Page 82 - IJAMD-1-3
P. 82

International Journal of AI for
            Materials and Design
                                                                            Review of gas turbine blade failures by erosion


              To mitigate the effects of erosion and thermal stresses,   patterns and structural failure in turbine blades. 16,19  These
            advanced surface coating theories are often applied to turbine   simulations are invaluable for understanding how fluid
            blades. These coatings act as a protective barrier between   dynamics and material behavior interact under real-world
            the blade material and the harsh operational environment.   conditions.
            Shin and Hamed  investigated the effectiveness of TBCs   CFD models simulate the complex interactions
                          77
            in reducing erosion and oxidation. TBCs are typically   between gas flows and turbine blades, particularly focusing
            made of ceramics, which are highly resistant to heat and   on how high-velocity flows and solid particles contribute
            erosion. However, as erosion wears away these coatings,   to erosion. Hamed  et al.  applied the Navier–Stokes
                                                                                     74
            the underlying blade material becomes exposed, leading to   equations 32,34,38  to predict airflow patterns around turbine
            accelerated degradation. The diffusion theory 69,70  explains   blades. By incorporating Eulerian–Lagrangian models, 14,19
            how heat and oxygen diffuse through these coatings over
            time, contributing to their eventual breakdown.    they were able to simulate particle trajectories and the
                                                               subsequent impacts on the blade surface. Fluid-structure
              This section explains the long-term effects of erosion   interaction technique allows for precise identification
            on turbine blades. As the blades experience repeated   of erosion hotspots, particularly on the leading edges of
            cycles of erosion, high temperatures, and mechanical   blades where particles tend to accumulate and cause the
            loads, the damage accumulates, eventually leading to   most damage.
            failure. 21,39,45,57,71,72  This understanding is crucial for
            developing maintenance strategies that address the   While CFD focuses on fluid dynamics, FEA models
            cumulative effects of erosion and fatigue.         the structural response of the blade material to the forces
                                                               generated by particle impacts. Taherkhani  et al.  used
                                                                                                       56
              The Paris–Erdogan law  for crack growth, combined   FEA to simulate how repeated particle collisions create
                                 70
            with erosion models, can describe how erosion-induced   stress concentrations and lead to material deformation
            fatigue leads to material failure. The Paris–Erdogan law 70,71    and fatigue. von Mises stress theory 56,57,60  was employed
            is used to model the propagation of cracks in materials   to understand how stress is distributed across the blade
            subjected to cyclic loading, which is typical in gas turbines   surface.  By  combining  CFD  and  FEA,  Branco  et al.
                                                                                                            58
            due to operational cycles.                         created an integrated model that allowed them to simulate
                                            da
            The rate of crack growth per cycle,   , is given by   not only where particles would hit the blade but also how
            Equation III:                   dN                 these impacts would lead to long-term structural damage.

             da  =⋅  K  m                              (III)     A growing trend in computational simulations is
                 C ∆
            dN                                                 the use of multi-scale modeling, which links microscale
                                                               erosion events, such as pitting and surface roughness,
              where a is the crack length; N is the number of loading   to macroscale turbine blade performance. Zhu  et al.
                                                                                                            59
            cycles;  C  and  m  are  material-dependent  constants;  and   demonstrated that micro-scale damage caused by erosion
            ΔK is the stress intensity factor range (difference between   can lead to increased drag, reduced aerodynamic efficiency,
            maximum and minimum stress intensities during a    and eventually large-scale failure. These models integrate
            cycle).  The stress intensity factor range, ΔK, is given by   CFD data on particle impacts with FEA data on material
                 78
            Equation IV:                                       behavior to create a comprehensive simulation that spans
                                                               multiple scales of analysis.
            ∆K = K max  − K min  = ∆ ⋅σ  π a           (IV)      Due to the computational cost of running detailed
              where  Δσ is the stress range  (difference between   CFD and FEA simulations, researchers are increasingly
            maximum and minimum stress in a cycle); and a is the   using ML to develop surrogate models that approximate
                                                                                           77
            crack length. This equation links erosion-induced cracks,   these simulations. Shin and Hamed  trained NNs on CFD
            which serve as stress concentrators, with the fatigue life of   and FEA data to predict erosion patterns and material
            the blade. Repeated erosion weakens the blade’s surface,   stress in real time. Surrogate models and ML approach
            increasing the rate of crack propagation under cyclic   significantly reduces the time and computational power
            thermal and mechanical loads, leading to failure.  required for full-scale simulations, enabling more frequent
                                                               and detailed analyses of turbine blade performance under
            3.3. Computational modeling and simulation         erosive conditions.
            theories
                                                                 The computational modeling and simulation theories
            The third pillar focuses on computational methods –   section emphasizes the importance of combining fluid
            specifically CFD and FEA – to model and predict erosion   dynamics  and structural  analysis  to  understand  how


            Volume 1 Issue 3 (2024)                         76                             doi: 10.36922/ijamd.5188
   77   78   79   80   81   82   83   84   85   86   87