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<i><b>r^n/\Kj OMI - m i E l KE X A Y D U N G </b></i>


<b>ANH HUdNG CUA COT DAI DEN KHA NANG CHfU LLTC </b>


<b>CUA COT BE TONG COT THEP CHIU NEN DUNG TAM </b>



<b>ThS. THAI DCrc KIEN </b>
Trudng Oai hgc Vinh


<i>Tom tat: Dua tren ly thuyet ve be tong bi han che </i>


<i>na hdng, trong bai bao nay tac gia tnnh bay ket qua </i>
<i>khao sat anh huang ciia cot dai den kha nang chiu </i>
<i>nen eita cot be tdng cot thep tiet dien chOr nhat. Su </i>
<i>anh huang cua cot dai ddgc xac dmh dua tren ket qua </i>
<i>nghien ciru ly thuyet,'dong thdi dugc khao sat bang so </i>
<i>tren phan mem ANSYS. Ket qua da dugc so sanh, </i>
<i>danh gia. </i>


<b>1. Dat van de </b>


Cot l i mgt trong nhOng bg phan quan trgng nha't
ciia cOng trinh. Su phi hoai cDa cot c6 the anh hudng
ddn su phi hoai eiia cac kdt ca'u khae hoac l i nguyen
nhin chinh din den su phi hoai toan bg ket ca'u cdng
trinh. Nhieu nghien ciru trugc diy deu cho rang, kha
nang chju nen ciia be tong (chii yeu la trong cot) co
tang len khi be tong bj han che nd hong giy ra bdi cdt
dai [5]. Viec nghien cUu su anh hudng nay la rat can
thiet, gdp phan bd sung cho ly thuyet tinh toin ci'u
kien chju nen bang be tong cdt thep.



De xac djnh cudng do chju nen dgc true (f^^) ciia
be tong khi co ap lifchan che nd hong thi can phai xac
djnh duge irng suit han che nd hong ( y [4]. Trong cot
<i>be tong cdt thep, ap luc ngang (han che nd hong Q lai </i>


dugc xac djnh dua vio urng sua't trong cdt dai. Trong
cac nghien ciru truoc day, irng sua't trong cdt dai
thudng dugc xac djnh bang cac bieu thurc thuc nghiem
d i dugc kidm chirng vdi khoang 80 miu thir khae
nhau [4].


Tuy nhien, vdi su hd trg ciia may tinh dien tir v i
cac phan mem phin tieh ket ca'u dua tren co sd ciia
phuong phip phan tir hUu han, ngay nay chung ta co
the xac djnh dugc irng sua't trong cae vat lieu bang
viec mO hinh hoa ca'u kien be tong cdt thep chju nen
vdi ket qua dang tin eay ma khOng qua tdn kem. Trong
bai niy, gidi thiiu ket qua khao sit su anh hudng ciia
edt dai den su thay ddi Ung sua't va bien dang ciia be
tong chju nen bang ca bieu thUe ly thuyet v i sir dung
phan mem ANSYS.


<b>2. Cd sd ly thuyet ve be tong han che nd hong </b>
<i><b>2.1. Quan he dthg suat - bien dang trong be tong </b></i>


<i><b>han che nd hong </b></i>


Mdi quan he Ung sua't - bien dang eOa be tdng
chju nen trudng hgp han che nd hong da dugc cac tac
gia nhu Popovics (1973) [6] va Mander (1988) [7] de


xua't nhu hinh 1.


Be tong
'hzm che no hong


<i>0 r,\ if.^^ e.'j ecjSQ </i>


Bien dang dpc true. «£


<i><b>H i n h l . Quan he Ung suat - bien dang ciia be tdng han che na hong </b></i>


<i>Dudng cong quan he trong hinh 1 xua't phat tU Trong dd: f, - cuong dO chju nen ciia b i tOng </i>
<i>nhirng bieu thUe sau: khong.han che nd hong; f',, - cudng dO chju nen cda </i>


/ ; = <i>f'rrXk <b>J CC </b></i>


<i>k-\ + x' </i>

(1)



be tong trudng hgp bj han che nd hOng.


(2)


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<b>KHAO SAT - THIET KE X A Y D U N G </b>


<i>k = ^^^— (3) </i>


<i>d day: s, - bien dang tuong ddi cue han cua be </i>


tong khong han che nd hong; f „ - bien dang tuong ddi
cue han ciia be tong han che nd hong.



£c=5000Vy; (MPa) (4)


<i><b>L </b></i>


<i>s </i>



<i>E, =:^-^ </i>

<i>"" Sec </i> (5)


<i>Trong do: £<. module bien dang tiep tuyen; Eseo </i>
-Module bien dang phap tuyen; /^^ - cudng do chju nen
eiia mau thif hinh tru (15x30cm) d ngay thU 28.


<i>Bieu thirc (1) chi dung vdi trudng hgp khi s^ < s^^. </i>
<i>Trong trugng hgp e^ < £•„ thi Fafitis va Shah (1985) [4] </i>
d i de xua't mdi quan he do theo bieu thurc sau:


<b>/, -/„,exp[^,(^,-^,J*^J (6) </b>



<i>Trong dd; /(, va ki la hai hang sd dieu chinh do ddc </i>
v i do eong eua bieu dd quan he Ung sua't - bien dang.
Dua vao tii lieu eua Cusson va Paultre (1994), cac he
sd do duge xic djnh nhu bieu thO'c sau:


<i>k,=\ + 25{I^,,y- (8) </i>


<i>Trong dd: l^so - chi sd anh hudng ap luc han che </i>
<i>nd hong tai vj tri bien dang E^^^O (hinh 1). </i>


<i>2.2. Mo hinh cpt tiet dien tron boc tam dai Hen tuc </i>



Xet trudng hgp mgt cot tiet dien tron vdi duOng
kinh la c, dugc bao bgc bdi mgt tam dai lien tuc vdi
chieu day la e (e ri't be so vdi c). Ap luc chdng nd
hong f, dugc xac djnh qua viec xet trang thai can bang
luc va bien dang tudng thieh. Trang thai can bang giUa
i p luc trong tam lien tuc va ap lue chdng nd hong tic
dung len phan loi be tong cho tha'y nhu hinh 2.


<i>^K </i>



r n / t 1111" t f t f


t^A


<i>fi = </i>


<i><b>Hinh 2. Sucan bang Ung suat </b></i>


<i>2eA </i> <sub>(9) </sub>


Trong do: /^ - urng sua't eang trong cdt thep va
cGng la ap luc chdng nd hong.


TU dieu kien bien dang tuong thich va gia thiet
rang bien dang cua phan be tong phia ngoii bang bidn
dang cDa tam dai lien tuc (£>, co gia trj duong) dugc
xie djnh bang bieu thO'c:


<i>s-ye - ( i z O A (10) </i>




<i>fl cc cc </i>
<i>J--Ecc </i>
Trong dd:


<i>v^-c - he sd Poisson phap tuydn va E^^ - md dun </i>
bien dang phap tuyen ciia be tong han che nd hong
theo phuang ngang, ca hai bien sd trong ham cua bidn
<i>dang dgc true e^^. </i>


<i>2.3. Cfng dung vao cpt tiet dien chff nhat dat cot dai </i>


Dd ddn gian, chiing ta co the thay the tuong
duong cot be tong cdt thep tiet dien chu nhat, dat cd!
dai vdi khoang each dai la s, bang mgt cot co tiet dien
trdn dugc bao bgc bdi mgt tarn thep lien tuc cd chieu
diy khong ddi e (hinh 3). Cot tuong duong cd dudng
kinh bang kich thudc phan loi b i tong cda cSt chQ'
nhat, do tU tim den tim cua cdt dai ngoai ciing. Tam
thep dai bgc loi be tong thay thd su lam viec ciia cdt
dai, dugc tinh toan sao cho tuong duong vdi sir lim
viec cua cdt dai trong tidt diin cot chif nhat.


Cot thirc Cot tuxmg dtfong


L ^ - 4 ^ = 3.41.4,


<b></b>


<i><b>Q--Hinh 3. Khai niem cot tuang duang </b></i>


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K <i>t w i n s ' n ^ M B - HB-aHorTT ai^tr' -'^ir^'^ </i>



Chieu diy ciia tam vd bgc quanh cot trdn tuong
duang dugc xae djnh bang bieu thUe:


<i>e = K ^ </i>
<i>"• 2s </i>


(11)


<i>Trong do: A,^,y - tdng dien tich mat cat ngang eiia </i>
tam vd bgc theo phuang true y trong khoang each giUa
cic dai s. Ap luc ngang tic dgng len loi be tong theo
phuang y se la:


<i>JIn </i> <i>.^Slt^K ^llSLf </i> (12)


Ke - he sd ke den hinh dang dai. Vdi edt dai ngang,
Ke xic djnh theo bieu thire sau [6].


<i>K, </i> <i>(\-s/Acf </i>


<i>Trong do: p^^ - [^ le dien tieh cdt thep dgc tren dien </i>
tieh be tong han che nd hong; s - khoang each giUa
cic Idp dai theo chieu cao cot; c - dudng kinh loi be
tong.


<i>Phai nhi'n manh rang f^, la mgt him sd cQa bien </i>
dang dgc true trong cot e^c- Biy giO chiing ta djnh
nghia t^ sd tiet dien hOu dung ciia ap luc chdng nd
<i>hong theo phuang y, ky hieu la p^^y. </i>



<i>P.cy = K, -</i> (14)


<i><b>SC </b></i>


TU do, bidu thUe (13) co the viet thinh


<i>flay=PsJ, (15) </i>


Cfng sui't han che nd hong hieu qua /jey bie'n ddi tU
khOng, khi ma urng sua't trong thep dai bang khong ddn
gia trj ldn nha't la gidi han chay cua thep dai, tire la: f;, =


<i>i^y. Nam 1995, Cusson va Paultre [4] da do dugc mirc </i>


do ciia ap luc ngang bang chi sd ap luc ngang hieu
qua khong thU nguyen: /^ = ffe/fV


Phuang trinh tuong thieh bien dang la:


(l-^'.c)//, <i>ky </i> <sub>(16) </sub>


Ddi vdi dai xan, cac bieu thurc tren vin phu hgp khi
coi rang s l i budc cua dai xoan. Ddi vdi cot chU nhat
va cot trOn vdi ap luc ngang ddi xirng, trong tinh toan
thuc hanh lay chi sd the tich cua cdt thep ngang la:


A <i>lA., </i>


<i><b>sc </b></i>



(17)


<i>Trong do, A^^, - l i tdng dien tich dai ngang theo </i>
phuong true x va true y. TU dd, chi sd the tich hieu qua
ciia cdt ngang se la:


A e = ^ . A = ^ . ^


Va ap luc chdng nd hong hieu dung se la:


f - 1 f


<i>he ~ r. PseJh </i>


(18)


(19)


<i><b>2.4. Cu&ng dp cffc dai trong be tong han che' nS </b></i>
<i><b>hong • bieu thffc cua Legeron va Pauitre (2003) </b></i>


Biy gid chiing ta se di xac dinh gia trj cudng do
ldn nha't trong be tong han che nd hong v i quan he
Ung sua't - bien dang (£•'<,„ f J . LTng suit trong cdt dai
<i>tai diem do l i i\, tuong urng vdi bien dang la s\. Ap luc </i>
han ehe nd hong hieu dung dugc xac djnh theo bieu
(13) thUc(13)trdthinh: y = j ^ : V y


-Bien dang tuong ddi trong cdt dai l i :



<i>E\ </i>


(20)


(21)


<i>Trong do: E'„ va V^^ tuong urng la mo dun bien </i>
dang phap tuyen va he sd Poisson phap tuyen ciia
be tong xac djnh tai didm cue dai cua bidu dd quan
he Q'ng sua't - bien dang ciia be tong han che nd
hong.


Cudng do va bien dang cua be tong phu thuge vao
him lugng v i irng sui't cda edt dai (Sheikh v i
Uzumeri (1982)). Mgt sd tic gia da thUa nhan rang
irng suit trong dai dat de'n cudng dd chay deo khi irng
sui't trong be tong dat cue dai. Tuy nhien, Cusson v i
Paultre (1994) cQng nhu Li (1994) deu cho rang urng
sua't trong cdt dai cd the khong dat den cudng do chay
deo khi Q'ng suit be tong dat cue dai, die biet la vdi
edt dai cudng dO cao sir dung vdi b i tong cudng do
thudng. Ket qua thi nghiem da duge thuc hiin bdi
Sheikh va Uzumeri nam 1980 eho thay su chay ddo
khong thudng xuyen dat dugc vdi be tong thong
thuang (ed cudng do trung binh). Cusson va Paultre
(1995) ed gidi thieu mgt quy trinh tuong hd dd xac djnh
mo'c do irng sua't trong cdt dai tai diem cue dai cua be
tdng han ehe nd hong. Tuy nhien, trong bai niy khong
de cap den each do.



Ggi /'e la chi sd ap luc chdng nd hong hieu dung
tai diem cue dai, duoc xac djnh theo bidu thirc:


(22)


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<b>KHAO SAT - THIET KE X A Y D U N G </b> j r


4.0


3 . 0


2 0


10


-— 0.25.10/;>a43


<i>f, i i i f / . i i ' l L- ' " " « , '» " </i>
<i>|^U0.(/,) ^^>„ ^ -^1+2.4 (f;F^ </i>
0 Thuc nghiem


" O . ^ ^ 0 C '^


<b>• ^ 1 1 . 1 ! 1 1 1 - ^ </b>


0.05 0.10 0.15


<b>•</b><i><b> i\ </b></i>



0.20 0.25


<i>Hinh 4. Quan he giii'a e'l/e'c va I', </i>


<i>Tren hinh 4 the hien mdi quan he giOa s't/s'^ v i /'e, </i>


dugc xac djnh qua e i c ket qua nghien cUu thuc


nghiim. TU ket qua nghien ciru ciia Cusson va Paultre


(1995), cac mdi quan he mdi duge dd xua't cho phep


ap dung vdi nhieu loai be tong k h i c nhau nhu sau:


hfc(MPa)


fcni=28


0,4fcm=11.2


£i = 30x10-'MPa


<i>0 0,373 2,0 3,5 tU%,) </i>


<i>Hinh 5. Bieu do quan he irng suat - bien dang ciia be tong </i>


<i><b>J c </b></i>


^ - l + 35(/J'



(23)


(24)


<b>3. Khao sat sir anh hirdng cua cot dai bang ANSYS </b>


<i>3.1. Thie't ice'ca'u Aien </i>


<i>3.1.1. Vatlieu • </i>


<i>a. Be tdng </i>


Be tong cot dung loai C20/25 theo tieu chuan


<i>Eurocode 2 cd f^k = 20 MPa, f,„ = 28 MPa; module dan </i>


hdi: £b = 30x10^ MPa, he sd Possion: v = 0,2. Bieu dd


quan he urng sua't - bidn dang cCia b i tong nhu hinh 5.


<i>b. Cot thep </i>


Cdt thep dgc va cdt dai deu dung mOt loai thep co


<i>cudng do ehay deo fy = 295 MPa, cudng do ben f,„ = </i>


483 MPa. Bieu dd quan he Ung sua't - bien dang khi


keo thep nhu hinh 6.



Module dan hdi cua thep: £ , = 21x10' MPa, h i sd


Possion: v = 0,3.


<i>I f.- (MPa) </i> £, = 21x10^ MPa


<b>—il </b>


0 1.406 1 <i>25 €, (%,) </i>


<i>Hinh 6. Bieu do quan he irng suat - bien dang khi keo thep </i>


<i>3.1.2. Md hmh cdt </i>


De khao sat su lam viec eua ca'u kien chju nen dung t i m , c i e mau cot ngan sau d i y dugc lua chon.


<i>Bang 1. Cac thong so ca ban cua cac mau cot ngan </i>


STT
1
2
3
4


Mau c6t/ma hieu


A
B .


C


D


NCC
CRCC_D8S100


CRCC_D8S50


CRCC_D10S50


Kich thudc
320x320x1200


320x320x1200


320x320x1200


320x320x1200 .


Cdt dpc


8(j)20


8(t>20


8(t)20


8(1)20


Cdt dai



khdng


<t)8a100


(l)8a50


(t)10a50


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<b>KHAO SAT - THIET KE XAY DUNG </b>


M A U A: NCC


8»20
8«20 ,
320
120
0

<b>X </b>


<i><b>? </b></i>

<i>/ . </i>\
1


<i>'^ 320 "" </i>


^


32


0


MAU B: CRCC_D8S100



«8al00
8020
320
<b>OO</b>
<b>l OO</b>
<b>l OO</b>
<b>l [</b>
<b> OO</b>
<b>l [</b>
<b> OO</b>
<b>l 1</b>
<b> OO</b>
<b>l [</b>
<b> OO</b>
<b>l [</b>
<b> OO</b>
<b>l 1</b>
<b> OO</b>
<b>l 1</b>
<b> OO</b>
<b>l 1</b>
<b> OO</b>
<b>l 1</b>
<b> OO</b>
<b>l </b>
o
o
08a100
8(920


.
' /
/
^
\ ''
\ /
II


• ^ 320 ' '


o
csl


M A U C: C R C C _ D 8 S 5 0


08o5O
8920
320
o
ID
o
m
o
i n
o
o
i n
o
i n
o


i n
c
o
i n
o
i n
o
i n
o
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m
c
iT
O
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m
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<i>o </i>
<i>a </i>
»8o50
8«20
' /
/
^
<i>\ ^ </i>
\ /
(1


•^ 320 "^


32


0


<i>"\ </i>


M A U D: C R C C _ D 1 0 S 5 0


alOaSO
8020
»10a50
8920
320
i n


o
i n
o
i n
o
i n
o
i n
o
i n
o
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o
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o
o
tn
c
o
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o
m
o
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o
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c
tn
o
in

o
m
o
m
o
m
o
in
o
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o
i n
O
i n
c
r
(
, / ^ '


<i><b>\y. </b></i>

o CM


<b>1 </b>



•*" 320 "*•"


<i>H\nh7. Chi tiet </i>


<i>3.1.3. Md hinh hda bang ANSYS </i>


MO hinh hinh hgc ciia cot dugc mo hinh hoa trong


ANSYS bang cie phan tir miu co san. Be tong dugc
mO hinh bang phan tir khdi "SOLID65", ehia luOi phan
tir hinh khdi 6 mat (Hexahedral-shaped elements) vdi
kich thudc 20x20x50mm. Cdt thep dgc v i cdt dai dugc
md hinh bang phan tir thanh "LINK8", dung phan tir
dang LINK8 - 3D Spar, chia ludi kich thudc 50mm.
Liin ke't ciia cot dugc mo hinh hda mgt dau ngam, mgt


<i>cac miu cot ngan </i>


dau tu do, chju tai trgng nen dgc true dang phin bd
deu dat trin dau cOt.


Trong bii niy, lue dinh khong dugc ke den trong
mo hinh hoa vi trin thuc te chua co sd lieu thuc
nghiem ve van de luc dinh giOa b i tSng v i cdt thep.
De khae phuc dieu do, viic ehia ludi phan tir dugc
thuc hien d dang ludi nhd, do do lien ket giUa cic nut
eua phan tir ra't gan nhau lam cho edt thdp v i b i tong
ddng thdi lim viec dugc tdt hon.


Table :•*-.. M£LA


3 i ,


S.:G - ,


<i>a </i>


C c n f i o o t a c HC Col-oiai


/
/
/
3


<i>l i n e a r kna </i>l y a i


T a b i c PTftwie«


<b>1 </b>


: i A 3 - S d 2 0 ; f i b e r :


ANSYS


-IS;S':;--JS


<i>Ish-.ft 2«r..i liEXft 7ohlit P i e </i>


<i>J'f'!.';0 </i>


3iG


300


SIC- - j g


<i>-,n </i>


100



<i>— </i>


<b>t </b>

<b><sub>r </sub></b>



<b>1 </b>



/


. i 1.3 I
EPS


<i>C a r f t r . e s e : ^ t RC C o l i ^ n H o r - l i n c a r A r i a l y o i s : iXs=QdZ </i>


i


: * 3 . :


<i>2.e 3 6 </i>


<i>:•; ? ^ b e r : d i v o S C ) </i>


ANSYS
<i>JTO li </i>


2G1C-I i ; S T : ; i


: T a P ' — ; >


<i>Hinh 8. Khai bcio quan he Ung suat - bien dang be tong </i>



<i>Tqp cfli KHCN Xdy dmg - so 2/2011 </i>


<i>Hinh 9. Khai bao quan he Ung suat - bien dang cot thep </i>


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KHAO SAT - THIET KE XAY DUNG



ANSYS


<i>ContiriKiaeat. RC C c l u a u i N o c l i n e a c & i i « l y 3 . </i> <i>I S j s = £ d 2 0 ; F i b e r ; cl8 sliC \ </i>


HAT VOK


ANSYS


, ScT-J.inaar a n a l y s i s : (a3=0d20; F ^ i e i : : dlOsSOj


<i><b>Hinh 10. Khai bao phan tir cot thep Hinii 11. Khai bao va chia ludi phan tir be tong </b></i>


<i><b>3.2 Anh hffdng cua cot dai cdt dgcy^. (MPa); irng sua't trong cdt d a i / , (MPa); </b></i>


<i>^r,, „ v , , , ^ , ,,^^ ;,.,ov/o Lfng sua't trong be t o n g / ' , . (MPa) va bien dang </i>
<i>3.2.1. Ketqua khao sat bang ANSYS , ^ ,... , , . , „ , r,-^^-- \ A ,vr,^ o,,;^* </i>


^ ^ tuong doi ^,. (MPa). Bieu do quan he ung suat
-Cac miu cot dugc khao sat tren nhieu cap tai bidn dang cua be tong han chd nd hOng do cac
khae nhau. Tuong Ung vdi mdi cap tai, co the x i c truong hgp bd tri cdt dai khae nhau g i y ra, dugc
djnh duge cac dai lugng sau diy: Qng sui't trong the hien tren hinh 12.


<b>A </b> HCC



: 6


:o •


10


-a


0


. /


-/-ffi-i

<sub>'ti" </sub>

<b> j 1 </b>


<i>-»r ^v ^v .(T .-v^ </i>


^w-StJin


<b>B </b> CRCC _OES100


: c ã


25 ã


,'. 20


<i><b>t </b></i>


ô ! £



1C


-c


«^


I 1 I


""ill'f'



; ; I I I 1 !




i4|4|4|


<i><b>-# 'T P&-#34; -# -# *^ </b></i>


<i>\ - V N- V V ^• </i>
strain


c



30 •


2 : •


o2C •



1


3 15


10


-c


CRCC.DES 5C


<b>• ^ T ' </b>


--



<i>•fi-H-s?>" .>^ .f ^-p- .•:> </i>


Strain


<b>D </b>


35 •


30 •


2 6


-£ 2 0 •


15



10 •


i: ,


<i>0 </i>


<i><b>/ </b></i>


CRCC_B1CS50


itl'M""


. J . .


• f i l "



<i>•-.^ c' S .if ^* %* </i>


Stt-ah


<i><b>Hinh 12. Biiu do quan he Ung suat - bien dang ciia be tong han che na hong do cac trudng hgp cdt dai gay ra </b></i>


<i>3.2.2. Ket qua tinh toan theo mo hinh ciia Legeron va Paultre </i>


<i><b>Bang 2. Ket qua tinh toan theo Legeron va Paultre </b></i>


STT
1
2
3
4



Mau
cot


A
B
C
D


Cot dai
Ktiong
(|)8a100


(t)8a50
(t)10a50


<i>Ke </i>


<i></i>


-0,8799
0,9676
0,9712


Aey



-0,00269
0,00592
0,00928



f,(MPa)

-110
117
109


<i>r,e </i>


(MPa)

-0,296
0,693
1,012


(MPa)
-•
0,011
0,025
0,036


fee
(MPa)


28
30,7821
33,0434
34,5764


<i><b>£\o </b></i>



0,002
0,0023
0,0028
0,0033


<i>3.2.3. So sanh ket qua </i>


</div>
<span class='text_page_counter'>(7)</span><div class='page_container' data-page=7>

K H A U

SAr - THiET Kc XA? DUNG



<i><b>Bang 3. So sanh ket qua khao sat va tinh to^n </b></i>


STT


1


2


3


Miu cot


B


C


D


Theo ANSYS



fee (MPa)
30.021


33.002


34.391


<i>^ CC </i>


0.0025


0.0031


0.0039


Theo Legeron


fee (MPa)


30.78


33.04


34.58


<i>^CC </i>


0.0023


0.0028



0.0033


<b>4. Nhan xet va ket luan </b>
<i><b>4.1. Nhan xet </b></i>


<i>- Ap luc ngang do cdt d a i g i y ra co anh hudng de'n </i>


su phin bd urng suat - bien dang trong be tdng v i cdt


thep, ddng thdi co anh hudng dang ke ddn kha nang


ehju nen eua cot be tong cdt thep v i do deo cua vat


liiu. Cdt dai bd tri cang day va dudng kinh cang ldn thi


bidn dang dgc true eiia cot b i tong c i n g giam, va kha


nang chju nen ciia cot tang l i n ;


- Ket qua khao sat bang ANSYS la k h i phu hgp


vdi cae mO hinh ly thuye't, thuc nghiem. Nhu vay, co


t h i sir dung phan mem ANSYS de giai quye't cae bai


toin tuong tu nham giam bdt khdi lugng nghien cQ'u


thuc nghiim.



<i><b>4.2 KS'tiuan </b></i>


Cie ke't qua nghien cQu. n i y cho tha'y, kha nang


chiu nen cua be tOng han che nd hong bdi cdt dai tang


l i n khoang 7% - 23%, tuy thuge v i o c i c h bd tri edt


dai. Viec nghien cQ'u mgt each cu the, co he thdng su


anh hudng ciia c i c h bd tri cdt dai den cudng do be


tOng han che nd hong la ra't can thie't, l i m can cir de


thidt ke cac ca'u kien chiu nen trong ke't ca'u cdng trinh.


TAI LIEU THAM KHAO


1. vo QU6c ANH, Tinh ket ca'u bang phan mem ANSYS,


<i>Nha xuat ban Xay dung. Ha Ngi, 2006. </i>


<i>2. L£ NGOC HONG, Co sd ca hpc mdi trudng Hen tuc va </i>


<i>ly thuye't dan hdi, NXB Khoa hoc va Ky thuat. Ha Noi, </i>


<i>2002. </i>


5.



6.


<i>THAI D Q C KIEN, Luan van thac sy ky thuat, Dai hoc </i>


<i>Xay dung Ha Noi, 2010. </i>


NGUYiN TRUNG HOA, Tieu chuan chiu Au Eurocode


EN 1992 -1 - 1 , thiet ke ket ci'u be tdng va b i tdng cdt


<i>thep, NXB Xay dung, Ha Ngi, 2006. </i>


F. LE'GERON and P. PAULTRE, Uniaxial Confinement


Model for Normal- and High-Strength Concrete


<i>Columns, Journal of Structural Engineering, Vol. 129, </i>


<i>(2), 241-252, 2003. </i>


K.SHARMA, P. BHARGAVA, P. SHINGH and K.


KAUSHIK, Confinement Reinforcement Design for Plain


and Fibre Reinforced High Strength Concrete Culumns,


<i>Journal of Advanced Concrete Technology, Vol. 5, (1), </i>


<i>113-127,2007. </i>



<i>7. R. EID, A.N. DANCYGIER, Confinement effectiveness </i>


<i>in circular concrete columns. Journal of ScienceDirect, </i>


<i>Engineering Structures 28, 1885-1896, 2006. </i>


8. J. MOKARI and A.S.MOGHADAM, Experimental and


Theoretical Study of Reinforced Concrete Columns with


Poor Confinement Retroffited by Thermal Post Tension


<i>Steel Jacketing, Journal of Applied Sciences 8 (24), </i>


<i>4579 - 4586, 2008. </i>


9. GUPTA A.K. and AKBAR H., A Finite Element for the


Analysis of Reinforced Concrete Structures,


<i>International Journal for Numerical Methods in </i>


<i>Engineering (19), 1705- 1712, 1983. </i>


10. TCXDVN 356 : 2005, Tieu chuan thiet kg ket ca'u be


tong cot thep.


<i><b>Ngay nhan bai: 5/5/2011. </b></i>



</div>

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