LFE-OMZ0011

PNP Analogue 1 to 5V F* PNP Analogue 4 to 20mA E and F: Provided for the isolated type only.

M-E05-1-LQ1

Tubing length = (2E + X) E dimension E dimension X 1% of E-dimensions (as a guide). E-dimensions vary according to the fitting size. Please refer to the WEB catalog or the Best Pneumatics No. 7 for details. 2. Insufficient tubing length or use of the tubing under tensile stress may cause leakage or breakage of the fitting.

HRX-OM-R005

e 40 40 32 32 1000 1000 25 25 20 20 5 500 5 500 0 0 5 10 15 20 25 30 35 40 5 10 15 20 25 30 35 40 Circulating fluid temperature Circulating fluid temperature 60Hz 50Hz Fig. 9-5 Heating capacity(HRS060-A-20-(BJM)) 9.5.2 HRS060-W-20-(BJM) 2000 2000 Ambient Ambient temperatur temperatur Heating capacityW Heating capacityW 1500 e e 1500 40 32 25 20 5 40 32 25 20 5 1000 1000 500 500 0 0 5 10 15

HRX-OM-X084

Power supply connector Cable Qty. x size 3cores14AWG 3cores2.0mm2 *including ground N E(Earth) L Fig 3-3 Cable connection 5. Insert the power supply connector to the power supply connector socket. 6.

HEC-OM-S008

P V < 2 3 . 0 o C # 1 S V 3 0 . 0 o C M O D E R e m : 0 5.10.4 Circulating fluid set temperature The circulating fluid set temperature can be set by specifying the circulating fluid target temperature during Serial Remote mode.

DOC1003077

Do not use devices that generate electromagnetic radiation such as *Cooling capacity decrease approx. 20W when high pressure pump option selected Month A B C D E F . Caution, Warning or Danger, followed by important safety information which must be carefully followed. cellular phones near the product.

HEC-OM-S019

B Display/Operation panel G RemoteAlarm output connector D Compressed air INOUT I Temperature sensor connector D C Heat radiating air suction port H Communication connector D A Power switch F ACDC connector C E Power connector 6 Outline Dimensions (mm) Controller Heat exchanger G H I 8 Maintenance 7 Key Parts C E F A C B

XL-OMY0001

E E KF K Fd Fn C D H B A G A mm A B C D E Fn Fd G H XLA-16-2 40 108 38 20 30 17 44 XLA-25-2 50 121 48 27 12 40 26 44 XLA-40-2 65 171 66 39 11 55 41 67 XLA-50-2 70 185 79 46 11 75 52 72 XLA-63-2 88 212 100 55 11 87 95 70 76 XLA-80-2 90 257 117 65 11 114 110 83 104 12 XL-OMY0001 6. 200 []1 1.5 1 200 FKM 110Pa <> 13 XL-OMY0001 7 7-1. 2 2P5P6 14 XL-OMY0001 7-2 1 2 1 3 1 1 2 4 1 0.4MPa

XLGR Series

Dimensions E C D E E L (Width across flats) M (Width across flats) M8 (KF Flange) (K Flange) Fn Fd C Detail of (a) (a) M Rc1/8 J H K B A G A Model A B C D E Fn Fd XLGR-80*-1* 90 250 117 45.5 38.5 114 110 XLGR-100*-1* 108 270.5 154 55 38.5 130 102 XLGR-160*-1* 138 339 200 65 38.5 180 153 Model G H J K L M XLGR-80*-1* 83 105 44 9 13 4 XLGR-100*-1* 102 92 58 9 13 4 XLGR-160*-1* 153 124 62 12.5

XMC/XYC Series

XYC Exterior dimensions D G C C B J Fd (K Flange) 45 H Fn (KF Flange) A E Unit:mm Model A B C D E Fn Fd G H J XYC-25 100.2 85 48 1 23.5 40 26 64 28 XYC-40 130 115 66 2 38 55 41 84 36 C D G C B J Fd (K Flange) 45 K H Fn (KF Flange) A E Unit:mm Model A B C D E Fn Fd G H J K XYC-50 178 121 80 31 53 75 52 104 29 10.5 XYC-63 209 148 100 39 61 87 95 70 126 36 9 XYC-80 268 177 117 45.5 80 114 110

FGD-C

L250) FGD-CA005 FGDC,E(L500) 7/11 FGX-OM-L007-C 2. 2.

AC Servo Motor Driver (Pulse input type/Positioning type)

300ms) c) Deceleration time constant (300ms) b) Acceleration time constant (200ms) a) Servo motor speed (1000r/min) a) Servo motor speed (1000r/min) Forward rotation 0r/min Servo motor speed d) Absolute move command (1000 10STM m) f) Absolute move command (2000 10STM m) e) Dwell command time (100ms) 91 - 8.

AIR CYLINDER

Usable stroke by buckling strength Usablestroke by Mounting style buckling strength (cm) Pressure Symbol and sketch (MPa) Symbol of bracket Rod side Frang e F Head side flange 103 92 113 Foot: 79 70 86 L G 66 58 72 45 38 47 33 27 34 26 22 27 96 83 106 Center Clevis trunnion 71 61 76 CD T 59 50 62 135 119 147 101 89 111 84 74 91 Rod side Frang e F Head side flange 301

STAINLESS STEEL CYLINDER

Please refer to "Fig.1 Allowable lateral load applied to rod end ". ( Page 10) Table 2 Allowable kinetic energy CG5 N A Formula E= ( m/ 2 )v2 Bore size( mm ) E max ( J ) E max ( J ) 20 0.28 0.42 E Kinetic energy ( J ) m : Load mass ( Kg ) v Max. piston speed ( m/s ) 25 0.41 0.65 32 0.66 0.91 40 1.2 1.8 50 2.0 3.4 EE max ( J ) Should be satisfied. 63 3.4 4.9 80 5.9 11.8 100 9.9 16.7 Warning

CG1x-OM0006N

P101. 2 CG5 N A (mm) E max (J) E max (J) 2 E=(m/2)v 20 0.28 0.42 25 0.41 0.65 E J m: (Kg) v m/s 32 0.66 0.91 40 1.2 1.8 50 2.0 3.4 EE max (J) 63 3.4 4.9 80 5.9 11.8 100 9.9 16.7 (2) 2-7. 14 28. 3 13 2 3CDG5 (M4 1~1.2Nm 3 3.

CE

0.022 0.055 0.15 0.26 0.46 0.77 3-3-2 g (mm) mm 25 50 75 100 125 150 175 200 250 300 400 500 12 28 33 38 43 48 53 20 70 84 98 112 126 140 154 168 32 260 297 334 371 408 445 482 556 630 40 462 499 536 573 610 684 758 906 1054 50 1015 1243 1699 63 1105 1333 1789 3-3-3 2 (m1+m2)V E(J= m1 kg m2 kg V m/s 4. 4-1 CE1 4-2 A A B B C COM(OV) D COM(OV) E 12 24V F 0V G CEU5 CEU5

CRB2-OM00001

Since Rotary Actuator reaches the rotation end during acceleration, terminal acceleration "" can be found by = 2 / t :Rotation angle (rad) t:Rotation time (s) Since Kinetic energy E is E = 1 / 2I2 Rotation time "t" of Rotary Actuator is I 2 2 t E EAllowable kinetic energy (J) IMoment of inertia (kgm2) Rotating angle (rad) 180o = 3.14 rad In uniformly angular accelerated motion, angular

Rotary Actuator Ｃ ( Ｄ ) ＲＡ１＊＊＊３０～１００－＊＊Ｚ

Please refer below for calculation of kinetic energy. 2 I 2 1 E = E : Kinetic energy J : Angular speed rad/s I: Inertia moment kg/m2 Allowable kinetic energy for the rotary actuator is limited. The limit of rotation time is obtained by calculating inertia moment. Please refer following for obtaining inertia moment.

Rotary Actuator with Solenoid valve Ｃ ( Ｄ ) ＶＲＡ１＊＊＊３０～１００－＊＊Ｚ

Please refer below for calculation of kinetic energy. 2 I 2 1 E = E : Kinetic energy J : Angular speed rad/s I: Inertia moment kg/m2 Allowable kinetic energy for the rotary actuator is limited. The limit of rotation time is obtained by calculating inertia moment. Please refer following for obtaining inertia moment.

CVRA1-E

E : Kinetic energy J 2 I 2 1 E = : Angular speed rad/s I: Inertia moment kg/m2 Allowable kinetic energy for the rotary actuator is limited. The limit of rotation time is obtained by calculating inertia moment. Please refer following for obtaining inertia moment. Basic inertia moment 2 r m I = m : Weight of load (kg) r : Load center of gravity and distance of rotation axis.