New finite-difference-based discrete models for Euler and Timoshenko beam problems

Key Points

• New finite-difference models improve solutions for Euler and Timoshenko beam problems, enhancing accuracy.
• Key metrics show that these models provide better alignment with experimental data than traditional methods.
• The analysis uses a combination of finite-difference approaches to evaluate both beam types across various conditions.
• These findings highlight the potential of advanced discrete modeling techniques for structural engineering applications.