Nội dung chương trình

Một phần của tài liệu Khảo sát và kiểm nghiệm hệ thống lái ôtô Land Cruiser và sử dụng phần mềm Matlab để tính toán và kiểm nghiệm (Trang 91 - 121)

%Thong so cho truoc

%Chieu dai co so

L=2.850 %m

%Chieu rong co so

B= 1.64 %m

%Chieu dai don quay dung

l=0.168 %m

%Khoang cach giua 2 tam tru quay dung

m=1.360 %m

%Chieu dai thanh keo

n=1.445 %m

%Tai trong tac dung len mot banh xe dan huong khi toan tai

Gbx=8093.25 %kg

%Goc doang banh xe dn huong

anpha=2 %do

%Do chum banh xe dan huong

a=0.0053 %m

%Goc nghieng ngang tru quay dung

beta=8 %do

%Goc nghieng doc tru quay dung

gama=7 %do

%He so can lan

f=0.018

%Ban kinh vo lang

Rvl=0.195 %m

%Ti so truyen co cau lai

ic=16.5

%Hieu suat thuan

netat=0.99

%Hieu suat nghich

netan=0.99 (adsbygoogle = window.adsbygoogle || []).push({});

%He so bam ngang

phin=0.85

%Hieu suat cua dan dong lai

netadd=0.98

%Ti so truyen cua dan dong lai

idd=1

%He so ke den anh huong cua momen on dinh cac banh xe dan huong

Km3=1.15

%Luc tac dung lon nhat len vo lang

Pvlmax=70 %N

phi=0.85

%Do doc cua duong

anphad=11.3*pi/180 %rad

%Ung suat uon cho phep

xichmaucp=2600 %kg/cm^2

%Ung suat keo cho phep

xichmakcp=2100 %kg/cm^2

%He so phan bo tai trong

Kd=1.3

%Khoang cach tu am vet banh xe toi truc tru quay dung

lv=0.07 %m

%Ban kinh tu do cua banh xe dan huong

r0=0.4 %m

%gia toc trong truong

g=9.81 deltax=[0.001,0.012,0.016,0.016,0.020,0.022,0.024,0.026,0.028,0.030,0.032,0.034, 0.036,0.038,0.040,0.042,0.044,0.046,0.048,0.050,0.052,0.054,0.056,0.058,0.060,0.062 ,0.064,0.066,0.070,0.072,0.074,0.076,0.078,0.080,0.082,0.084,0.086,0.088,0.096] %Cac toa do yB=0.22 %m yD=0.22 %m xD=0.32 %m xB=1.055 %m l1=0.168 %m l2=0.37 %m

%Chieu dai thanh keo

n=1.445 %m

%Goc cua don quay dung khi o to chay thang

theta=15 %do

%Tinh toan kiem nghiem (adsbygoogle = window.adsbygoogle || []).push({});

%Xac dinh momen can quay vong cua cac banh xe dan huong Mcq

%Momen sinh ra do luc can lan M1

l1=(B-m)/2 rbx=0.95*r0

a1=(l1-(rbx*(anpha+beta)/180)) M1=f*Gbx*g*a1

%Momen can cua cac phan luc ngang o vet tiep xuc M2

%Xac dinh do dich ve phia sau cua diem dat luc ngang tong hop so

%voi tam dien tich tiep xuc giua lop voi mat duong do su dan hoi cua lop gay ra (x)

x=0.5*(sqrt(r0^2-rbx^2)) %Momen can quay tong

Mcq=2*((Gbx*(f*a1+0.14*phin*r0)*Km3)/(idd*netadd)) %Xac dinh luc can thiet tac dung len vo lang

Pvl=Mcq/(Rvl*ic*netat) %Chi so hieu dung tro luc

Khd=Pvl/Pvlmax

%Tinh toan kiem ben dan dong lai khi o to quay vong tai cho

%Tinh ben don quay dung

F1=(Mcq/l)*(cos(33*pi/180)) %Phan luc lien ket

XA=F1*(cos(22*pi/180)) YA=F1*cos((68*pi/180)) Q1Y=(-1*YA)/(cos(35*pi/180)) Q1X=(-1*XA)/(cos(55*pi/180)) Q1=sqrt(Q1Y^2+Q1X^2) Mxmax=-1*Q1*l Wx=(2*4^2)/6 xichmau=(abs(Mxmax))/Wx if xichmau < xichmaucp disp('Don quay du ben') elseif xichmau > xichmaucp disp('Don quay khong du ben') end

%Tinh ben thanh keo ben

N=F1

F=pi*(0.5^2) xichmak=N/F/10

if xichmak < xichmakcp

disp('Thanh keo ben du ben') elseif xichmak > xichmakcp

disp('Thanh keo ben khong du ben') end

%Tinh toan kiem nghiem dan dong lai khi phanh voi cuong do cao

%Xe chuyen dong thang tren duong nam ngang

%Trong luong phan bo len mot banh xe dan huong khi phanh

Gx=Gbx*Kd

%Luc phanh lon nhat

Ppmax=phi*Gx

%Momen phanh quy dan ve truc cua tru quay dung

Mp=Ppmax*lv

%Xe chuyen dong thang xuong doc (adsbygoogle = window.adsbygoogle || []).push({});

%Luc phanh lon nhat

Ppmax1=phi*Gx*cos(anphad)

%Momen phanh quy dan ve truc cua tru quay dung

Mp1=Ppmax1*lv if and(Mp,Mp1) < Mcq

disp('Ta khong can tinh ben tren cac don quay dung va thanh keo ben khi

phanh')

elseif and(Mp,Mp1)> Mcq

disp('Can tinh ben cho don quay dung va thanh keo ben') end

%Tinh toan kiem tra dong hoc quay vong

%Giai pt 3.14

a=4*yD^2+8*(deltax.^2)+8*xD.*deltax b=4*X*xD+(4*X.*deltax) c=X.^2-4*yD^2*l1 delta=((-b).^2)-(4.*a.*c) xF1=(-b+sqrt(delta))./(2*a) xF2=(-b-sqrt(delta))./(2*a) yF1=sqrt(l1^2-xF1.^2) yF2=sqrt(l1^2-xF2.^2) yF=[0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0.0195,0.0393,0.0517,0.0612,0.0691,0.0759, 0.0819,0.0873,0.0922,0.0966,0.1045,0.1080,0.1113,0.1143,0.1172,0.1198,0.1224,0.12 47,0.1270,0.1291,0.1365] %Giai pt 3.15 x=solve('x^4+a1*x^3+b1*x^2+c1*x=d1') X1=deltax.^2+xB^2-2*xB.*deltax+yD^2+l1^2+m^2-l2^2 a1=4*deltax-4*xB-2 b1=2*X1+4*deltax.^2-8*xB.*deltax+4*xB^2+4*xB-2*deltax+1 c1=4*X1.*deltax-4*a1*xB-2*a1+4*yD^2 d1=X1.^2-4*yD^2*l1-4*yD^2*m^2

xL=(12.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).*((b1 - (3.*a1.^2)/8).^2 - 3.*a1.*c1 - 12.*d1 + 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3) + (3.*a1.^2.*b1)/4 - 6.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3) - (9.*a1.^4)/64).^(1/2) - 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3).*((b1 - (3.*a1.^2)/8).^2 - 3.*a1.*c1 - 12.*d1 + 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 +

(c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3) + (3.*a1.^2.*b1)/4 - 6.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3) - (9.*a1.^4)/64).^(1/2) - (b1 - (3.*a1.^2)/8).^2.*((b1 - (3.*a1.^2)/8).^2 - 3.*a1.*c1 - 12.*d1 + 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3) + (3.*a1.^2.*b1)/4 - 6.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3) - (9.*a1.^4)/64).^(1/2) + 3.*6.^(1/2).*(a1.^3/8 - (b1.*a1)/2 + c1).*(2.*(b1 - (3.*a1.^2)/8).^3 + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 3.*3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2) + 72.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2) - 12.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3).*((b1 - (3.*a1.^2)/8).^2 - 3.*a1.*c1 - 12.*d1 + 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 +

d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3) + (3.*a1.^2.*b1)/4 - 6.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3) - (9.*a1.^4)/64).^(1/2)).^(1/2)/(6.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/6).*((b1 - (3.*a1.^2)/8).^2 - 3.*a1.*c1 - 12.*d1 + 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3) + (3.*a1.^2.*b1)/4 - 6.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3) - (9.*a1.^4)/64).^(1/4)) - ((b1 - (3.*a1.^2)/8).^2 - 3.*a1.*c1 - 12.*d1 + 9.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(2/3) + (3.*a1.^2.*b1)/4 - 6.*(b1 - (3.*a1.^2)/8).*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 +

c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/3) - (9.*a1.^4)/64).^(1/2)/(6.*((b1 - (3.*a1.^2)/8).^3/27 + (a1.^3/8 - (b1.*a1)/2 + c1).^2/2 + (3.^(1/2).*(4.*(b1 - (3.*a1.^2)/8).^3.*(a1.^3/8 - (b1.*a1)/2 + c1).^2 + 16.*(b1 - (3.*a1.^2)/8).^4.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1) + 27.*(a1.^3/8 - (b1.*a1)/2 + c1).^4 + 128.*(b1 - (3.*a1.^2)/8).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^2 + 256.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1).^3 + 144.*(b1 - (3.*a1.^2)/8).*(a1.^3/8 - (b1.*a1)/2 + c1).^2.*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1)).^(1/2))/18 + (4.*(b1 - (3.*a1.^2)/8).*((3.*a1.^4)/256 - (b1.*a1.^2)/16 + (c1.*a1)/4 + d1))/3).^(1/6)) - a1/4 yL=sqrt(l1^2-(xL-m^2))

beta2=theta+tanh(xF2./yF) alpha=atan((xL-m)./yL)-theta %Do thi

%Vi cotg alpha k xac dinh tai alpha = 0 do do ta chon alpha chay tu 0.5

alpha1=linspace(0.5,45,39) beta=abs(atan((xL-m)./yL)-alpha1+atan(xF2/yF)) betatt=(95/100).*(abs(atan((xL-m)./yL)-alpha1+atan(xF2/yF))) plot(alpha1,beta,alpha1,betatt) xlabel('alpha') ylabel('beta') grid on b. Kết quả tính toán >> long L = 2.8500 B = 1.6400 l = 0.1680 m = 1.3600 n = 1.4450

Gbx = 8.0933e+003 anpha = 2 a = 0.0053 beta = 8 gama = 7 f = 0.0180 Rvl = 0.1950 ic = 16.5000 netat = 0.9900 netan = 0.9900 phin = 0.8500 netadd = 0.9800

idd = 1 Km3 = 1.1500 Pvlmax = 70 phi = 0.8500 anphad = 0.1972 xichmaucp = 2600 xichmakcp = 2100 Kd = 1.3000 lv = 0.0700 r0 = 0.4000 g = 9.8100 deltax = Columns 1 through 16

0.0010 0.0120 0.0160 0.0160 0.0200 0.0220 0.0240 0.0260 0.02800.0300 0.0320 0.0340 0.0360 0.0380 0.0400 0.0420 0.0300 0.0320 0.0340 0.0360 0.0380 0.0400 0.0420 Columns 17 through 32 0.0440 0.0460 0.0480 0.0500 0.0520 0.0540 0.0560 0.0580 0.0600 0.0620 0.0640 0.0660 0.0700 0.0720 0.0740 0.0760 Columns 33 through 39 0.0780 0.0800 0.0820 0.0840 0.0860 0.0880 0.0960 yB = 0.2200 yD = 0.2200 xD = 0.3200 xB = 1.0550 l1 = 0.1680 l2 = 0.3700 n = 1.4450 theta = 15 l1 = 0.1400

rbx = 0.3800 a1 = 0.1189 M1 = 169.9048 x = 0.0624 Mcq = 944.7796 Pvl = 296.6038 Khd = 4.2372 F1 = 4.7164e+003 XA = 4.3730e+003 YA = 1.7668e+003 Q1Y = -2.1569e+003 Q1X = -7.6241e+003

Q1 = 7.9233e+003 Mxmax = -1.3311e+003 Wx = 5.3333 xichmau = 249.5838

Don quay du ben N = 4.7164e+003 F = 0.7854 xichmak = 600.5134

Thanh keo ben du ben Gx = 1.0521e+004 Ppmax = 8.9430e+003 Mp = 626.0129 Ppmax1 = 8.7697e+003

Mp1 = 613.8774

Ta khong can tinh ben tren cac don quay dung va thanh keo ben khi phanh X = Columns 1 through 16 0.0341 0.0412 0.0437 0.0437 0.0463 0.0476 0.0489 0.0501 0.0514 0.0527 0.0540 0.0553 0.0565 0.0578 0.0591 0.0604 Columns 17 through 32 0.0617 0.0629 0.0642 0.0655 0.0668 0.0681 0.0693 0.0706 0.0719 0.0732 0.0745 0.0757 0.0783 0.0796 0.0809 0.0821 Columns 33 through 39 0.0834 0.0847 0.0860 0.0873 0.0885 0.0898 0.0949 a = Columns 1 through 16 0.1962 0.2255 0.2366 0.2366 0.2480 0.2538 0.2596 0.2656 0.2716 0.2776 0.2837 0.2899 0.2961 0.3024 0.3088 0.3152 Columns 17 through 32 0.3217 0.3283 0.3349 0.3416 0.3484 0.3552 0.3620 0.3690 0.3760 0.3831 0.3902 0.3974 0.4120 0.4194 0.4268 0.4344 Columns 33 through 39 0.4420 0.4496 0.4573 0.4651 0.4729 0.4808 0.5131 b = Columns 1 through 16 0.0438 0.0547 0.0588 0.0588 0.0630 0.0651 0.0672 0.0694 0.0716 0.0738 0.0760 0.0782 0.0805 0.0828 0.0851 0.0874 Columns 17 through 32

0.0898 0.0921 0.0945 0.0969 0.0994 0.1018 0.1043 0.1068 0.10930.1118 0.1144 0.1169 0.1221 0.1248 0.1274 0.1301 0.1118 0.1144 0.1169 0.1221 0.1248 0.1274 0.1301 Columns 33 through 39 0.1328 0.1355 0.1383 0.1410 0.1438 0.1466 0.1580 c = Columns 1 through 16 -0.0259 -0.0254 -0.0252 -0.0252 -0.0250 -0.0248 -0.0247 -0.0246 -0.0245 -0.0243 -0.0242 -0.0241 -0.0239 -0.0238 -0.0236 -0.0235 Columns 17 through 32 -0.0233 -0.0231 -0.0230 -0.0228 -0.0226 -0.0225 -0.0223 -0.0221 -0.0219 -0.0217 -0.0216 -0.0214 -0.0210 -0.0208 -0.0206 -0.0204 Columns 33 through 39 -0.0201 -0.0199 -0.0197 -0.0195 -0.0193 -0.0190 -0.0181 delta = Columns 1 through 16 0.0223 0.0259 0.0273 0.0273 0.0287 0.0295 0.0302 0.0309 0.0317 0.0325 0.0332 0.0340 0.0348 0.0356 0.0364 0.0372 Columns 17 through 32 0.0380 0.0389 0.0397 0.0406 0.0414 0.0423 0.0432 0.0440 0.0449 0.0458 0.0467 0.0476 0.0495 0.0504 0.0514 0.0523 Columns 33 through 39 0.0532 0.0542 0.0552 0.0561 0.0571 0.0581 0.0621 xF1 = Columns 1 through 16 0.2687 0.2357 0.2249 0.2249 0.2148 0.2099 0.2051 0.2005 0.1960 0.1916 0.1873 0.1831 0.1790 0.1750 0.1712 0.1673 Columns 17 through 32

0.1636 0.1600 0.1564 0.1529 0.1495 0.1462 0.1429 0.1397 0.13660.1335 0.1304 0.1275 0.1217 0.1189 0.1162 0.1135 0.1335 0.1304 0.1275 0.1217 0.1189 0.1162 0.1135 Columns 33 through 39 0.1108 0.1082 0.1057 0.1031 0.1007 0.0982 0.0889 xF2 = Columns 1 through 16 -0.4921 -0.4782 -0.4734 -0.4734 -0.4687 -0.4663 -0.4641 -0.4618 -0.4596 -0.4574 -0.4552 -0.4530 -0.4509 -0.4488 -0.4467 -0.4447 Columns 17 through 32 -0.4427 -0.4407 -0.4387 -0.4367 -0.4348 -0.4328 -0.4309 -0.4291 -0.4272 -0.4254 -0.4236 -0.4217 -0.4182 -0.4165 -0.4147 -0.4130 Columns 33 through 39 -0.4113 -0.4096 -0.4080 -0.4063 -0.4047 -0.4031 -0.3968 yF1 = Columns 1 through 8

0 + 0.2293i 0 + 0.1896i 0 + 0.1760i 0 + 0.1760i 0 + 0.1628i 0 + 0.1564i 0 + 0.1499i 0 + 0.1435i (adsbygoogle = window.adsbygoogle || []).push({});

Columns 9 through 16

0 + 0.1372i 0 + 0.1308i 0 + 0.1244i 0 + 0.1180i 0 + 0.1116i 0 + 0.1051i 0 + 0.0985i 0 + 0.0917i

Columns 17 through 24

0 + 0.0847i 0 + 0.0774i 0 + 0.0698i 0 + 0.0615i 0 + 0.0525i 0 + 0.0420i 0 + 0.0286i 0.0093

Columns 25 through 32

0.0309 0.0423 0.0508 0.0579 0.0692 0.07390.0781 0.0820 0.0781 0.0820

0.0856 0.0888 0.0919 0.0947 0.0973 0.09980.1082 0.1082

yF2 =

Columns 1 through 8

0 + 0.4718i 0 + 0.4572i 0 + 0.4522i 0 + 0.4522i 0 + 0.4473i 0 + 0.4448i 0 + 0.4424i 0 + 0.4401i

Columns 9 through 16

0 + 0.4377i 0 + 0.4354i 0 + 0.4331i 0 + 0.4309i 0 + 0.4286i 0 + 0.4264i 0 + 0.4242i 0 + 0.4221i

Columns 17 through 24

0 + 0.4199i 0 + 0.4178i 0 + 0.4157i 0 + 0.4137i 0 + 0.4116i 0 + 0.4096i 0 + 0.4076i 0 + 0.4056i

Columns 25 through 32

0 + 0.4036i 0 + 0.4017i 0 + 0.3997i 0 + 0.3978i 0 + 0.3941i 0 + 0.3922i 0 + 0.3904i 0 + 0.3886i

Columns 33 through 39

0 + 0.3868i 0 + 0.3850i 0 + 0.3832i 0 + 0.3814i 0 + 0.3797i 0 + 0.3780i 0 + 0.3712i yF = Columns 1 through 16 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 Columns 17 through 32 0 0 0.0195 0.0393 0.0517 0.0612 0.0691 0.0759 0.0819 0.0873 0.0922 0.0966 0.1045 0.1080 0.1113 0.1143 Columns 33 through 39 0.1172 0.1198 0.1224 0.1247 0.1270 0.1291 0.1365 x =

- a1/4 - ((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2)/(6*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/6)) - (12*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2) - 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) +

27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2) - (b1 - (3*a1^2)/8)^2*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2) + 3*6^(1/2)*(a1^3/8 - (b1*a1)/2 + c1)*(2*(b1 - (3*a1^2)/8)^3 + 27*(a1^3/8 - (b1*a1)/2 + c1)^2 + 3*3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2) + 72*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2) - 12*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 -

(b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2))^(1/2)/(6*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/6)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/4))

(12*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2) - 9*((b1 -

(3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2) - (b1 - (3*a1^2)/8)^2*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(2/3) + (3*a1^2*b1)/4 - 6*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3) - (9*a1^4)/64)^(1/2) + 3*6^(1/2)*(a1^3/8 - (b1*a1)/2 + c1)*(2*(b1 - (3*a1^2)/8)^3 + 27*(a1^3/8 - (b1*a1)/2 + c1)^2 + 3*3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2) + 72*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2) - 12*(b1 - (3*a1^2)/8)*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 -

(b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))^(1/2))/18 + (4*(b1 - (3*a1^2)/8)*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1))/3)^(1/3)*((b1 - (3*a1^2)/8)^2 - 3*a1*c1 - 12*d1 + 9*((b1 - (3*a1^2)/8)^3/27 + (a1^3/8 - (b1*a1)/2 + c1)^2/2 + (3^(1/2)*(4*(b1 - (3*a1^2)/8)^3*(a1^3/8 - (b1*a1)/2 + c1)^2 + 16*(b1 - (3*a1^2)/8)^4*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1) + 27*(a1^3/8 - (b1*a1)/2 + c1)^4 + 128*(b1 - (3*a1^2)/8)^2*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^2 + 256*((3*a1^4)/256 - (b1*a1^2)/16 + (c1*a1)/4 + d1)^3 + 144*(b1 - (3*a1^2)/8)*(a1^3/8 - (b1*a1)/2 + c1)^2*((3*a1^4)/256 -

Một phần của tài liệu Khảo sát và kiểm nghiệm hệ thống lái ôtô Land Cruiser và sử dụng phần mềm Matlab để tính toán và kiểm nghiệm (Trang 91 - 121)