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🔥 MATLAB code for 2-D steady state heat conduction with adiabatic wall boundary condition.
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Hello everyone,
This video is continuation on Numerical Analysis of steady state 2D heat transfer and in this video we are going develop a MATLAB code for 2D steady state heat conduction with adiabatic wall boundary condition.
Formulation of governing differential equation is the first step in Numerical solution to any engineering problem. Governing differential equation is formed by applying universal laws like law of conservation of mass, law of conservation of energy etc.
In the next video, we will see how to descritize the domain and how to get solution using numerical methods.
💻 PART 1 : Formulation of Governing Differential Equation for 1D steady state heat conduction.
💻 PART 2 : Descritization of domain and converting Differential equation into algebric equation.
💻 PART 3 : MATLAB code for 2D steady state heat conduction.
💻 PART 4 : Validation of MATLAB code results with ANSYS Fluent for 2D steady state heat conduction.
Hello everyone,
This video is continuation on Numerical Analysis of steady state 2D heat transfer and in this video we are going develop a MATLAB code for 2D steady state heat conduction with adiabatic wall boundary condition.
Formulation of governing differential equation is the first step in Numerical solution to any engineering problem. Governing differential equation is formed by applying universal laws like law of conservation of mass, law of conservation of energy etc.
In the next video, we will see how to descritize the domain and how to get solution using numerical methods.
💻 PART 1 : Formulation of Governing Differential Equation for 1D steady state heat conduction.
💻 PART 2 : Descritization of domain and converting Differential equation into algebric equation.
💻 PART 3 : MATLAB code for 2D steady state heat conduction.
💻 PART 4 : Validation of MATLAB code results with ANSYS Fluent for 2D steady state heat conduction.
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🔥 MATLAB code for 2-D steady state heat conduction with adiabatic wall boundary condition.
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