fd1d_heat_steady_test
    
    
    
      fd1d_heat_steady_test,
      a Fortran77 code which
      calls fd1d_heat_steady(), which
      applies the finite difference method (FDM) to estimate the solution of
      the steady state heat equation over a one dimensional region, which
      can be thought of as a thin metal rod.
    
    
      Licensing:
    
    
      The information on this web page is distributed under the MIT license.
    
    
      Related Data and Programs:
    
    
      
      fd1d_heat_steady,
      a Fortran77 code which
      applies the finite difference method (FDM) to estimate the solution of
      the steady state heat equation over a one dimensional region, which
      can be thought of as a thin metal rod.
    
    
      Source Code:
    
    
      
    
    
      
    
    
      
        - 
          problem2.f,
          uses K(X) which is set to different constants over three subregions,
          and F(X) = 0.0, so the solution will be a piecewise linear function
          that connects the boundary values.
        
 
        - 
          problem2.sh,
          commands to compile the problem and run it with the library.
        
 
        - 
          problem2_nodes.txt,
          the coordinates of the nodes.
        
 
        - 
          problem2_values.txt,
          the computed temperatures at the nodes.
        
 
        - 
          problem2.png,
          a PNG image of the solution.
        
 
      
    
    
      
    
    
      
        - 
          problem4.f,
          uses K(X) = 1, F(X) defines a heat source and a heat sink, so the
          solution can go above and below the boundary values.
        
 
        - 
          problem4.sh,
          commands to compile the problem and run it with the library.
        
 
        - 
          problem4_nodes.txt,
          the coordinates of the nodes.
        
 
        - 
          problem4_values.txt,
          the computed temperatures at the nodes.
        
 
        - 
          problem4.png,
          a PNG image of the solution.
        
 
      
    
    
    
      Last revised on 06 December 2023.