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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 3 Issue 1 ǁ Jan. 2015 ǁ PP.71-73
www.ijres.org 71 | Page
A Two-DOF Parallel Mechanism Analysis Based on Position and
Orientation Characteristics Theory
XU Hai, HANG Lubin, SHEN Chenwei, CAI Jin, BIAN Huaiqiang, WANG
Yuzhao, LI Chang
(College of Mechanical Engineering, Shanghai University of Engineering Science, Shanghai 201620)
Corresponding author: Hang Lubin
hanglb@126.com
Abstract: This paper proposed a comprehensive analysis of a two-DOF parallel mechanism based on Position
and Orientation Characteristics Theory(POC). According to the POC theory analysis, the topological structure
of the parallel mechanism was given, the POC equation for the parallel mechanism was instituted. Compile the
math model of parallel mechanism in Maple, obtained three dimensional surface of the positive position
solutions and space trajectories of three dimensional surface.
Key words: Position and Orientation Characteristics (POC) Theory, topology structure, Maple software,
parallel mechanism
I. Instruction
Omni-Wrist parallel mechanism is Ross Hime Design company and New York University common
development of two freedom parallel movement platform,has fast positioning,high speed, high precision and
compact structure advantages[1]
. It has widely of application prospects in aviation space, electronic
communications, camera remote sensing fields which needs target objects in track[2-4]
.
The characteristics of topological of structural design theory based on POC Theory [5]
:
a ) Freedom of access to non-transient and non-instant.
b ) The resulting geometry with existing institutions in general.
c ) By contrast, operation is relatively simple, and has a clear physical meaning.
d ) Used with over constrained and non-over constrained topology design.
II. Mechanism topology structure analysis
Fig 1Omni-Wrist mechanism schematic Fig 2 Omni-Wrist mechanism diagram
As shown in Figure 1 and Figure 2,Omni-Wrist mechanism schematic and mechanism diagram
organization a of two-DOF spherical parallel mechanism respectively, consists of moving platforms, static
platforms, three spaced a static 120 degree of the same RSR movement branched-chain and a SS consisting of
connecting rod, connecting each branch consists of two rotating platforms and static platform vice deputy and a
ball. Every stage rotating pair ri1(i=1,2,3) axis center point to center point of static platforms, namely ball deputy
under S4 center. Similarly, rotating pair on a moving platform ri5(i=1,2,3) axis center point to move the center
A Two-DOF Parallel Mechanism Analysis Based on Position and Orientation Characteristics Theory
www.ijres.org 72 | Page
point, namely ball under S5 of the Center. Ball under Si(i=1,2,3), can be converted into three mutually
perpendicular and intersecting in the ball under the center point of the rotations rij(i=1,2,3,j=2,3,4).Ball under S4,
and S5 can be converted to their respective ball perpendicular and intersecting pair of rotations of the center
point r4i(i= 1,2,3) and r5k(k=4,5,6). Available based on POC,topology of symbols of the institution as follows:
1 2 3 4 5 41 42 43 44 44 453 || 1i i i i iSOC R R R R R SOC R R R R R R PM
      
           
      
  
(1)
Based on POC theory, institution the Omni-Wrist parallel mechanism POC set of steps is as follows:
a ) The topological structure of the branch. Three identical RSR branched-chain, whose topology is:
1 2 3 4 5||i i i i iSOC R R R R R
  
   
  

( 1, 2 , 3 )i  ( 2 )
The SS middle branch, whose topology is:
41 42 43 44 44 45SOC R R R R R R
  
   
  
 
(3 )
b ) To determine branch location at the end of the feature set. According to the common type of end POC
Theory scale constraints [27]
, launched three branch location at the end of the same feature set as follows:
1 12
1 5
1 13
1 5
( ( , )) ( ( , ))( )
(|| ) (|| )
i ii
Si
i i
t R t Rt
M
r R r Rr
      
      
    
  ( 1,2,3)i  (4)
Similarly, the POC set of middle-chain is:
2 2
4 5
4 3 3
( ) ( )
S
t t
M
r r
     
    
   
 (5)
c ) To establish parallel orientation of the characteristic equation. Algorithm based on POC theory, that:
1 2 3 4Pa s s s sM M M M M      (6)
where PaM is the POC set of Omni-Wrist parallel mechanism.
III. Mechanism's position analysis with Maple software
According to the literature[6]
proposed mathematical model method to establish the position equation based
on Maple software powerful symbolic computation capabilities and convenience of three dimensional plotting
function, using its built-in plot 3D functions, institutional location visualization.
Assuming the body position of the moving platform to:
'
x
y
z
d
OO d
d
 
 
  
 
 

(7)
Use plot3d Function to draw the body forward position when you pose displacement relative to the input of
the component (two branched-chain type angle) of the three dimensional surface. Enter the following:
0 0
1 2
2 2
3 ( , =0.. , =0.. )
180 180
xplot d d
 
     (8)
0 0
1 2
2 2
3 ( , =0.. , =0.. )
180 180
yplot d d
 
     (9)
0 0
1 2
2 2
3 ( , =0.. , =0.. )
180 180
zplot d d
 
     (10)
0 0
1 2
2 2
3 ( , , , =0.. , =0.. )
180 180
x y zplot d d d d
 
     (11)
A Two-DOF Parallel Mechanism Analysis Based on Position and Orientation Characteristics Theory
www.ijres.org 73 | Page
Type represented in drawing on input angular displacement Interval of the output location and enter the
angle of the surface, and the equitation11 represents a space trajectory drawing bodies surface. The surface chart
is shown below.
Fig 3 The surface plot of Fig 4 The surface plot of y
Fig 5 The surface plot of Fig 6 Trajectory diagram of forward positional
IV. Conclusions
This paper proposed a comprehensive analysis of a two-DOF parallel mechanism based on Position and
Orientation Characteristics Theory(POC). The topological structure of the parallel mechanism was given, the
POC equation for the parallel mechanism was instituted. With Maple software, obtained three dimensional
surface of the positive position solutions and space trajectories of three dimensional surface of the Omni-Wrist
parallel mechanism.
V. Acknowlgement
This work is supported by the Shanghai Committee of Science and Technology Key Support Project (1251
0501100); NFS(51475050); Enterprise Project(SX-005-1JX); SUES.st(A-0500-09-240); School Research and
Innovation Projects:E1-0903-14-01013 and E1-0903-14-01016
References
[1] GOSSELIN C, CARON F. Two-degree-of-freedom spherical orienting device. U.S. Patent 5966991[P/OL]. 1999-10-19
[2012-12-21]. http: //robot.gmc. ulval.ca/docs/ brevets/us596691.pdf.
[2] BERNELLI-ZAZZERAF, GALLINI D. Analysis and design of a hexapod mechanism for autonomous payload
pointting[C]//46th IAF Congress, October 2-6, 1995, Oslo.1995:135-139.
[3] BISHOP Jr R M. Development of precision pointing controllers with and without vibration suppression for the NPS precision
pointing hexapod[R/OL].Monterey, CA: Naval Postgraduate School, DEPT of Aeronautics and Astronautics,
2002.http://hdl.handle.net/10945/4292.
[4] HOSPODAR JR E J. A laser metrology system for precision pointing[R/OL].Monterey, CA: Naval Postgraduate
School,2003.http://hdl.handle.net/10945/6190.
[5] Yang Tingli,LIU Anxin,LUO Yufeng. Theory and Application of Robot Mechanism Topology [M],Beijing:Science Press,
2012(5). 364.
[6] DONG Xin,YU Jingjun,CHEN Bin, et al. Geometric Approach for Kinematic Analysis of a Class of 2-DOF Rotational Parallel
Manipulators.[J].Chinese Journal of Mechanical Engineering. 2012. 25(2). 241-247.

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A Two-DOF Parallel Mechanism Analysis Based on Position and Orientation Characteristics Theory

  • 1. International Journal of Research in Engineering and Science (IJRES) ISSN (Online): 2320-9364, ISSN (Print): 2320-9356 www.ijres.org Volume 3 Issue 1 ǁ Jan. 2015 ǁ PP.71-73 www.ijres.org 71 | Page A Two-DOF Parallel Mechanism Analysis Based on Position and Orientation Characteristics Theory XU Hai, HANG Lubin, SHEN Chenwei, CAI Jin, BIAN Huaiqiang, WANG Yuzhao, LI Chang (College of Mechanical Engineering, Shanghai University of Engineering Science, Shanghai 201620) Corresponding author: Hang Lubin hanglb@126.com Abstract: This paper proposed a comprehensive analysis of a two-DOF parallel mechanism based on Position and Orientation Characteristics Theory(POC). According to the POC theory analysis, the topological structure of the parallel mechanism was given, the POC equation for the parallel mechanism was instituted. Compile the math model of parallel mechanism in Maple, obtained three dimensional surface of the positive position solutions and space trajectories of three dimensional surface. Key words: Position and Orientation Characteristics (POC) Theory, topology structure, Maple software, parallel mechanism I. Instruction Omni-Wrist parallel mechanism is Ross Hime Design company and New York University common development of two freedom parallel movement platform,has fast positioning,high speed, high precision and compact structure advantages[1] . It has widely of application prospects in aviation space, electronic communications, camera remote sensing fields which needs target objects in track[2-4] . The characteristics of topological of structural design theory based on POC Theory [5] : a ) Freedom of access to non-transient and non-instant. b ) The resulting geometry with existing institutions in general. c ) By contrast, operation is relatively simple, and has a clear physical meaning. d ) Used with over constrained and non-over constrained topology design. II. Mechanism topology structure analysis Fig 1Omni-Wrist mechanism schematic Fig 2 Omni-Wrist mechanism diagram As shown in Figure 1 and Figure 2,Omni-Wrist mechanism schematic and mechanism diagram organization a of two-DOF spherical parallel mechanism respectively, consists of moving platforms, static platforms, three spaced a static 120 degree of the same RSR movement branched-chain and a SS consisting of connecting rod, connecting each branch consists of two rotating platforms and static platform vice deputy and a ball. Every stage rotating pair ri1(i=1,2,3) axis center point to center point of static platforms, namely ball deputy under S4 center. Similarly, rotating pair on a moving platform ri5(i=1,2,3) axis center point to move the center
  • 2. A Two-DOF Parallel Mechanism Analysis Based on Position and Orientation Characteristics Theory www.ijres.org 72 | Page point, namely ball under S5 of the Center. Ball under Si(i=1,2,3), can be converted into three mutually perpendicular and intersecting in the ball under the center point of the rotations rij(i=1,2,3,j=2,3,4).Ball under S4, and S5 can be converted to their respective ball perpendicular and intersecting pair of rotations of the center point r4i(i= 1,2,3) and r5k(k=4,5,6). Available based on POC,topology of symbols of the institution as follows: 1 2 3 4 5 41 42 43 44 44 453 || 1i i i i iSOC R R R R R SOC R R R R R R PM                              (1) Based on POC theory, institution the Omni-Wrist parallel mechanism POC set of steps is as follows: a ) The topological structure of the branch. Three identical RSR branched-chain, whose topology is: 1 2 3 4 5||i i i i iSOC R R R R R            ( 1, 2 , 3 )i  ( 2 ) The SS middle branch, whose topology is: 41 42 43 44 44 45SOC R R R R R R             (3 ) b ) To determine branch location at the end of the feature set. According to the common type of end POC Theory scale constraints [27] , launched three branch location at the end of the same feature set as follows: 1 12 1 5 1 13 1 5 ( ( , )) ( ( , ))( ) (|| ) (|| ) i ii Si i i t R t Rt M r R r Rr                      ( 1,2,3)i  (4) Similarly, the POC set of middle-chain is: 2 2 4 5 4 3 3 ( ) ( ) S t t M r r                 (5) c ) To establish parallel orientation of the characteristic equation. Algorithm based on POC theory, that: 1 2 3 4Pa s s s sM M M M M      (6) where PaM is the POC set of Omni-Wrist parallel mechanism. III. Mechanism's position analysis with Maple software According to the literature[6] proposed mathematical model method to establish the position equation based on Maple software powerful symbolic computation capabilities and convenience of three dimensional plotting function, using its built-in plot 3D functions, institutional location visualization. Assuming the body position of the moving platform to: ' x y z d OO d d             (7) Use plot3d Function to draw the body forward position when you pose displacement relative to the input of the component (two branched-chain type angle) of the three dimensional surface. Enter the following: 0 0 1 2 2 2 3 ( , =0.. , =0.. ) 180 180 xplot d d        (8) 0 0 1 2 2 2 3 ( , =0.. , =0.. ) 180 180 yplot d d        (9) 0 0 1 2 2 2 3 ( , =0.. , =0.. ) 180 180 zplot d d        (10) 0 0 1 2 2 2 3 ( , , , =0.. , =0.. ) 180 180 x y zplot d d d d        (11)
  • 3. A Two-DOF Parallel Mechanism Analysis Based on Position and Orientation Characteristics Theory www.ijres.org 73 | Page Type represented in drawing on input angular displacement Interval of the output location and enter the angle of the surface, and the equitation11 represents a space trajectory drawing bodies surface. The surface chart is shown below. Fig 3 The surface plot of Fig 4 The surface plot of y Fig 5 The surface plot of Fig 6 Trajectory diagram of forward positional IV. Conclusions This paper proposed a comprehensive analysis of a two-DOF parallel mechanism based on Position and Orientation Characteristics Theory(POC). The topological structure of the parallel mechanism was given, the POC equation for the parallel mechanism was instituted. With Maple software, obtained three dimensional surface of the positive position solutions and space trajectories of three dimensional surface of the Omni-Wrist parallel mechanism. V. Acknowlgement This work is supported by the Shanghai Committee of Science and Technology Key Support Project (1251 0501100); NFS(51475050); Enterprise Project(SX-005-1JX); SUES.st(A-0500-09-240); School Research and Innovation Projects:E1-0903-14-01013 and E1-0903-14-01016 References [1] GOSSELIN C, CARON F. Two-degree-of-freedom spherical orienting device. U.S. Patent 5966991[P/OL]. 1999-10-19 [2012-12-21]. http: //robot.gmc. ulval.ca/docs/ brevets/us596691.pdf. [2] BERNELLI-ZAZZERAF, GALLINI D. Analysis and design of a hexapod mechanism for autonomous payload pointting[C]//46th IAF Congress, October 2-6, 1995, Oslo.1995:135-139. [3] BISHOP Jr R M. Development of precision pointing controllers with and without vibration suppression for the NPS precision pointing hexapod[R/OL].Monterey, CA: Naval Postgraduate School, DEPT of Aeronautics and Astronautics, 2002.http://hdl.handle.net/10945/4292. [4] HOSPODAR JR E J. A laser metrology system for precision pointing[R/OL].Monterey, CA: Naval Postgraduate School,2003.http://hdl.handle.net/10945/6190. [5] Yang Tingli,LIU Anxin,LUO Yufeng. Theory and Application of Robot Mechanism Topology [M],Beijing:Science Press, 2012(5). 364. [6] DONG Xin,YU Jingjun,CHEN Bin, et al. Geometric Approach for Kinematic Analysis of a Class of 2-DOF Rotational Parallel Manipulators.[J].Chinese Journal of Mechanical Engineering. 2012. 25(2). 241-247.