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MATLAB Performance Benchmarking for CLI and GUI Performance

Comparison of MATLAB Versions for CLI and GUI Performance

Comparison of MATLAB Versions for CLI and GUI Performance

MATLAB Performance Benchmarking for CLI and GUI Performance

Although the MATLAB core language essentially has stayed the same throughout the years, the MATLAB runtime has with every release been extended with more functionality as well as featured significant improvements to the interpreter, Just-In-Time (JIT) compilation engine, and graphics capabilities. It is therefore easy …

MATLAB Parameter Search and Minimization in FEM Simulation

Physics and FEA Simulations with Parameter Minimization

Physics and FEA Simulations with Parameter Minimization

MATLAB Parameter Search and Minimization in FEM Simulation

Featuring an easy to use graphical user interface (GUI), FEATool Multiphysics is also fully compatible with MATLAB functions and its scripting language. As simulation models both can be saved in a binary format and also as m-script language files, FEATool can therefore be used with all built-in MATLAB functionality as …

Inverse FEA Modeling and Parameter Search Using MATLAB functions

Inverse Modeling and Parameter Search Using the fzero MATLAB function

Inverse Modeling and Parameter Search Using the fzero MATLAB function

Inverse FEA Modeling and Parameter Search Using MATLAB functions

FEATool Multiphysics not only features an easy to use graphical user interface (GUI), but is also fully compatible with the MATLAB scripting language. Models can both be saved in binary format and MATLAB m-script files (every action in the GUI is recorded and has a one to one corresponding FEATool MATLAB function …

Fortran, Julia, and MATLAB Finite Element FEM Benchmark Comparison

Fortran, Julia, and MATLAB FEM Benchmark Comparison

Fortran, Julia, and MATLAB FEM Benchmark Comparison

Fortran, Julia, and MATLAB Finite Element FEM Benchmark Comparison

Continuing the previous Finite Element Method (FEM) solver and assembly benchmark comparison, this follow up compares the entire solution process for an identical simulation problem, in this case a two-dimensional (2D) Poisson problem solved on a unit square. The model problem is stationary, and discretized with …

MATLAB, Julia, and Fortran FEM Assembly and Solver Benchmarks

FEM Assembly and Solver Benchmarks

FEM Assembly and Solver Benchmarks

MATLAB, Julia, and Fortran FEM Assembly and Solver Benchmarks

Although not very popular to undertake, and sometimes outright controversial, benchmarks and benchmarking is often very useful in order to be able to make fair and informed decisions about software codes, libraries, and choice of programming languages. With this in mind, several Finite Element Analysis (FEA) simulation …