Changes between Version 11 and Version 12 of fortran

Timestamp:

Oct 18, 2016, 6:19:19 PM (9 years ago)

Author:

Leon Kos

Comment:

Move comments out

fortran

@@ -3 +3 @@
 
 == 1. Integral function calculation using trapeze, rectangle and Simpson method ==
+There are three methods which are using for calculation definite integrals in Fortran.
+First is rectangle method, where the function is integrated using segment integration 
+and like a resultant we obtain rectangle formula. Second is trapeze method and the same like
+in the first method after integration we obtain the trapeze formula. And the third method is
+Simpson method where the function which is integrated, is parabolic and after integration    
+we obtain Simpson's formula. In all methods are used segment integration, which means that
+interval of integration a and b is divided into N segments. The splitting points xn are  
+called nodes.   
+In this program we calculate the same integral but using different methods the get the 
+difference between each method .
+
 {{{
-#!fortran
-!There are three methods which are using for calculation definite integrals in Fortran.
-!First is rectangle method, where the function is integrated using segment integration 
-!and like a resultant we obtain rectangle formula. Second is trapeze method and the same like
-!in the first method after integration we obtain the trapeze formula. And the third method is
-!Simpson method where the function which is integrated, is parabolic and after integration    
-!we obtain Simpson's formula. In all methods are used segment integration, which means that
-!interval of integration a and b is divided into N segments. The splitting points xn are  
-!called nodes.   
-!In this program we calculate the same integral but using different methods the get the 
-!difference between each method   
+#!fortran 
 real x,dx,s
 a=-0.5
@@ -45 +46 @@
 
 == 2. Integral function calculation using Simpson method  ==
+Calculate an integral using only Simpson method. Look at program 1 for introduction 
 {{{
 #!fortran
-! Calculate an integral using only Simpson method. Look at program 1 for introduction 
 real x,dx,s
 a=0
@@ -74 +75 @@
 
 == 3. Calculation dependence between integral function and coordinates ==
+To compare the resultants which are obtained in the program 1 with a graphical integration 
+and to get the precision of integration, in this program first is obtained the graph of the
+integral dependence in Origin,and after that it is compared with the resultants in program 1 
 {{{
 #!fortran
-!To compare the resultants which are obtained in the program 1 with a graphical integration 
-!and to get the precision of integration, in this program first is obtained the graph of the
-!integral dependence in Origin,and after that it is compared with the resultants in program 1 
 real x,dx, a, b
 open(1,file='y2.dat', status='unknown')!the document y2 is in the project folder 
@@ -2892 +2893 @@
 end
 }}}
-