 0 1 3
Subscr ipt ion.
Fa r Ea st Journ al of M a t he m a t ica l Scie nce s ( FJM S)

Publication Ethics and

Fa r East Jour na l of M a t hem a t ica l Scie nce s ( FJM S)

Publication Malpractice

Vo lu m e 6 3 , I ssu e 2 , Pag e s 2 2 1 - 2 3 4 ( Ap r il 2 0 1 2 )

Statement

Cont e nt

TH E ECCEN TRI C D I GRAPH OF FRI EN D SH I P GRAPH AN D
FI RECRACKER GRAPH
T r i At m o j o Kusm a yad i an d N u g r o h o Ar if Su d ib yo
Re ceiv ed Oct o be r 3 1 , 2 0 1 1 ; Revise d D ecem b er 2 3 , 2 0 1 1


Special Volum e ( 20 13)
Volum e 7 5 ( 201 3)

Abst r act

Volum e 7 4 ( 201 3)
Volum e 7 3 ( 201 3)
Special Volum e ( 20 13)
Volum e 7 2 ( 201 3)

Let G be a gr aph wit h a set of v er t ices

an d a set of edges

Then t h e dist an ce fr om v er t ex u t o v ert ex v in G, denot ed by

is

t he len gt h of t h e shor t est pat h fr om v ert ex u t o v . The eccen t r icit y of

v er t ex u in a gr aph G is t h e m ax im um dist an ce fr om v er t ex u t o any

Volum e 7 1 ( 201 2)

ot her v er t ices in G, denot ed by

Volum e 7 0 ( 201 2)

u if

Volum e 6 9 ( 201 2)

t hat has t he sam e set of v er t ices as G, and t her e is an ar c ( direct ed
edge) j oin ing v er t ex u t o v if v is an eccen t r ic v er t ex from u. I n t his

Volum e 6 8 ( 201 2)
Volum e 6 7 ( 201 2)

Vert ex v is an eccen t r ic v er t ex fr om

The eccen t r ic digraph

of a gr aph G is a gr aph

paper, we det er m in e t he eccent r ic digr aph of a class of gr aphs called t he
fr ien dship gr aph

an d fir ecr ack er graph

Volum e 6 6 ( 201 2)
Volum e 6 5 ( 201 2)
Volum e 6 4 ( 201 2)
Volum e 6 3 ( 201 2)
Volume 63, I ssue 2
Pg 141 - 286 (April 2012)
Volume 63, I ssue 1
Pg 1 - 140 ( April 2012)

Volum e 6 2 ( 201 2)
Volum e 6 1 ( 201 2)
Volum e 6 0 ( 201 2)
Volum e 5 9 ( 201 1)
Volum e 5 8 ( 201 1)
Volum e 5 7 ( 201 1)
Volum e 5 6 ( 201 1)
Volum e 5 5 ( 201 1)
Volum e 5 4 ( 201 1)
Volum e 5 3 ( 201 1)
Volum e 5 2 ( 201 1)
Volum e 5 1 ( 201 1)
Volum e 5 0 ( 201 1)
Volum e 4 9 ( 201 1)
Volum e 4 8 ( 201 1)
Volum e 4 7 ( 201 0)
Volum e 4 6 ( 201 0)
Volum e 4 5 ( 201 0)
Volum e 4 4 ( 201 0)
Volum e 4 3 ( 201 0)
Volum e 4 2 ( 201 0)
Volum e 4 1 ( 201 0)
Volum e 4 0 ( 201 0)
Volum e 3 9 ( 201 0)
Volum e 3 8 ( 201 0)

Key w o r d s a nd ph r a ses: eccen t r ic digr aph, eccent r icit y, fr iendsh ip gr aph ,
fir ecr ack er graph .
P r ev iou s

N ex t

I SSN : 0 9 7 2 - 0 8 7 1