METHODOLOGY Fatigue Analysis of Rotary Cement Kiln Welded using FEM J. Teknologi 2016

2 Ha sa n Ba sri Irsy a d i Ya ni Jurna l Te kno lo g i Sc ie nc e s Eng ine e ring xx : x 201 x xxx – xxx

1.0 INTRODUCTION

A kiln is basically an industrial oven, and although the term is generic, several quite distinctive designs have been used over the years, such a kiln in PT. Semen Baturaja made about 1,200.000 tonnes of clinker per year. The Company was first established under the name of PT. Semen Baturaja Persero on November 14, 1974. The Company specifically engages in clinker production business with its production center located in Baturaja, South Sumatera, while the cement grinding and packing process are operated in Baturaja Plant, Palembang Plant and Panjang Plant to be distributed to the Company’s marketing areas. The Company, in its effort for business development, endeavors to improve the existing equipment in order to achieve the target of installed capacity amounting to 50,000 tons cement per year and to improve its installed capacity. Rotary kiln shell is a large-scale welded structure with 4.5 m in diameter and 75 m in length and produced by welding thin cylindrical steel plate one by one. The shell of the kiln is made of mild steel plate. Mild steel is the only viable material for the purpose, but presents the problem that the maximum temperature of the feed inside the kiln is over 1400°C, while the gas temperatures reach 1900°C. The melting point of mild steel is around 1300°C, and it starts to weaken at 480°C, so considerable effort is required to protect the shell from overheating FLSmidth. Padded plates are directly soldered to the shell in the supporting rollers places to reduce their concentrated stress. Crack are often initiated at these welded joints, and the over long circumferential crack are prevailing at welded joints near the supporting rollers. However, Kikuchi et.al. 2010 has predicted of two interacting surface cracks of dissimilar sizes by finite element analysis. The simulations were performed for fatigue crack growth experiments and the method validity was shown on this research. It was shown that the offset distance and the relative size were both important parameters to determine the interaction between two surfaces of crack; the smaller crack stopped growing when the difference in size was large. It was possible to judge whether the effect of interaction should be considered based on the correlation between the relative spacing and relative size. In 2014, Fatigue crack growth simulation in a heterogeneous material using finite element method has generated by Kikuchi et.al. Kikuchi has developed a fully automatic fatigue crack growth simulation system using FEM and applied it to three-dimensional surface crack problems, in order to evaluate the interaction of multiple surface cracks, and the crack closure effects of surface cracks. The system is modified to manage residual stress field problems, and the stress corrosion cracking process is simulated. To prediction of crack propagation under thermal, residual stress fields using S-Version FEM S-FEM, Kikuchi was employed to solve a crack growth problem by combining with the auto-meshing technique, this re- meshing process of the local mesh becomes very simple, and modeling of three-dimensional crack shape becomes computationally easy. On the other hand, in 2004, Irsyadi has developed visualization of finite element analysis in 3D C, C++, under LinuxFedora, with this system, analysis for extra large problems such as fatigue life predictions becomes easy and fast. Irsyadi, Kikuchi, and Kanto employed numerical analysis of 3-D Surface Crack in 2006, and then, Irsyadi and Kikuchi was developed a numerical analysis in the low carbon steel by finite element method and experimental method under fatigue loading. In this research, they were predicted fatigue live of material under stresses. Fatigue, or metal fatigue, is the failure of a component as a result of cyclic stress. The failure occurs in three phases: crack initiation, crack propagation, and catastrophic overload failure. The duration of each of these three phases depends on many factors including fundamental raw material characteristics, magnitude and orientation of applied stresses, processing history, etc. Fatigue failures often result from applied stress levels significantly below those necessary to cause static failure. The prediction of fatigue life of rotary cement kiln welded shell is not completely understood and fascinating, therefore it should be investigated. For rotary kiln shell, cracks can grow with a complex overloading conditions for over thousands of tons, and then results in premature shell failure. The affecting conditions crack growth include material characteristics, initial crack size, service stresses, and stress concentration due to overheated in hot spot area, all these conditions are random. The fatigue life of the welded shell during crack growth need to be predicted numerically by using finite element analysis and experimentally. T he fatigue life analysis attempts to provide the answers to general questions, which remain unclear on the evolution of the crack growth and its impacts on failure in rotary cement kiln system. In addition, the research is intended to bring our knowledge of the simulation and experimental of the fatigue life analysis in the welded joints of a rotary cement kiln in PT. Semen Baturaja. The primary objective of this study is to investigate the fatigue life of the crack growth analysis in the welded joints of a rotary cement kiln in PT. Semen Baturaja. We approach the goal through a combined analysis of fatigue growth observational data and numerical model simulation.

2.0 METHODOLOGY

Some materials, such as steel, show an endurance limit stress below which the fatigue life is essentially infinite. Other materials may not show such behavior 3 Ha sa n Ba sri Irsy a d i Ya ni Jurna l Te kno lo g i Sc ie nc e s Eng ine e ring xx : x 201 x xxx – xxx but an effective endurance limit may be specified at some large number of cycles. the important parameters to characterize a given cyclic loading history are : Stress range : σ = σ max - σ min Stress amplitude: σ a = 0.5 σ max - σ min Mean stress : σ m = 0.5 σ max + σ min Load ratio : R = σ max σ min The total fatigue life of a component can be considered to have two parts, the initiatio n life and the p ro p a g a tio n life . The stress-life approach just described is applicable for situations involving primarily elastic deformation. Under these conditions the component is expected to have a long lifetime. For situations involving high stresses, high temperatures, or stress concentrations such as notches, where significant plasticity can be involved, the approach is not appropriate. The main geometrical characteristics of the rotary kiln shell are shown in Table 1. Table 1: The main geometrical characteristics of the rotary kiln Magnitude Value Units Cold real length Inner diameter Number of tires Slope in direction to outlet Maximum speed 75 4.5 3 3.5 3.5 meters meters -- rpm The thicknesses of the shells along the different sections of the rotary kiln are given in Table 2 and Figure 1. In Table 2 zero is placed in the upper end of the rotary kiln, called ‘inlet-I’. The distances between supports, in millimeters, are given in Table 3 where ‘III-outlet’ denotes the lower end of the rotary kiln. Table 2: Thicknesses of the shells along the different sections of the rotary kiln Section mm Thickness mm Section mm Thickness mm 0 – 1,800 1,800 – 2,500 2,500 – 5,500 5,500 – 8,100 8,100 – 9,700 9,700 – 9,900 9,900 – 11,855 11,855 – 14,190 14,190 – 16,525 16,525 – 18,860 18,860 – 21,195 21,195 – 23,530 23,530 – 25,865 25,865 – 28,200 28,200 – 30,000 30,000 – 32,200 32,200 – 34,000 34,000 – 35,260 60 60 90 70 40 28 28 28 28 28 28 28 28 28 40 60 40 28 35,260 – 37,595 37,595 – 39,930 39,930 – 42,265 42,265 – 44,100 44,100 – 46,435 46,435 – 48,770 48,770 – 51,105 51,105 – 53,440 53,440 – 55,400 55,400 – 56,900 56,900 – 59,400 59,400 – 61,000 61,000 – 63,200 63,200 – 64,800 64,800 – 68,100 68,100 – 71,400 71,400 – 73,650 73,650 – 75,000 28 28 28 28 28 28 28 28 28 40 40 40 60 40 25 25 25 25 Figure 1. Diameter, length, and thickness variation of rotary kiln Table 3: Distances between supports Supports Distance mm Inlet – I I – Girth Gear I – II II – III III – Outlet 13,000 4,200 31,000 27,000 4,000 Tables 2, 3, Figure 1 and 2 is the rotary kiln 1 along with the structural elements to rotate the kilns 3, 10, 7, and 11 around its longitudinal axis. The kiln 1 includes an elongated, cylindrical, rotating shell 2 which has a feed end 8, an opposite discharge end 5. The kiln 1 is erected so that the discharge end 5 is at a lower level then the feed end 8 in order to cause the material being processed. It travels through the open processing zone to the discharge end 5. The kiln shell 2 is supported by riding rings or tires 3 that engage steel rollers 10 which are supported on concrete piers 4 and steel frames 6. Figure 2. Rotary kiln configuration Materials used for the kiln are shown in Table 4. These materials are used to build the kiln components. The shell, tire, roller and pinion are the main components in the kiln. However, the material has been modeled as isotropic and linear, elastic temperature dependent, according to the elastic properties of the steel used in Table 4. The kiln shell is welded circumferentially and longitudinally. 4 Ha sa n Ba sri Irsy a d i Ya ni Jurna l Te kno lo g i Sc ie nc e s Eng ine e ring xx : x 201 x xxx – xxx Table 4: Materials are used for the kiln Component Material Shells Tires Rollers Pinion ASTM A.36 Low alloy steel casting Low alloy steel casting 30 Cr Ni Mo 8 ISO R 638 = II-68 Type 3 As mentioned earlier there are mainly four methods to predict fatigue of welded components:  Nominal Stress  Structural Stress  Effective Notch Stress  Linear Elastic Fracture Mechanics LEFM The effects of welding residual stresses, R-ratio, wall thickness and improvement techniques are included in this research. In case of variable amplitude loading, Palmgren- Miner´s linear damage rule is used when the design methods nominal, structural and effective notch stress are applied.

3.0 RESULTS AND DISCUSSION