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International Journal of Research in Engineering and Science (IJRES)
ISSN (Online): 2320-9364, ISSN (Print): 2320-9356
www.ijres.org Volume 5 Issue 2 ǁ February. 2017 ǁ PP.28-34
www.ijres.org 28 | Page
Mechanism Design and Kinematics Analysis of Display Bracket
Based on Adams
Li Song1
, Huang Li Xin2
(College of Mechanical Engineering, Shanghai University of Engineering Science, China)
ABSTRACT: In view of the problem of conventional display support equipment which has a poor intelligent,
low technological level, easy to cause the body with sub-health, and can't meet the needs of high level office,
designed a new type of display bracket mechanism. The principle and force analysis was carried out on the
display bracket mechanism, and to simplify the original mechanism with three linkages for facilitating analysis
and simulation. Forward kinematics analysis was carried out on the bracket mechanism based on DH method
and obtained pose transformation matrix between each joint coordinate, and expressed the relationship between
the end speed and the velocity of each joint by using Jacobian matrix. Establishing simplified virtual prototype
and kinematics simulation was carried out on displacement, velocity, acceleration, angular velocity and
acceleration of bracket mechanism based on the software of ADAMS which verified the correctness of
theoretical analysis. The simulation results showed that the design of bracket mechanism complied with the
requirements of free readjustment of display. Realizing the combination between high-tech and high emotion,
improving the body with sub-health at the present situation of office, and meet the needs of advanced intelligent
office by using the new display bracket mechanism.
Keywords: DH method, Display bracket, Kinematics, Software of ADAMS
I. INTRODUCTION
With the production of artificial intelligence and the commercial Internet under the circumstances of
the development of science and technology, this promoted SOHO business model of the modern office. The
design of office furniture products also will cooperate with the development of the digital become more
intelligent with the functions of network communication transmission, consulting, and so on. So, the application
of wireless network and artificial intelligence on the design of office furniture has become a necessary thinking
direction[1]
. Nowadays the way of society office that produced the problem of sub-health, the problems of the
waist and the cervical vertebra discomfort many people because of the long time operation on the computer,
which cause many diseases such as Lumbar disc bulge, lumbar muscle degeneration, Benign Prostatic
Hyperplasia, cervical hyperplasia and so on[2]
, especially people watch a fixed angle of the computer screen for
a long time, many office equipment are increased bracket which can be manually adjust the angle of display.
But most of these products are achieved the adjustment of the lift height, distance and the pitch Angle and so on
of the display by artificial, and the product does not meet the needs of the future high-level market also cannot
achieve the ideal effect of man-machine engineering,. In order to improve the degree of equipment automation
and improve the flexibility of equipment, it needs to use to some mechanical devices such as robots, lifting
mechanism[3]
, etc. Therefore this paper aim to discuss how to make the adjustment of the display can be more
intelligent from the aspects of structure, at the same time can achieve the desired position. For this goal a display
bracket mechanism is designed. First design the structure of display bracket and analyses its principle. Secondly
analyses the kinematics and calculated the Jacobian matrix. Finally design the virtual prototype of display
bracket and the motion simulation analysis was carried out based on ADAMS.
II. MECHANISM DESIGN OF DISPLAY BRACKET
2.1 Structure design and principle
Fig.1 showed the structure of display bracket. It mainly consists of base 1, fixed bracket 2, rotary
bracket 3, handspike device 4, active bracket 5, display connection device 6 and other components. The
principle for its application: first, fixing the bracket system to a certain range thickness of the table by base 1
and fixed bracket 2, using cylindrical vice between rotary bracket 3 and fixed bracket 2, to realize freely adjust
of bracket system by rotating rotary bracket 3, adjusting the angle of elevation of activity bracket 5 by
handspike device 4, then moving upward along a circular trajectory around the hinged point between rotary
bracket 3 and activity bracket 5 until the angle of elevation of activity bracket 5 to the right size in order to
realize freedom control of the height of display connection device 6. Then adjusting the state of pitch angle of
display connection device 6 by rotating rotary the hinged point between activity bracket 5 and display
Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS
www.ijres.org 29 | Page
connection device 6, the display is fixed in the connection device 6, then the freedom adjustment of display can
be realized.
6 5
4
3
2
1
S
Fig.1 Structure diagram of display bracket mechanism
2.2 Force analysis and structure simplified
Fig.2 showed the force analysis of the structure of display bracket.
L1
L3
¦ Â1
L2F
L4
F1
F2 N
F3
O1
O2O3O4
P1
P2
¦ Â2
¦ Â3
L5
Fig.2 Analysis of forces
To be convenient for proceeding the simulation and kinematics analysis by simplifying the structure of
display bracket, fig.2 showed the simplified force system.
M1
M 2M 3
Fig.3 The simplified force system
The thrust generated by the handspike device and the applied force of the connection device generated
by the display both simplified toward the center of the joint, respectively, making the bracket joints are only
existed torque of couple. The positive is clockwise direction and the simplified force system as follows:
Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS
www.ijres.org 30 | Page
2 2 1 12 2 1o p o pM F L F L  , 3 4 5M F L , 1 1 1 1sino pL L  , 2 2 3 3coso pL L  , in the formula: iL is the
length of connecting rod of each part, mm, 1,2,3,4,5i  ; jF is the force of connecting rod of each part,
N , 1,2,3j  ; i is the deflection angle of connecting rods,  , 1,2,3i  ; 1 1o pL is the vertical distance from
point 1O to 1P ,mm; 2 2o pL is the vertical distance from point 2O to 2P ,mm; iM is the torque of couple of the
joints, N mm , 1,2,3i  .
III. KINEMATICS ANALYSIS
Fig.3 showed the display bracket mechanism becomes three linkages by simplifying the force system,
including three revolute pairs and involving in the problem of the relationship between the translation and
rotation in two-dimensional space. In order to describe the relationship between adjacent linkages, a matrix
analysis method is proposed by Denavit and Hartenberg[4]
. Therefore, setting a coordinate system to each
linkage to describe the position of each joint, then the DH method carries on the kinematics analysis.
Set up a DH coordinate system of the display bracket mechanism under the laws of DH matrix. Fig.4
showed the coordinate system of DH. Due to relative position between the rotary bracket and the fixed base is
not change, the coordinate system origin O can choose in the intersection point between 0z and 1z . Tab.1
showed DH parameters of display bracket mechanism.
z0
z1
z2z3
x3
y3
x2
a2
a3
¦ È1
¦ È2
¦ È3
o1
oo2
o3
y1
x1
y2
Fig.4 Coordinate system of DH
Table 1 DH parameters
Linkage
ia i id i
1 0 / 2 0
1
2
2a 0 0
2
3
3a 0 0
3
In the table 1, ia is the distance from point iO and 1iO ; id is the coordinate of i along 1iz  ,and
0id  ; i is the angle between axis 1iz  and iz , the positive is clockwise direction around axis ix ; i is the
angle between axis 1ix  and ix , the positive is clockwise direction around axis 1iz  .
3.1 Forward kinematics analysis
The transformation matrix from coordinate 1i  to coordinate i is:
Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS
www.ijres.org 31 | Page
1
( )
0
0 0 0 1
i i i i i i
i i i i i i
i i
i
ii
i i
i
c s c s c a c
s c c c s a s
T q
s c d
     
     
 

 
 
 
  
 
 
 
(1)
In the equation (1), iq is the joint angle, 1,2,3i  .
According to the equation (1), the forward kinematics formula of bracket mechanism is derived as
follows:
0 0 1 2
3 1 1 2 2 3 3( ) ( ) ( ) ( )
0 0 0 1
x x x x
y y y y
z z z z
n o a p
n o a p
T q T q T q T q
n o a p
 
 
  
 
 
 
(2)
In the equation (2):
1 23xn c c , 1 23yn s c , 23zn s , 1 23xo c s  , 1 23yo s s  , 23zo c , 1xa s , 1ya c  , 0za  ,
1 2 2 3 23( )xp c a c a c  , 1 2 2 3 23( )yp s a c a c  , 2 2 3 23zp a s a s  , sin( )i is  , cos( )i ic  ,
sin( )ij i js    , , 1,2,3i j  .
Put the initial value 1 2 3 0     into the equation (2) and multiplied by  
T
0 0 0 1 , the
coordinate of  3 in the coordinate 0 is  2 3 0 0a a . The results show that the initial condition for
display bracket is the axes of display connection device and activity bracket are both parallel to the base, which
consist with the actual situation.
3.2 The calculation of Jacobian matrix[5]
Computation of the unit vectors of revolute joint axes gives as follows:
0
0
0
1
z
 
   
  
,
1
1 2 1
0
s
z z c
 
    
  
(3)
Computation of the position vectors of the various links gives as follows:
0 1
0
0
0
p p
 
    
  
,
2 1 2
2 2 2 1
2 2
a c c
p a c s
a s
 
   
  
,
1 2 2 3 23
3 1 2 2 3 23
2 2 3 23
( )
( )
c a c a c
p s a c a c
a s a s
 
   
  
(4)
The angular velocity of each joint is:
1i i iq z  (5)
The linear velocity of each joint is derived as follows:
1 1 1( ) ( )i i i i i i i iv p p z p p q       (6)
The velocity vector joint is derived by merging the equation (5) and (6):
1 1
1
( )i i i i
i
i i
v z p p
q
z
 

   
   
   
The i column of Jacobian matrix can be expressed as follows:
1 3 1
1
( )i i
i
i
z p p
J
z
 

 
  
 
(7)
Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS
www.ijres.org 32 | Page
The Jacobian matrix of each revolute joint can be obtained by commutating the equation (5), (6) and (7):
0 3 0
1
0
( )z p p
J
z
 
  
 
,
1 3 1
2
1
( )z p p
J
z
 
  
 
,
2 3 2
3
2
( )z p p
J
z
 
  
 
The form of Jacobian matrix can be expressed as:
 
1 2 2 3 23 1 2 2 3 23 3 1 23
1 2 2 3 23 1 2 2 3 23 2 1 23
2 2 3 23 3 23
1 2 3
1 1
1 1
( ) ( )
( ) ( )
0
0
0
1 0 0
s a c a c c a s a s a c s
c a c a c s a s a s a s s
a c a c a c
J J J J
s s
c c
     
     
 
   
 
  
 
 
IV. THE MOVEMENT SIMULATION
4.1 The simulation process and results
Set up a simplified three link model of display bracket in the software of Solidworks, and then import
in the software of ADAMS[6-7]
. In order to measure the motion curve of the end, establishing a Marker tag in the
center of the display connection device, and setting a Marker tag in the center of mass of rotary bracket as the
reference coordinate system. The direction for z and y axis of the reference coordinate system is the same as the
fig.4; the direction for x axis is opposite to fig.4; the initial posture of bracket is the same as the fig.3. Then add
the rotation constraints and driver on each joint, the driving mode are as follows:
Motion_1:STEP( time , 0 , 0 , 2 , -45d );
Motion_2:STEP( time , 0 , 0 , 2 , 0 )+STEP( time , 2 , 0 , 4 , 23d )+STEP( time , 4 , 0 , 6 , -
48d )+STEP( time , 6 , 0 , 8 , 25d );
Motion_3:STEP( time , 0 , 0 , 2 , 0 )+STEP( time , 2 , 0 , 4 , 23d )+STEP( time , 4 , 0 , 6 , -
48d )+STEP( time , 6 , 0 , 8 , 25d )+STEP( time , 8 , 0 , 9 , 10d ).
Motion_1 is the driver of the revolute pair between fixed bracket and rotary bracket; Motion_2 is the
driver of the revolute pair between active bracket and rotary bracket; Motion_3 is the driver of the revolute pair
between display connection device and active bracket.
Set up 9 s simulation time and 500 steps, to measure displacement, velocity, acceleration and angular
velocity and angular acceleration of the end Marker tag, respectively, and generate the curve charts. Processing
the curve charts in the Adams/Postprocessor[8-9]
. Fig.6 to Fig.9 showed the curve charts.
Displacement/m
m
Time/s
The displacement of X direction
The displacement of Y direction
The displacement of Z direction
Fig.6 Displacement curves of the marker point of the end
Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS
www.ijres.org 33 | Page
Velocity/(mm/s)
Time/s
The velocity of Y direction
The velocity of Z direction
The velocity of X direction
Fig.7 Velocity curves of the marker point of the end
Acceleration/(mm/s2
)
Time/s
The acceleration of X direction
The acceleration of Y direction
The acceleration of Z direction
Fig.8 Acceleration curves of the marker point of the end
Angularvelocity/(º/s)
Time/s
Angular velocity
Angular acceleration
Angularacceleration/(º/s2
)
Fig.9 Angular velocity and acceleration curves of the marker point of the end
4.2 Results analysis
1) According to the loaded driver function of each joint, refer to fig.4, it is observed that the
displacement of the direction for Z axis of the end of display bracket has fixed value in the range of 0 ~ 9 s, and
the angular velocity and the acceleration of the end are both zero in the range of 0 ~ 8 s; The bracket overall
rotated -45º, and the variation of the end versus the reference coordinate system mainly in the X axis and Z axis
in the range of 0 ~ 2 s; The joint 2 and the joint 3 rotate at the same time, and great changes have taken place in
displacement, velocity and acceleration, and the velocity and the acceleration are both zero in the direction of Z
axis in the range of 2 ~ 8 s; The variation of the displacement, velocity and acceleration of the end is not
obvious, and the angular acceleration is obvious in the range of 8 ~ 9 s.
2) The reason for the displacement of the direction for Z axis of the end has fixed value in the range of
0 ~ 9 s is that the end has the initial value in the direction of Z axis after the joint 1 rotated -45º in the range of 0
~ 2 s, which shown that the rotation achieved the angle adjustment function of the whole bracket; The variation
Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS
www.ijres.org 34 | Page
of the displacement, velocity and acceleration of the end is obvious in the range of 2 ~ 8 s, and the displacement
of the direction for X axis has little change, and the displacements of the direction for Y axis are reached
maximum value, the instantaneous velocities are zero, the instantaneous accelerations are maximum, which
implemented the height adjustment of up and down for the bracket. The angular acceleration of the end is
obvious in the range of 8 ~ 9 s, which implemented the adjustment of the pitch angle of display for the rotation
of joint 3, but the angular velocity and acceleration has smaller value, and the impact is not big, which reduce
the demand of motor for joint 3 and eliminate the cost.
V. CONCLUSION
In this paper, actual application demand is analyzed of the display, and a display bracket mechanism is
designed. The force of the new structure for display bracket is analyzed. To be convenient for proceeding the
simulation and kinematics analysis by simplifying the structure of display bracket. The establishment of the
kinematic model is the premise and foundation for the study of the space trajectory planning and control strategy
of display bracket. The simulation results show that the machine running well and has a good running
smoothness.
ACKNOWLEDGEMENTS
This project is sponsored by Shanghai University of Engineering Science Innovation Fund for Graduate
Students (No. 16KY0121)
REFERENCES
[1]. SHI Wen-yuan, Research of health office table design based on ergonomics, doctoral diss., North
China University of Technology, Beijing, 2016.
[2]. LIN Ji-shun, BI Xiao-wei, Design of variable computer rack, Journal of Liaoning Technical University,
33(5), 2014, 661-664.
[3]. LUO Yu-lin, CHEN Huai-min, Design of a new kind of lifting gear, Machine Tool & Hydraulics,
43(22), 2015, 14-16.
[4]. GUO Tong-ying, Robot system design and application (Beijing: Chemical industry press, 2015).
[5]. ZHANG Peng-cheng ZHANG Tie, Analysis on solution of 6D of robot jacobian matrix and singularity
configuration based on vector product method, Machinery Design & Manufacture, 8, 2011, 152-154.
[6]. TIAN Xiao –hong, CHEN Huai-min, Dynamics Study on the Slider-crank Mechanism in Smoke
Pusher Hand Based on ADAMS, Packaging Engineering, 35(5), 2014, 46-49.
[7]. LIANG Xiao-bo, JIANG Gang, Simulation of three-link manipulator kinematics in three-dimensional
space on Adams, Machinery Design & Manufacture, 12, 2013, 67-72.
[8]. SONG Shao-yun , YEN Fang , Application of ADAMS in mechanical design (Beijing: National
Defend industry press , 2015).
[9]. GUO Wei-dong, LI Shou-zhong, MA Lu, Adams 2013 advanced application tutorial with examples
(Beijing: Mechanical industry press, 2015).

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Mechanism Design and Kinematics Analysis of Display Bracket Based on Adams

  • 1. International Journal of Research in Engineering and Science (IJRES) ISSN (Online): 2320-9364, ISSN (Print): 2320-9356 www.ijres.org Volume 5 Issue 2 ǁ February. 2017 ǁ PP.28-34 www.ijres.org 28 | Page Mechanism Design and Kinematics Analysis of Display Bracket Based on Adams Li Song1 , Huang Li Xin2 (College of Mechanical Engineering, Shanghai University of Engineering Science, China) ABSTRACT: In view of the problem of conventional display support equipment which has a poor intelligent, low technological level, easy to cause the body with sub-health, and can't meet the needs of high level office, designed a new type of display bracket mechanism. The principle and force analysis was carried out on the display bracket mechanism, and to simplify the original mechanism with three linkages for facilitating analysis and simulation. Forward kinematics analysis was carried out on the bracket mechanism based on DH method and obtained pose transformation matrix between each joint coordinate, and expressed the relationship between the end speed and the velocity of each joint by using Jacobian matrix. Establishing simplified virtual prototype and kinematics simulation was carried out on displacement, velocity, acceleration, angular velocity and acceleration of bracket mechanism based on the software of ADAMS which verified the correctness of theoretical analysis. The simulation results showed that the design of bracket mechanism complied with the requirements of free readjustment of display. Realizing the combination between high-tech and high emotion, improving the body with sub-health at the present situation of office, and meet the needs of advanced intelligent office by using the new display bracket mechanism. Keywords: DH method, Display bracket, Kinematics, Software of ADAMS I. INTRODUCTION With the production of artificial intelligence and the commercial Internet under the circumstances of the development of science and technology, this promoted SOHO business model of the modern office. The design of office furniture products also will cooperate with the development of the digital become more intelligent with the functions of network communication transmission, consulting, and so on. So, the application of wireless network and artificial intelligence on the design of office furniture has become a necessary thinking direction[1] . Nowadays the way of society office that produced the problem of sub-health, the problems of the waist and the cervical vertebra discomfort many people because of the long time operation on the computer, which cause many diseases such as Lumbar disc bulge, lumbar muscle degeneration, Benign Prostatic Hyperplasia, cervical hyperplasia and so on[2] , especially people watch a fixed angle of the computer screen for a long time, many office equipment are increased bracket which can be manually adjust the angle of display. But most of these products are achieved the adjustment of the lift height, distance and the pitch Angle and so on of the display by artificial, and the product does not meet the needs of the future high-level market also cannot achieve the ideal effect of man-machine engineering,. In order to improve the degree of equipment automation and improve the flexibility of equipment, it needs to use to some mechanical devices such as robots, lifting mechanism[3] , etc. Therefore this paper aim to discuss how to make the adjustment of the display can be more intelligent from the aspects of structure, at the same time can achieve the desired position. For this goal a display bracket mechanism is designed. First design the structure of display bracket and analyses its principle. Secondly analyses the kinematics and calculated the Jacobian matrix. Finally design the virtual prototype of display bracket and the motion simulation analysis was carried out based on ADAMS. II. MECHANISM DESIGN OF DISPLAY BRACKET 2.1 Structure design and principle Fig.1 showed the structure of display bracket. It mainly consists of base 1, fixed bracket 2, rotary bracket 3, handspike device 4, active bracket 5, display connection device 6 and other components. The principle for its application: first, fixing the bracket system to a certain range thickness of the table by base 1 and fixed bracket 2, using cylindrical vice between rotary bracket 3 and fixed bracket 2, to realize freely adjust of bracket system by rotating rotary bracket 3, adjusting the angle of elevation of activity bracket 5 by handspike device 4, then moving upward along a circular trajectory around the hinged point between rotary bracket 3 and activity bracket 5 until the angle of elevation of activity bracket 5 to the right size in order to realize freedom control of the height of display connection device 6. Then adjusting the state of pitch angle of display connection device 6 by rotating rotary the hinged point between activity bracket 5 and display
  • 2. Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS www.ijres.org 29 | Page connection device 6, the display is fixed in the connection device 6, then the freedom adjustment of display can be realized. 6 5 4 3 2 1 S Fig.1 Structure diagram of display bracket mechanism 2.2 Force analysis and structure simplified Fig.2 showed the force analysis of the structure of display bracket. L1 L3 ¦ Â1 L2F L4 F1 F2 N F3 O1 O2O3O4 P1 P2 ¦ Â2 ¦ Â3 L5 Fig.2 Analysis of forces To be convenient for proceeding the simulation and kinematics analysis by simplifying the structure of display bracket, fig.2 showed the simplified force system. M1 M 2M 3 Fig.3 The simplified force system The thrust generated by the handspike device and the applied force of the connection device generated by the display both simplified toward the center of the joint, respectively, making the bracket joints are only existed torque of couple. The positive is clockwise direction and the simplified force system as follows:
  • 3. Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS www.ijres.org 30 | Page 2 2 1 12 2 1o p o pM F L F L  , 3 4 5M F L , 1 1 1 1sino pL L  , 2 2 3 3coso pL L  , in the formula: iL is the length of connecting rod of each part, mm, 1,2,3,4,5i  ; jF is the force of connecting rod of each part, N , 1,2,3j  ; i is the deflection angle of connecting rods,  , 1,2,3i  ; 1 1o pL is the vertical distance from point 1O to 1P ,mm; 2 2o pL is the vertical distance from point 2O to 2P ,mm; iM is the torque of couple of the joints, N mm , 1,2,3i  . III. KINEMATICS ANALYSIS Fig.3 showed the display bracket mechanism becomes three linkages by simplifying the force system, including three revolute pairs and involving in the problem of the relationship between the translation and rotation in two-dimensional space. In order to describe the relationship between adjacent linkages, a matrix analysis method is proposed by Denavit and Hartenberg[4] . Therefore, setting a coordinate system to each linkage to describe the position of each joint, then the DH method carries on the kinematics analysis. Set up a DH coordinate system of the display bracket mechanism under the laws of DH matrix. Fig.4 showed the coordinate system of DH. Due to relative position between the rotary bracket and the fixed base is not change, the coordinate system origin O can choose in the intersection point between 0z and 1z . Tab.1 showed DH parameters of display bracket mechanism. z0 z1 z2z3 x3 y3 x2 a2 a3 ¦ È1 ¦ È2 ¦ È3 o1 oo2 o3 y1 x1 y2 Fig.4 Coordinate system of DH Table 1 DH parameters Linkage ia i id i 1 0 / 2 0 1 2 2a 0 0 2 3 3a 0 0 3 In the table 1, ia is the distance from point iO and 1iO ; id is the coordinate of i along 1iz  ,and 0id  ; i is the angle between axis 1iz  and iz , the positive is clockwise direction around axis ix ; i is the angle between axis 1ix  and ix , the positive is clockwise direction around axis 1iz  . 3.1 Forward kinematics analysis The transformation matrix from coordinate 1i  to coordinate i is:
  • 4. Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS www.ijres.org 31 | Page 1 ( ) 0 0 0 0 1 i i i i i i i i i i i i i i i ii i i i c s c s c a c s c c c s a s T q s c d                               (1) In the equation (1), iq is the joint angle, 1,2,3i  . According to the equation (1), the forward kinematics formula of bracket mechanism is derived as follows: 0 0 1 2 3 1 1 2 2 3 3( ) ( ) ( ) ( ) 0 0 0 1 x x x x y y y y z z z z n o a p n o a p T q T q T q T q n o a p              (2) In the equation (2): 1 23xn c c , 1 23yn s c , 23zn s , 1 23xo c s  , 1 23yo s s  , 23zo c , 1xa s , 1ya c  , 0za  , 1 2 2 3 23( )xp c a c a c  , 1 2 2 3 23( )yp s a c a c  , 2 2 3 23zp a s a s  , sin( )i is  , cos( )i ic  , sin( )ij i js    , , 1,2,3i j  . Put the initial value 1 2 3 0     into the equation (2) and multiplied by   T 0 0 0 1 , the coordinate of  3 in the coordinate 0 is  2 3 0 0a a . The results show that the initial condition for display bracket is the axes of display connection device and activity bracket are both parallel to the base, which consist with the actual situation. 3.2 The calculation of Jacobian matrix[5] Computation of the unit vectors of revolute joint axes gives as follows: 0 0 0 1 z          , 1 1 2 1 0 s z z c           (3) Computation of the position vectors of the various links gives as follows: 0 1 0 0 0 p p           , 2 1 2 2 2 2 1 2 2 a c c p a c s a s          , 1 2 2 3 23 3 1 2 2 3 23 2 2 3 23 ( ) ( ) c a c a c p s a c a c a s a s          (4) The angular velocity of each joint is: 1i i iq z  (5) The linear velocity of each joint is derived as follows: 1 1 1( ) ( )i i i i i i i iv p p z p p q       (6) The velocity vector joint is derived by merging the equation (5) and (6): 1 1 1 ( )i i i i i i i v z p p q z                The i column of Jacobian matrix can be expressed as follows: 1 3 1 1 ( )i i i i z p p J z           (7)
  • 5. Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS www.ijres.org 32 | Page The Jacobian matrix of each revolute joint can be obtained by commutating the equation (5), (6) and (7): 0 3 0 1 0 ( )z p p J z        , 1 3 1 2 1 ( )z p p J z        , 2 3 2 3 2 ( )z p p J z        The form of Jacobian matrix can be expressed as:   1 2 2 3 23 1 2 2 3 23 3 1 23 1 2 2 3 23 1 2 2 3 23 2 1 23 2 2 3 23 3 23 1 2 3 1 1 1 1 ( ) ( ) ( ) ( ) 0 0 0 1 0 0 s a c a c c a s a s a c s c a c a c s a s a s a s s a c a c a c J J J J s s c c                            IV. THE MOVEMENT SIMULATION 4.1 The simulation process and results Set up a simplified three link model of display bracket in the software of Solidworks, and then import in the software of ADAMS[6-7] . In order to measure the motion curve of the end, establishing a Marker tag in the center of the display connection device, and setting a Marker tag in the center of mass of rotary bracket as the reference coordinate system. The direction for z and y axis of the reference coordinate system is the same as the fig.4; the direction for x axis is opposite to fig.4; the initial posture of bracket is the same as the fig.3. Then add the rotation constraints and driver on each joint, the driving mode are as follows: Motion_1:STEP( time , 0 , 0 , 2 , -45d ); Motion_2:STEP( time , 0 , 0 , 2 , 0 )+STEP( time , 2 , 0 , 4 , 23d )+STEP( time , 4 , 0 , 6 , - 48d )+STEP( time , 6 , 0 , 8 , 25d ); Motion_3:STEP( time , 0 , 0 , 2 , 0 )+STEP( time , 2 , 0 , 4 , 23d )+STEP( time , 4 , 0 , 6 , - 48d )+STEP( time , 6 , 0 , 8 , 25d )+STEP( time , 8 , 0 , 9 , 10d ). Motion_1 is the driver of the revolute pair between fixed bracket and rotary bracket; Motion_2 is the driver of the revolute pair between active bracket and rotary bracket; Motion_3 is the driver of the revolute pair between display connection device and active bracket. Set up 9 s simulation time and 500 steps, to measure displacement, velocity, acceleration and angular velocity and angular acceleration of the end Marker tag, respectively, and generate the curve charts. Processing the curve charts in the Adams/Postprocessor[8-9] . Fig.6 to Fig.9 showed the curve charts. Displacement/m m Time/s The displacement of X direction The displacement of Y direction The displacement of Z direction Fig.6 Displacement curves of the marker point of the end
  • 6. Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS www.ijres.org 33 | Page Velocity/(mm/s) Time/s The velocity of Y direction The velocity of Z direction The velocity of X direction Fig.7 Velocity curves of the marker point of the end Acceleration/(mm/s2 ) Time/s The acceleration of X direction The acceleration of Y direction The acceleration of Z direction Fig.8 Acceleration curves of the marker point of the end Angularvelocity/(º/s) Time/s Angular velocity Angular acceleration Angularacceleration/(º/s2 ) Fig.9 Angular velocity and acceleration curves of the marker point of the end 4.2 Results analysis 1) According to the loaded driver function of each joint, refer to fig.4, it is observed that the displacement of the direction for Z axis of the end of display bracket has fixed value in the range of 0 ~ 9 s, and the angular velocity and the acceleration of the end are both zero in the range of 0 ~ 8 s; The bracket overall rotated -45º, and the variation of the end versus the reference coordinate system mainly in the X axis and Z axis in the range of 0 ~ 2 s; The joint 2 and the joint 3 rotate at the same time, and great changes have taken place in displacement, velocity and acceleration, and the velocity and the acceleration are both zero in the direction of Z axis in the range of 2 ~ 8 s; The variation of the displacement, velocity and acceleration of the end is not obvious, and the angular acceleration is obvious in the range of 8 ~ 9 s. 2) The reason for the displacement of the direction for Z axis of the end has fixed value in the range of 0 ~ 9 s is that the end has the initial value in the direction of Z axis after the joint 1 rotated -45º in the range of 0 ~ 2 s, which shown that the rotation achieved the angle adjustment function of the whole bracket; The variation
  • 7. Mechanism Design And Kinematics Analysis Of Display Bracket Based On ADAMS www.ijres.org 34 | Page of the displacement, velocity and acceleration of the end is obvious in the range of 2 ~ 8 s, and the displacement of the direction for X axis has little change, and the displacements of the direction for Y axis are reached maximum value, the instantaneous velocities are zero, the instantaneous accelerations are maximum, which implemented the height adjustment of up and down for the bracket. The angular acceleration of the end is obvious in the range of 8 ~ 9 s, which implemented the adjustment of the pitch angle of display for the rotation of joint 3, but the angular velocity and acceleration has smaller value, and the impact is not big, which reduce the demand of motor for joint 3 and eliminate the cost. V. CONCLUSION In this paper, actual application demand is analyzed of the display, and a display bracket mechanism is designed. The force of the new structure for display bracket is analyzed. To be convenient for proceeding the simulation and kinematics analysis by simplifying the structure of display bracket. The establishment of the kinematic model is the premise and foundation for the study of the space trajectory planning and control strategy of display bracket. The simulation results show that the machine running well and has a good running smoothness. ACKNOWLEDGEMENTS This project is sponsored by Shanghai University of Engineering Science Innovation Fund for Graduate Students (No. 16KY0121) REFERENCES [1]. SHI Wen-yuan, Research of health office table design based on ergonomics, doctoral diss., North China University of Technology, Beijing, 2016. [2]. LIN Ji-shun, BI Xiao-wei, Design of variable computer rack, Journal of Liaoning Technical University, 33(5), 2014, 661-664. [3]. LUO Yu-lin, CHEN Huai-min, Design of a new kind of lifting gear, Machine Tool & Hydraulics, 43(22), 2015, 14-16. [4]. GUO Tong-ying, Robot system design and application (Beijing: Chemical industry press, 2015). [5]. ZHANG Peng-cheng ZHANG Tie, Analysis on solution of 6D of robot jacobian matrix and singularity configuration based on vector product method, Machinery Design & Manufacture, 8, 2011, 152-154. [6]. TIAN Xiao –hong, CHEN Huai-min, Dynamics Study on the Slider-crank Mechanism in Smoke Pusher Hand Based on ADAMS, Packaging Engineering, 35(5), 2014, 46-49. [7]. LIANG Xiao-bo, JIANG Gang, Simulation of three-link manipulator kinematics in three-dimensional space on Adams, Machinery Design & Manufacture, 12, 2013, 67-72. [8]. SONG Shao-yun , YEN Fang , Application of ADAMS in mechanical design (Beijing: National Defend industry press , 2015). [9]. GUO Wei-dong, LI Shou-zhong, MA Lu, Adams 2013 advanced application tutorial with examples (Beijing: Mechanical industry press, 2015).