nked ist ) Tseti oterenhat Data Rhuctue
k e y l a a t n :
nenvde
]000 o00
studt node
int data; declarahion
stuct n ode * next* dt doent
allo ate any
3;
Coeatag tct node)
ghuct node a
’ urdat'ng addreses to fom the dtsta)
Q n e t anext b
("nextkd.
<tuet nodhe s Coanthg ponter]
’ As s is a pahteY Va ot a node pointed
by sS Cen be acce dsed ag (S). data
S datg
(9)
Aocahin.
-) Tn lhked ict, hefoce doy ang sporati away
check
and comuting 8-s nert then
at wl gentrat ero. [kefmentahm)
Almple cxarmple to gnerate hked :+
Howeer to do it dynameallybe follan'ny procedue
stut node s= N ;
( aeirerent
:) erey thme st we wj4 creatt a hede ay per
nmdea) nallec (s'heot (atuct node))
P-(nct
Costag
. He nserton tunchm Hat talees stott pontr S ay an
ahput
rehn(s);
eif (s ’ext Nul )
Rsnest= P; vehm(s);
he
e inked :
dat nde of
-) Ahdiis he adlveu ¡f
s)
Shut node *f l a t (shuet node
Cntl e ("-enpty";
vehnl)
ele
ls=s’net;
3
rehnC);
3ize la)
Vectorelat)
cs ize
atnde)
’ for seCmd
too posntrs Single pahter
S -Ssney*; rehnn ().
rehnn l)
(L
) fhding addreu of a node wih tontas daty'! in
)
<tut node * fnd.r(aluct node. ts, dnt
f("Lked ti'st empt";
rehn (nwl);
ie
element
ifls daay x)
rehn Cs).
bet
eue
vehnlnwla);
Iaterhon-) () At He
40
ol)
()
tronn st node
f t netd to tawerit alankng
to dast Hen
node
So hile ( S,neyt) zNul )
foretoy af hy
ii) before no de haing v e 3o (o be any pas.
4o
ihels day! o ck Sinest!=
S,S,et;
3elsevehan(s);
netunl
A-Co de fomat ) (13)
shuet (rtate .hode(
int x)
hode (reahng 4 hode hoadag
data Vale ay
(ohact maloc (4ireof (ahuct node)):
P nOde*)
Null
retn (P);
hode * hsextast stuct node *s, intE
stuct
if{s== Nul)
rehn (nu) 1 enphy
LL.
stuctno de tp (reatenode (x):
stut node *f
Pnert S;
yehnn (s);
3
) DelehÝn:)
(t) Aat node Aelahie
node hehsee n.
(Iii ) Ang
4oo0
()
Snet
nerefit pontnj.
to loeahon Icoo h h h
Herefor)
knan ay danghg
Hatst pa'nttr
) 20
KotdeS, ’ntat |ENwu).
çi) delekngy an hehween a node hamag vale .
data
(S data = =*)
= S,’nest
P nex t
free (sm);
e:
3
(16
mang last node of a iaked ist to He beging
harelastnode shuct node ys )
Pf(uis emphy); hin (nul),;
rehunn (s);
S ett S
yehan (s;
3
inke U'st
Midnode(&huct node ts )
() lL enphy chee.
( ) I-element L heck.
(ii1) shilel sinext| Nul)
2
hile (3< f1)
on) S=S’net
etnls)
net|
wal )
P=pner
1-1next nert
}retnn()
3
:) Renerg a hked di'st )
enerse (s)
P11
Yetnet
9’ next ;
Aineed ist by wsg
3 Aes an 3 pgnts
vehhnls)
Dravbade ot iagle inted ist )
B000 4000
go Back as eveny fau'ns asigle
nde con taing
(i We Canit
hat greslpaats to next node.
pohkr
dast node that next part
dhiced dist
( ) Ta Siogle null hat heans be ae
We alsays stomig
net utiing it prpeey
eliate abe two eswbacky
we ae
toy Cisculan ihed 'st.
Malce
akeddit)
’ Ciculah single
looo
We an go badk
na He tmne Conple xiy
L i dbe on)
(P>nex t l=s)
Tnsehon n a Cirular dinkedist )
at dat
() heach to a node ohere SI ’ hext==s
(i) P next= Sinext
o()
at begining
()
gbeneht ing isk naw. tranYe SL to last nhe
Grla) nked
atlest
4f Set pon er inserhen Hhen (s1-nest)-s)
node then oli) Sl ’ next P:
Psssble fo be th
frontand layt
Deletin
at latt tal )
() Jeach ho last and becond dast node
SL S
free (s1); oln)
at fsnt-) () se ach to last de
S1 ’next s ’ nex t
free lo). pzokul
o)
end)
Tnseshe al He
) net p
ey hon at he front Pnet 2 E - n e x t ; cl)
Enex P
:) Doble<puthy dinked dist )
sbuct node sbuct nde t*pre
int data
8huct node 4 next:
20o
too0
newnde oreatenote(x)
Tnsertin ot he end ) P-’ pree Nul;
(W L-emphy cheek.
sehan(; pdata > ;
hle SL hest J=N )
Snxt
sl Pprer rehhnls);
Snert P: pprev S
Tases bion n behoeen:) (m belore anode
(30)
CAemen
L
S2=sJ;
= 3o )
St ’ data
Prer = 2 ;
P
S1’ rer =
else
3
Ielenent
f (s deta
nat }
rehmnls),;
nede at he end:)
Deleky a
SI nextl Nul)
hile(
th behveen)
belehing.
'SHnext!
Nl)
data! 30 ek
tle
-3o)
o(n)
free (sd;
else fond);
(
Civadan Srnbly dinted i))
mosty onerahon con be perfomd
- Jn civulan Dll,
Hn o() time
's thet if we lottany nk
’ Atentage of cL
tage ih bete CDLL and DLL
1 greahst a dran
s Hat you los t one
we Can get back.
ot another ponter
