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IRJET - Design and Validation of Two Stage Differential Gearbox with Shifter Mechanism for an Electrically Driven Vehicle
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1.
International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1419 DESIGN AND VALIDATION OF TWO STAGE DIFFERENTIAL GEARBOX WITH SHIFTER MECHANISM FOR AN ELECTRICALLY DRIVEN VEHICLE Rushikesh Kumbhar1, Ashutosh Kumbhar2, Tushar Bhoge3 1,2,3Student, Mechanical Engineering, RMD Sinhgad School of Engineering, Maharashtra, India ---------------------------------------------------------------------***---------------------------------------------------------------------- Abstract – The Government of India has recently announced the National Electric Mobility Mission Plan, which sets ambitious targets for electric vehicle development in India. Electric rickshaw have been becoming more popular in some cities since 2008 as an alternative. In study about the Electric vehicles in market, it is generally seen that when the vehicle stars to climb the gradient road it requires more torque than rated torque. This tends consume more energy of the battery which further lowers the performance of the vehicle. During inclined road conditions, reduction ratio of recent vehicle reaches to 8:1 but in actual practice, but in actual practice more torque is required to maintain the performance of the vehicle. In order to minimize this problem of conventional differential gearbox, design of an alternative gearbox without hypoid gear will be more beneficial. This arrangement will include parallel arrangement of motor shaft and differential having total reduction ratio of 16:1. Key Words: Reduction ratio, helical gear, bevel gear, helix angle, module. 1. INTRODUCTION Zero emission vehicles or Electric vehicle have been the one prominent answer to the rising pollution in this century. It has main source of onboard batteries and does not emit any of the hazardous gases. Development of Evs are mainly due to impact of fuel based vehicle on the environment along with the rising crude oil prices. Considering these factors, Central Government of India which announces the National Electric Mobility Mission Plan. This provides the guide-way for development of electic vehicles in Indian Automobile Market which aims for 5-7 millions of EVs on road by 2020. BEVs are not widely accepted by the public now, because of the high price, limited driving range and long charging time. Currently as we have seen due to limited conventional fuels, there is need of an alternative. Electric vehicles seem to be a good option. In order to increase the acceptance of BEVs many researches are being done and they focus on overcoming technical barriers such as battery technology limitations, charging infrastructure problems and improving electric motor and power train performance. To improve power train performance conventional differential gear box are to be modified with high torque transmission ratio. 1.1 Problem Statement When we studied about recent electric vehicles in market, we found that at the time when the vehicle starts to climb on inclined road it requires more torque than rated torque. This tends to consume more energy of battery. So it also tends to lower the performance of the vehicle. During inclination the reduction ratio of recent vehicle reaches almost up to 4:1 but actually, to maintain the performance of the vehicle the torque requirement is more. In order to minimize this problem of conventional differential, we have decided to design an alternative arrangement of differential with higher reduction ratio and torque transmission capacity which does not need hypoid gear. This will increase the space for battery which will act as energy storage unit for this electric vehicle. The method chosen for manufacturing of gears will be cost reducing. Also the motor used for this vehicle will be less in costing. This in turn will lead to reduce the total cost of vehicle which is our main aim. 1.2 Objective To design and manufacture differential gear box for electrically driven vehicle with reduction ratio more than conventional differential gear box. To optimize the size of differential gear box. 1.3 Methodology Problem Definition: During inclination the reduction ratio of recent vehicle reaches almost up to 4:1 but actually, to maintain the performance of the vehicle the torque requirement is more. Literature survey To refer the Research papers based on similar design topics in order to clarify the basic concepts and methodology. Mechanism To study the basic working mechanisms using research papers which will lay the guide-way for the successful design. Design
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1420 To design the two stage reduction gearbox based on wear strength or beam strength theory which also includes material and gear selection. Prototype Manufacturing and Testing To manufacture the prototype of designed gearbox from the vendor using 3D printing technique. Furthermore, shaft RPM should be tested using digital device to verify whether the successful reduction is achieved. Conclusion 1.4 Input Parameters Specification of an electrically driven Vehicle Motor Specification = 900 W Input speed = 3000 RPM Input Torque = 2.864 Nm Output RPM on gradient track = 56.25 RPM Desired Gear Ratio on gradient track = 16:1 Output RPM on non-gradient track = 225 RPM Desired Gear Ratio on non- gradient track = 4:1 2. MATERIAL SELECTION Table 1 -: Material Properties While selecting material we have considered various factors such as Strength, Hardness, Weight, Cost and availability of material. Our requirements match with the properties of the material 20MnCr5, Henceforth material 20MnCr5 is selected for further processes. 3. GEAR SELECTION The first step in the design of the gear drive is the selection of a proper type of gear for a given application. The factor that are consider for deciding the type of gear and generally layout of shaft, speed reduction, power to be transmitted, input speed and cost. Spur and helical gear are used when the shaft are parallel. When the shaft intersects at right angles, bevel gears are used. Worm gear is recommended when the axes of shaft are perpendicular and non-intersecting. The speed reduction or velocity ratio for a single pair of spur and helical gear is normally taken as 6:1. On rare occasions, this can be raise to 10:1. When the velocity ratio increase, the size of the gear increase. This results in increase in the size of the gearbox and the material cost increase. For high speed reduction, two stage or three stage construction are used. The normally velocity ratio for the pair of bevel gear is 1:1, which can be increased to 3:1 under certain circumstances. For high speed reduction, worm gear offer the best choice the velocity ratio in their case is 60:1, which can be increased to 100:1. They are widely used in material handling equipment due to this advantage. In our proposed system we are going to use three pairs of helical gears and two pairs of bevel gears. Out of all these gears, first helical gear will be mounted on motor shaft and it will mesh to another helical gear. This will be the first stage reduction. Next two helical gears will mesh for second stage reduction, Pinion is compound with Gear of 1st stage and gear of the second stage will include two pairs of bevel gears inside it. The dimensions of gears are finalized from a number of iterations; those iterations were done considering all standard values of modules, pitch diameters, materials, etc. After performing some iteration, suitable values as per our requirement were finalized for manufacturing. By using the above mentioned gears we can get our desired. 4. DESIGN CALCULATION General design methodology is as follows Calculation of Lewis form factor for pinion and gear. Calculation of Bending strength and wear strength in term of module (m) for the pinion or gear whichever has the less value of above calculated Lewis form factor. Further design must be based on wear strength or bending strength whichever has lower calculated value. (based on bending strength in our case) Calculation of pitch line velocity. v = , where dp = diameter of pinion (in terms of module.) Np = Pinion RPM Calculation of tangential force Pt. (in terms of module) Material Properties 15Ni4Cr1 EN 19 20MnCr5 Yield Strength (MPa) 1125 755 750 Ultimate Tensile Strength (Mpa) 1500 1075 1000 Hardness (BHN) 650 277 400
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1421 Calculation of effective load Peff. Where, Cs=1.25(assumed value for heavy loading) Cv=√ √ (for fine grinding finishing) Module Calculation using the following equation Design of certain components such as cam, followers, gears is based on calculation of contact stresses by Hertz theory. Hence, recommended factor of safety is between 1.5 to 2.5. Calculations of addendum, dedendum, pitch circle diameter, gear width, tangential force, beam strength using calculated module. Calculation of actual effective load. Where, Pd = √ Calculation of actual FOS. For safe design, FOSactual > FOSassumed 4.1 First Stage Reduction Number of teeth on pinion= Zp= 16 Reduction ratio G1= 4:1 G1 = Zg / Zp Number of teeth on Gear = Zg = 64 Helix angle = Ψ = 230 Pressure angle= αn = 200 Sut = 1000 N/mm2 BHN = 400 Virtual Number of teeth on Pinion=Zp’= ( ) = 18.88 Virtual Number of teeth on Gear=Zg’= ( ) = 75.53 Permissible Stresses for pinion and Gear σbg = σbp = (1000 / 3) = 333.333 MPa. Lewis Form factor i. For Pinion Yp’ = 0.484 - ( ) = 0.3473 ii. For Gear Yg’ = 0.484 - ( ) = 0.449 (σbY’)p = 115.766 N/mm2 and (σbY’)g = 149.666 N/mm2 (σbY’)g > (σb Y’)p Bending Strength Sb = mnYp’ σb b b = 10*mn Yp’ =0.331 σb = 333.333 MPa Sb = 1103.32 mn 2 N Wear Strength Sw = ( ) K = 0.16 [ ]2= 2.56 Q = ( ) = 1.6 dp = m Zp =16mn b = 10 mn Sw = 773.44 N Sb < Sw Since Wear strength is lesser than Bending strength. So our design is based on Wear strength theory. v = = 2.51 mn Pt = (P / v) =(358.09 / mn) N Cv = √ √ (∵It has high accuracy, finished by shaving followed by fine grinding) N
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1422 Table 2: First Stage Design Summary Now, assuming Ka=Km=1 for moderate speed operation Kv = 3 / (3+v) Thus, Peff = Sb = FOS × Peff 1157.665 mn 2=1.5 × mn = 1.09 ≈ 1.25 mm dp = ≈ 22 mm dg = ≈ 87 mm b = 12.5 mm фp = mn+ 0.25 √ фg = mn + 0.25 √ ep = 3.2 + 0.25 фp =(3.8) m eg = 3.2 + 0.25 фg = (4.09) m C = 11400 e = 89.74 N/mm Fig -1: First Stage Gear Assembly Pd = √ Pd = 743.17 N Peff = Pt + Pd= 1029.64 N Sb = FOS × Peff ∴ FOS = 1.17 ∵ FOS = 1.17 < 1.5 Since calculated FOS is less than assumed FOS. Hence, design is not safe. Hence, we will now increase the normal module for safe design. Consider the module 2 mm. Performing the above calculation with module value of 2 mm, we get results as per table 2. 4.2 Second Stage Reduction By following the similar methodology as done earlier, calculations for second stage have been performed. Following are the specification obtained after the design. Fig 2: Second Stage Gear Assembly Table 3: Second Stage Design Summary Sr. No. Parameters Pinion Gear 1 Module 1.25 mm. 1.25 mm. 2 Number of Teeth 23 92 3 Helix Angle 230 230 4 Pitch Circle Diameter 32 mm. 125 mm. 5 Width 12.5 mm. 12.5 mm. 4.3 Bevel Gear Selection Bevel gears have been selected as per our requirement from the standard size available from the market for the design purpose. Following are the specification of the selected bevel gear pair. Table 4: Bevel Gear Specifications Sr. No. Parameters Pinion Gear 1 Module 4 mm. 4 mm. 2 Number of Teeth 10 14 Sr. No. Parameters Pinion Gear 1 Module 2 mm. 2 mm. 2 Number of Teeth 16 64 3 Helix Angle 230 230 4 Pitch Circle Diameter 35 mm. 139 mm. 5 Width 20 mm. 20 mm.
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1423 3 Pitch Circle Diameter 18 mm. 70 mm. 4 Width 20 mm. 20 mm. Fig 3: Bevel Gear Assembly 4.4 Hub and Sleeve Calculation By following the similar methodology as done earlier, calculations for hub and sleeve design have been performed. Following are the specification obtained. Table 5: Hub and Sleeve Design Summary Sr. No. Parameters Hub Sleeve 1 Module 1 mm. 1 mm. 2 Number of Teeth 36 36 3 Pitch Circle Diameter 23.8 mm. 23.8 mm. 4 Width 10 mm. 20 mm. Fig 4: Hub and Sleeve Assembly 4.5 ‘1:1’ Gear Pair Calculation By following the similar methodology as done earlier, calculations for this gear pair have been performed. Following are the specification obtained. Fig 5: ‘1:1’ Gear Pair Assembly Table 6: Bevel Gear Specifications 5. FORCE ANALYSIS Stage I (A) 1. Tangential Load Pt = = = 329.632 N 2. Radial Load Pr= Pt = Pt = 130.337 N 3. Axial Load Pa = Pt = 139.920 N Stage I (B) (1:1) 1. Tangential Load Pt = = = 329.632 N 2. Radial Load Pr= Pt = Pt = 130.337 N 3. Axial Load Pa = Pt = 139.920 N Stage I (C) (Hub) 1. Tangential Load Sr. No. Parameters Pinion Gear 1 Module 1 mm. 1 mm. 2 Number of Teeth 40 40 3 Pitch Circle Diameter 43.8 mm. 43.8 mm. 4 Width 10 mm. 10 mm.
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1424 Pt = = = 243.8118 N 2. Radial Load Pr = Pt = Pt = 96.4039 N 3. Axial Load Pa = Pt = 103.4914 N Stage II 1. Tangential Load Pt = = 733.7916 N 2. Radial Load Pr= Pt = Pt = 267.078 N 3. Axial Load Pa = Pt = 311.476 N 6. SHAFT CALCULATIONS 6.1 Methodology for Shaft Calculations Calculation of allowable stresses considering the key way effect and selected material for the shaft. Calculation of the length of shaft according to following formula. L = B + (2l2) + (2∂) + b + b1 + c Where, B = Bearing Width l2 = Distance of bearing from wall ∂ = Distance of rotating part from inner wall b = face-width of pinion b1= face-width of gear c = Distance between adjacent rotating parts Drawing of loading diagram, shear force diagram and bending moment diagram for the respective shafts. Calculation of horizontal reactions, vertical reactions, resultant bending moment, torque calculations and finally diameter based on above drawn diagram. 6.2 Input Shaft Calculations Total Length of Shaft L = 10 + 2(10) + 2(10) + 20 + 12 + 10 = 92 mm. Hub Shaft Reaction Forces:- Vertical Loading A = 0 7798.5922 – 96.4039 + 131.868(21.5+21.5+24.5) + 92 RB = 0 RB = 180.4704 N Fig 6: BMD for Input Shaft A = 0 ∴ RA = 173.303 N Vertical Bending Moment:- BMA = BMB = 0 BMCL = -RA (24.5) = - 4245.923Nmm. BMCR = -RB(67.5) + 131.868(43) – 96.4039(21.5) = - 8188.578 Nmm BMDL = -RA (46) + 318.3098 (21.5) = - 1128.2773 Nmm BMDR = -RB(46) + 131.868 (21.5) = -5466.4764 Nmm BMEL = -RA(67.5) + 318.3098 (43) – 96.4039(21.5) = - 83.11245 Nmm BMER = -RB(24.5) = -4421.5248 Nmm. Horizontal Loading
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1425 -RA + RB + 125.8605 – 243.8118 + 52.1409 = 0 A = 0 92 RB = 7059.717 RB =76.73605 N RA = 10.9256 N Horizontal Bending Movement:- BMA = BMB = 0 BMCL = -RA (24.5)= -267.06772 Nmm. BMCR =RB(70.5) - 1231.4412 + 52.1409(43) – 243.8118(21.5)= 1104.769 Nmm. BMDL = -RA(46) + 1216.026 + 125.860(21.5) = 3419.44915Nmm. BMDR= RB(46) + 52.1409(21.5) – 1231.4412 = 3419.44915Nmm. BMEL = -RA(67.5) + 125.8605(43) + 1216.026 – 243.8118(21.5)= 1783.4562Nmm BMER = RB(24.5) = 1880.033Nmm. Hub Torque Calculations:- Torque = T = 2864.7889 Nmm M = BMC ={ (BMC)v 2 + (BMC)H 2 }(1/2) = 6.030 × 103 Nmm. Te = { (KbM)2 + (KtT)2 }(1/2) = 9.045 × 103 Nmm τall = (Te) = 46066.7227 / d3 N/mm2 . For Material – 20MnCr5 Shear Stress Syt - 750 N/mm2 Sut - 1000 N/mm2 τ = 0.75 × 0.3 × Syt τ = 168.75 N/mm2 τ = 0.75 × 0.18 × Sut τ = 135 N/mm2 Taking minimum value of shear stress, ∴ τ = 135 N/mm2 . τall = τmin = 135 = 46066.7227 / d3 ∴ d = 6.9879 ≈ 9 mm. Thus, diameter for input shaft is calculated. Similar methodology is followed to obtain diameter of intermediate and output shaft. 7. BEARING SELECTION 7.1 Methodology for Bearing Selection Calculations of bearing reactions. Selection of the bearing on the trial and error basis. Calculation of the radial and tangential forces considering the loading conditions and bearing mounting type. (face to face or back to back) Check for the selected bearing based on equivalent dynamic load and dynamic load capacity. Selected bearing is safe if the calculated dynamic load capacity is less than that of standard dynamic load capacity of the selected bearing. 7.2 Bearing Selection for Input Shaft d = 9 mm n = 3000 rpm L10h = 15000 hrs L10 = = 2700 million revolutions. Reactions on the bearing due to shaft RAV = RBV = 48.2019 N RAH = RBH = 121.9059 N Resultant of respective Reaction forces, ∴ RA =RB = 131.0896 N Bearing required in Radial reaction, RA = FrA = 131.0896 N RB = FrB = 131.0896 N Random bearing selected for shaft is 699Z single row deep groove ball bearing Specifications of bearing 699Z Bearing load rating (C ) = 2480 N Factors X = 1 & Y=0 e = 0.22 As there is no application of thrust force, ∴ Ka = FaA = FaB = 0. As, ( Fa / Fr ) < e.
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1426 ∴ Pa = FrA = 131.0896 N and Pb = FrB = 131.0896 N ∴ P = Pa = Pb = 131.0896 N L10 = ( ) 2700 = ( ) ∴ C = 1825.3922 N C = 1825.3922 N < 2480 N , (∵ 2480 N is bearing load rating of selected bearing) Hence selected bearing is safe. Thus, bearing is selected for the input shaft. Similar methodology is followed in order to select the bearing for intermediate and output shaft. 8. CASING DESIGN Characteristic dimension N of the casing, N = Where, N: Characteristic dimension; L: Overall length of the casing = 217 mm B: Overall width of the casing = 92 mm; H: Overall height of the casing =72 mm. ∴ N = 0.1495 m Since Characteristic dimension (N) 0.75 m ∴ Thickness of casing is, t = 8 mm 9. EXPERIMENTAL VALIDATION Since, we have manufactured 3D prototype of our designed differential gearbox, we have used motor input RPM as 200. 9.1 Results for Gradient Way without Turn On the gradient way, we basically require high torque and low RPM. This can be achieved by shifting the sleeve towards pinion of the input shaft thereby achieving the total reduction of 16:1. Fig 7: Tachometer reading showing reduction of 16:1 9.2 Results for Gradient Way with Turn Under the differential action while cornering, outer wheel rotates with higher rpm than that of inner wheel in order to cover relatively larger distance. To achieve this, we held one of the ends of output shaft which resulted into higher rpm of the other end. Fig 8: Tachometer reading showing higher RPM at one end 9.3 Results for Non-Gradient Way without Turn For the normal way, high speed and low torque is required for comfortable ride. This can be achieved by shifting the sleeve towards the gear of the input shaft thereby achieving the total reduction of 4:1.
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International Research Journal
of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 07 Issue: 04 | Apr 2020 www.irjet.net p-ISSN: 2395-0072 © 2020, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 1427 Fig 9: Tachometer reading showing reduction of 4:1 9.4 Results for Non-Gradient Way with Turn As discussed earlier, while cornering under differential action, the outer wheel must rotate with high rpm covering larger distance than that of inner wheel. For experimental validation, we held one of the ends of output shaft which resulted into higher rpm of the other end. Fig 10: Tachometer reading showing higher RPM at one end 10. CONCLUSION As per the idea of the project to increase the torque transmission capacity on gradient way we have designed the differential gear box. After the case study of various Research papers, various parameters were considered and calculations were processed. After that market survey was done and we selected 20MnCr5 material for our gearbox. The selection of material and the manufacturing processes has been decided using the data collected in the survey, as we have completed the calculation, design and modeling of Differential Gear Box and further we headed towards prototype manufacturing of differential gear box. As per our problem statement, required torque on gradient way should be greater than torque required on a normal way. Since we are using the same differential gear box on both gradient and normal way, we introduced a shifter mechanism which will give us the different rotations of wheels and torque requirement on gradient and normal way. So, with this we conclude our differential gearbox for our problem statement and advanced mechanism as shifter. REFERENCES Samveg Saxena, Anand Gopal, Amol Phadke, ‘Electrical consumption of two-, three- and four- wheel light-duty electric vehicles in India’, Applied Energy Volume 115, 2014, pp 582–590. XiaohuaZenga, LiweiNieb, Qingnian Wang, ‘Experimental Study on the Differential Hybrid System Hybrid Electric Vehicle’, Procedia Engineering Volume 16, 2011, pp 708 – 715. Saurabh Chauhan, ‘Motor Torque Calculations For Electric Vehicle Saurabh’, International Journal of Scientific and Technology Research Volume 4,2015, pp126-127. Chandrakant Singh, Lalit Kumar, Bhumeshkumardewangan, Prakash Kumar Sen, Shailendra kumarbohidar, ‘A Study on Vehicle Differential system’,International Journal of scientific research and management (IJSRM), Volume 2, 2014, pp 1680-1683. V.B Bhandari, ‘Design of Machine Elements’ K.Lingaiah, ‘Design Data Book’
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