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COMPUTATIONALLY OPTIMIZED STIFFENED PANELS UNDER COMPRES LOADING Already chapter 1,2, and 3 done. Firstly, need to make 27 complete samples in terms of length, width, and (the shape of (stiffeners / section stiffeners) and number of shape on the plate panel (the height is known from the study, but the other dimensions are not). Table 3.2: Linear Elastic Material Properties of Aluminum 6061-T6 Property Symbol Value Unit Young's Modulus E 70,000 MPa Poisson's Ratio v 0.33 - Density ρ 2,700 kg/m³ Table 3.3: Matrix of Geometric Variables for the Parametric Study Parameter Level 1 Level 2 Level 3 Skin Thickness (t) 2.0 mm 3.0 mm 4.0 mm Stiffener Height (h) 25 mm 35 mm 45 mm Stiffener Spacing (b) 100 mm 150 mm 200 mm For all the plate panel still length, width for the plate panel, and (the shape of (stiffeners / section stiffeners) and number of stiffeners on the plate panel (the height for stiffeners is known from the study, but the other dimensions are not) and distribution of stiffeners on plate. (The matrix given 27 samples need to study) and finally found the best parametric Pcr/Mass Second, you will simulate the 27 samples one by one, starting with inputting the properties from Chapter 3, then drawing the structure and applying the motion constraints) Apply kinematic restraints to simulate uniform axial compression, fixing unloaded edges appropriately while allowing longitudinal displacement on the loaded edge. ) as described. You will also conduct a network convergence study to determine the optimal size (Validated mesh density ensuring computational accuracy.) . than Perform an eigenvalue extraction to determine the panel's elastic instability modes under initial compressive loading. So, Automate the LBA process across all 27 structural configurations defined in the design matrix ( mean First fundamental eigenvalue (λ) extracted for 27 sample), (27 distinct critical buckling loads (Pcr) and total structural masses) Third RSM Optimization Setup, by Feed the 27 FEA outputs into a Response Surface Methodology (RSM) design to establish a mathematical relationship between variables (Zhang et al., 2025). It results in Continuous surrogate regression model predicting panel strength. Forth Statistical Validation, Perform Analysis of Variance (ANOVA) to verify the adequacy of the RSM model, checking for predictive accuracy, It results in Verified statistical significance of thickness, height, and spacing. Fifth Optimal Identification, by Utilize the RSM model to identify the exact geometric combination that maximizes the critical buckling load while minimizing panel weight. It results in The single optimal stiffened panel configuration.
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Description Amount deadline 26-05-2026 for submit Project kickoff confirmed, Ch 1,2&3 file reviewed, geometry finalized, ANSYS template prepared $50 USD All 27 LBA simulations completed, full Pcr/mass dataset delivered, RSM surrogate model generated and send send full video for one sample at least from start open Ansys to get the results $100 USD Third RSM Optimization Setup, by Feed the 27 FEA outputs into a Response Surface Methodology (RSM) design to establish a mathematical relationship between variables (Zhang et al., 2025). It results in Continuous surrogate regression model predicting panel strength. $75 USD Mesh convergence study done,Forth Statistical Validation, Perform Analysis of Variance (ANOVA) to verify the adequacy of the RSM model, checking for predictive accuracy, It results in Verified statistical significance of thickness, height, and spacing. Fifth Optimal Identification, by Utilize the RSM model to identify the exact geometric combination that maximizes the critical buckling load while minimizing panel weight. It results in The single optimal stiffened panel configuration. $75 USD Chapters 4 and 5 written and formatted, abstract completed, updated TOC, figures and symbols finalized $75 USD after viva on 5-6-2026 review $25 USD
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5 freelancers are bidding on average $178 USD for this job

Hi, before running the 27 cases, the most important question is this: have you already fixed the panel planform and stiffener section definition, or do you want that geometry logic to be established first from the given thickness, height, and spacing matrix? I ask because the quality of the full study depends on locking the geometry rules correctly before automation starts—especially panel length/width, stiffener cross-section shape, stiffener thickness, edge offsets, and how the number of stiffeners is derived from the spacing value. Your project is not just a set of simulations; it is a full workflow that combines parametric structural modeling, linear buckling analysis, mesh convergence, response surface methodology, ANOVA validation, and final design optimization. I can help structure that workflow clearly and deliver it in a research-ready format. My approach would be: first define the missing geometric rules for all 27 panel configurations in a consistent parametric format build the stiffened panel models using the Aluminum 6061-T6 material properties you provided apply the boundary conditions for uniform axial compression exactly according to the study assumptions perform a mesh convergence study to identify an efficient and reliable mesh density run eigenvalue buckling analysis for all 27 cases and extract the first critical buckling factor, ? ? ? Pcr , and mass organize the outputs into a clean dataset for RSM development build the response surface model and perform ANOVA to check significance and predictive adequacy identify the optimum parameter combination based on maximizing buckling capacity while minimizing mass A key improvement I would suggest is to define the geometric generation logic before the 27 analyses are launched, so the study stays consistent and defensible when you compare cases statistically. In projects like this, inconsistent geometry assumptions often create more error than the solver itself. If you want, I can help with both the engineering setup and the research workflow structure, so the final output is not only computationally correct but also easier to document in your thesis. If you share Chapter 3, the intended software environment, and whether the stiffener section is blade, T, hat, or another profile, I can review the scope and confirm the best execution plan. Best regards, Mahmoudreza
$50 USD in 2 days
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Hello! I can help you complete Chapters 4-5 by building an automated workflow that generates 27 stiffened-panel geometries from your Chapter 3 parametric matrix, runs the LBA/FEA for uniform axial compression with correctly applied kinematic restraints, and performs eigenvalue extraction to capture elastic buckling modes. With Aluminum 6061‑T6 properties already defined (E = 70,000 MPa, ν = 0.33, ρ = 2700 kg/m³), I’ll ensure each configuration is meshed with a validated convergence study, then extract the mean first eigenvalue (λ), 27 distinct critical buckling loads (Pcr), and total masses. After collecting the FEA outputs, I’ll set up your RSM surrogate model to relate thickness, stiffener height, and spacing to predicted panel strength, then run ANOVA to confirm statistical significance and adequacy. Finally, I’ll use the verified surrogate to identify the single geometry that maximizes Pcr while minimizing mass, matching your optimization goal.
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