STUDY AND ANALYSIS OF CONNECTING ROD PARAMETERS USING ANSYS

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International Journal of Mechanical Engineering and Technology (IJMET) Volume 7, Issue 4, July Aug 2016, pp.212 220, Article ID: IJMET_07_04_022 Available online at http://www.iaeme.com/ijmet/issues.asp?jtype=ijmet&vtype=7&itype=4 Journal Impact Factor (2016): 9.2286 (Calculated by GISI) www.jifactor.com ISSN Print: 0976-6340 and ISSN Online: 0976-6359 IAEME Publication STUDY AND ANALYSIS OF CONNECTING ROD PARAMETERS USING ANSYS ANIL KUMAR VISHWAKARMA Research Scholar, Department of Mechanical Engineering, SSET, SHIATS-DU, Allahabad, India Dr. L. P. SINGH Assistant Professor, Department of Mechanical Engineering, SSET, SHIATS-DU, Allahabad India ABSTRACT The present study conducted to analysis of the connecting rod parameters using ANSYS software. The main objective of this study has to investigate the stresses induced in connecting rod. This can be achieved by changing such design parameter in the existing design of single cylinder 4 stroke petrol engine by using FEA (Finite element analysis) for the study. During analysis of the parameters of connecting rod, it can be observed that several stresses are working during load condition of rod. Key words: Analysis, connecting rod, ANSYS Cite this Article: Anil Kumar Vishwakarma and Dr. L. P. Singh, Study and Analysis of Connecting Rod Parameters using Ansys. International Journal of Mechanical Engineering and Technology, 7(4), 2016, pp. 212 220. http://www.iaeme.com/ijmet/issues.asp?jtype=ijmet&vtype=7&itype=4 1. INTRODUCTION Connecting rods are mostly used in variety of engines such as, in-line engines, V engines, opposed cylinder engines, radial engines and oppose-piston engines. A connecting rod consists of a pin-end, a shank, and a Pin-end and crank-end pin holes at the upper and lower both ends are machined to permit accurate fitting of bearings. These holes must be parallel. The upper end of the connecting rod is attached to the piston by the piston pin. If the piston pin is locked in the piston pin bosses in the piston and the connecting rod, the upper hole of the connecting rod will have a solid bearing of bronze or other same material. As the lower end of the connecting rod rotate with the crankshaft, the upper end is forced to turn back and forth on the piston pin. Although this crusade is rebuff, the bearing bushing is essential because of the high pressure and temperatures. The lower hole in the connecting rod is crack to permit it to be fixed around the crankshaft. The bottom part is made of the same material as the rod and is attached by two bolts. The surface that tolerate on the crankshaft is generally a bearing material in the form of a distinct crack shell. The two parts of the bearing are maintaining in the rod and cap by dowel pins, forecasts, or short brass screws. Split bearings may be of the accuracy or semi accuracy type. http://www.iaeme.com/ijmet/index.asp 212

Study and Analysis of Connecting Rod Parameters using Ansys The connecting rod in I.C. engines are subjected to high cyclic loads comprised of dynamic tensile and compressive load. Its primary function is to transmit the push and pull from the piston pin to the crank pin and thus convert the reciprocating motion of the piston into the rotary motion of the crank. It consists of a long shank small end and a big end. The cross section of the shank may be rectangular, circular, tubular, I- section or H-section. Commonly the circular section is used for low speed engine while I-section is preferred for high speed engine. Stress analysis of connection rod by finite element method using ANSYS 16.2 work bench software. And analyzed that the stress induced in the piston end of the connecting rod are greater than the stresses induced at the crank end. So that piston end more fractures compare to crank end. Figure.1.Design of Connecting Rod used in I.C Engine The automobile engine connecting rod is a high volume production, grave component. It connects reciprocating piston to rotating crankshaft, conveying the force of the piston to the crankshaft. Every vehicle that uses an I. C. engine requires as a minimum one connecting rod depending upon the number of cylinders in the engine. Connecting rods for automotive uses are normally manufactured by forging from either wrought steel or powdered metal. They could also be cast. However, castings could have blow-holes which are detrimental from durability and fatigue points of view. 2. OBJECTIVE 1. Study of connecting rod. 2. Geometry design through CAD Tool solid work. 3. Stress analysis through ANSYS. http://www.iaeme.com/ijmet/index.asp 213

Anil Kumar Vishwakarma and Dr. L. P. Singh Figure.2. Parts of Connecting Rod 3. ANALYTICAL DESIGN OF CONNECTING ROD 3.1. Dimension of I- Section of the Connecting Rod Let us consider an I-section of the connecting rod, with the following proportions: Flange and web thickness of the section = t Width of the section, B = 4t and Depth or height of the section, H = 5 The connecting rod should be equally strong in buckling about both the axes. We know that in order to have a connecting rod equally strong about both the axes, I xx = 4 I yy Where, I xx = Moment of inertia of the section about X-axis, and I yy = Moment of inertia of the section about Y-axis. In actual practice, Ixx is kept slightly less than 4 Iyy. It is usually taken between 3 and 3.5 and the connecting rod is designed for buckling about X-axis. Now, for the section as shown in area of the section, A = 2 (4 t t) + 3t t = 11 t 2 I xx = 1/12 [4t (5t) 3_ 3t x (3t) 3 =419/12 t 4 And I yy = 2 x 1/12 x t (4t) 3 +1/12 x 3t x t 3 =131/12 t 4 I xx /I yy =419/12 x 12/131 = 3.2 http://www.iaeme.com/ijmet/index.asp 214

Study and Analysis of Connecting Rod Parameters using Ansys Since I xx /I yy = 3.2, therefore the section chosen in quite satisfactory. Now let us find the dimensions of this I-section. Since the connecting rod is designed by taking the force on the connecting rod (Fc) equal to the maximum force on the piston (F L ) due to gas Pressure, therefore, F c = F L = πd2 4 x P = x 15.48 = 30394.9 N We know that the connecting rod is designed for buckling about X-axis (i.e. in the plane of Motion of the connecting rod) assuming both ends hinged. Since a factor of safety is given as 5, therefore the buckling load, WB = FC F. S. = 30394.9 5 = 151974.5 N We know that radius of gyration of the section about X- Axis K = = 1.78 t Length of crank, r = Stroke of piston /2 = 56/2 =28 mm Length of the connecting rod, L = 155 mm. Equivalent length of the connecting rod for both ends hinged, L = l = 155 mm Now according to Rankine s formula, we know that buckling load 151974.5 = (. ) 366.2 t 2 +2653.87 = 11 t 4 t 4-33.29 t 2-241.26 =0 t= 6.27 or say 7 mm Thus, the dimensions of I-section of the connecting rod are: Thickness of flange and web of the section t = 7 mm Width of the section, B = 4 t = 4 7 = 28 mm and Depth or height of the section, H = 5 t = 5 7 = 35 mm These dimensions are at the middle of the connecting rod. The width (B) is kept constant throughout the length of the rod, but the depth (H) varies. The depth near the big end or crank end is kept as 1.1H to 1.25H and the depth near the small end or piston end is kept as 0.75H to 0.9H. Let us take Depth near the big end, H1 = 1.2H = 1.2 35 = 42 mm And depth near the small end, H2 = 0.85H = 0.85 35 = 29.75 say 30 mm Dimensions of the section near the big end http://www.iaeme.com/ijmet/index.asp 215

Anil Kumar Vishwakarma and Dr. L. P. Singh = 42 mm 28 mm and Dimensions of the section near the small end = 30 mm 28 mm 3.2. Dimensions of the Crankpin or the Big End Bearing and Piston Pin or Small End Bearing Let, d c = Diameter of the crankpin or big end bearing, l c = length of the crankpin or big end bearing = 1.3 dc p bc = Bearing pressure = 10 N/mm 2 We know that load on the crankpin or big end bearing = Projected area bearing pressure = d c.l c.p bc = dc 1.3 dc 10 = 13 (dc) 2 Since the crankpin or the big end bearing is designed for the maximum gas force (FL), therefore, Equating the load on the crankpin or big end bearing to the maximum gas force, i.e. 13 (d c ) 2 = FL = 30394.9 N (d c ) 2 = 30394.9/ 13 d c = 48.35say 49 mm and l c = 1.3 dc = 1.3 49 = 62.85 say 63 mm The big end has removable precision bearing shells of brass or bronze or steel with a thin lining (1mm or less) of bearing metal such as Babbit. Again, Let d p = Diameter of the piston pin or small end bearing, l p = Length of the piston pin or small end bearing = 2dp p bp = Bearing pressure = 15 N/mm 2 We know that the load on the piston pin or small end bearing = Project area bearing pressure = d p. l p.p bp = d p 2 d p 15 = 30 (d p ) 2 Since the piston pin or the small end bearing is designed for the maximum gas force (FL), therefore, equating the load on the piston pin or the small end bearing to the maximum gas force, i.e. 30 (d p ) 2 = 30394.9 N (d p ) 2 = 30394.9 / 30 d p = 31.83say 32 mm and l p = 2 dp = 2 32 = 64 mm The small end bearing is usually a phosphor bronze bush of about 3 mm thickness 3.3. Size of Bolts for Securing the Big End Cap Let, d cb = Core diameter of the bolts, σ t = Allowable tensile stress for the material of the bolts = 60 N/mm2 (assume) and n b = Number of bolts. Generally two bolts are used. http://www.iaeme.com/ijmet/index.asp 216

Study and Analysis of Connecting Rod Parameters using Ansys We know that force on the bolts = ( )! " # : (! =60,# =2) = 94.26 (d cb ) 2 We know that inertia force of the reciprocating parts, F I = M R x ω2 x r (()*+ + -. / 0/2 ) We also know that at top dead center on the exhaust stroke, (θ = 0). F I = M R x ω2 x r (1 + 4 5 ) = 0.1617x ( 6 ) x 0.028(1 +. 9 ) N 7. = 3297.36 N Equating the inertia force to the force on the bolts, we have 3297.36 = 94.26 (d cb ) 2 d cb = 5.9 mm or say 6 mm and Nominal diameter of the bolt, d p = :.9 = 7.14 say 8 mm 3.4. Thickness of the Big End Cap Let, t c = Thickness of the big end cap, b c = Width of the big end cap. It is taken equal to the length of the crankpin or big end bearing (l c ) = 63 mm (calculated above) σ b = Allowable bending stress for the material of the cap = 80 N/mm2... (assume) Maximum bending moment is taken as M C = F I x /6 Where x = Distance between the bolt centers = Dia. of crank pin or big end bearing + 2 Thickness of bearing liner + Nominal dia. of bolt + Clearance = (d c + 2 3 + d b + 3) mm = 49 + 6 + 8 + 3 = 66 mm Maximum bending moment acting on the cap, M C = 36270.96 N-mm Section modulus for the cap Z C = ; ; 7 = 7< ; 7 2 = 10.5 t c We know that bending stress ( σ b ), 80 = M c /Z c 2 = 36270.96/ 10.5 t c http://www.iaeme.com/ijmet/index.asp 217

Anil Kumar Vishwakarma and Dr. L. P. Singh t c = 6.57 say 7 mm Let us now check the design for the induced bending stress due to inertia bending forces on the Connecting rod (i.e. whipping stress). We know that mass of the connecting rod per metre length, M 1 = Volume density = Area length density = A l ρ = 11t2 l ρ (Q A = 11t 2 ) = 11(0.007)2 (0.155) 8000 = 0.66 kg [ρ = 8 000 kg /m3 (given)] Maximum bending moment M max = m.ω 2. r = < =0.668 ( 6 ) x 0.028( (.) ) 7 = < = 17.78 N-m =17781N- mm And section modulus, Z xx =? @@ = = x 2/5t = 13.97 t 3 = 4792 mm 3 Maximum bending stress (induced) due to inertia bending forces or whipping stress, σ b(max) = M max / Z xx = 17781/4792 = 3.71 N/mm 2 4. FINITE ELEMENT ANALYSIS OF CONNECTING ROD Figure: Solid Model of Connecting Rod Figure: Meshes Model of Connecting Rod http://www.iaeme.com/ijmet/index.asp 218

Study and Analysis of Connecting Rod Parameters using Ansys Figure : Maximum Shear Stress Figure : Equivalent Stress 5. LOAD DISTRIBUTION OF CONNECTING ROD Table: Loading Data Parameter Crank end loading Pin end loading max min max min Load magnitude 30394.9 N 30394.9 N 30394.9 N 30394.9 N Maximum shear stress 143.36 0.17154 362.29 0.0199 Equivalent shear stress 271.84 0.3253 715.15 0.0376 http://www.iaeme.com/ijmet/index.asp 219

Anil Kumar Vishwakarma and Dr. L. P. Singh 6. CONCLUSION Above study gives the idea about designing of the connecting rod. It explains about the various stresses to be considered while designing the connecting rod and different materials used and comparing the result of all material. The Finite element Analysis of the connecting rod is done in ANSYS Workbench 16.2 considering all loading condition. The maximum pressure stress was obtained between pin end and rod of connecting rod. The maximum shear stress was obtained in pin end. So the chance of failure of the connecting rod may be fitted section of both end but at piston end more chance of failure compare to at crank end. 7. FUTURE WORK AND SCOPE Further analysis can be done by choosing different parameters for the connecting rod. Maximum stress concentration at the fillet of big and small end can be changed by changing the material. Dynamic analysis of connecting rod can be done in future through ANSYS. Other parameters for the failure can be considered. REFERENCES [1] A text book of Machine Design (R.S. KHURMI and J.K.GUPTA) S. Chand publication [2] A text book of Machine Design ( R.B. Patil) Tech-Max Publication [3] Moon Kyu Lee,Hyungyil Buckling sensitivity of connecting rod to the shank sectional area reduction original research article Material and Design vol 31 Issue 6 Page 2796 2803 [4] Saharash khare,o.p. Singh Spalling investigation of connecting rod original research article Engineering Failure Analysis Vol 19,Jan 2012 page 77-86 [5] Mattia Puj tt Frettingn intiated fatigue in large bore engines connecting rods Procedia Engineering 74 ( 2014 )356 359 [6] Sharma Manoj and Shashikant, Optimization of Connecting Rod with Help of FEA, International Journal of Mechanical Engineering and Technology, 6(7), 2015, pp. 53 69. [7] Moon Kyu Lee Buckling sensitivity of a connecting rod to the shank sectional area reduction Materials and Design 31(2010) 2796 2803 [8] S. Griza Fatigue in engine connection rod bolt due to forming laps Engineering Failure Analysis 16 (2009) 1542 1548 [9] G.V.S.S. Sharma, Dr.P.S.Rao, V.Jagadeesh and Amit Vishwakarma, Process Capability Improvement A Case Study of Crank-Pin-Bore Honing Operation of an Engine Connecting Rod Manufacturing Process, International Journal of Advanced Research in Engineering and Technology(IJARET), 4(6), 2013, pp. 84 97. http://www.iaeme.com/ijmet/index.asp 220