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Monday, July 9, 2012. Solving differential equations with fortran (Part 2). Solving differential equations with fortran (Part 2). In this post we will learn. How to use a module in fortran. How to use a subroutine. How to define a function. How to solve a system of first order differential equation. For that we will use an important model of the physics : The one-dimensional. Harmonic oscillator. Mathematically is modeled by a second order differential equation:. Frac{dp}{dt} = -2 gamma p- omega 0 2x F(t).

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Julio's Blog | jcgm011.blogspot.com Reviews
<META>
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Monday, July 9, 2012. Solving differential equations with fortran (Part 2). Solving differential equations with fortran (Part 2). In this post we will learn. How to use a module in fortran. How to use a subroutine. How to define a function. How to solve a system of first order differential equation. For that we will use an important model of the physics : The one-dimensional. Harmonic oscillator. Mathematically is modeled by a second order differential equation:. Frac{dp}{dt} = -2 gamma p- omega 0 2x F(t).
<META>
KEYWORDS
1 julio's blog
2 frac{dx}{dt} = p
3 module aux
4 implicit none
5 contains
6 real kind=4 function f y
7 end function
8 end module aux
9 use aux
10 dx/dt
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julio's blog,frac{dx}{dt} = p,module aux,implicit none,contains,real kind=4 function f y,end function,end module aux,use aux,dx/dt,dp/dt,end subroutine derivate,program oa,integer k,real kind=4 dt,dt= t2 t1 /real n,end do,initial condition,x = x0,reset
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Julio's Blog | jcgm011.blogspot.com Reviews

https://jcgm011.blogspot.com

Monday, July 9, 2012. Solving differential equations with fortran (Part 2). Solving differential equations with fortran (Part 2). In this post we will learn. How to use a module in fortran. How to use a subroutine. How to define a function. How to solve a system of first order differential equation. For that we will use an important model of the physics : The one-dimensional. Harmonic oscillator. Mathematically is modeled by a second order differential equation:. Frac{dp}{dt} = -2 gamma p- omega 0 2x F(t).

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Julio's Blog

Monday, July 9, 2012. Solving differential equations with fortran (Part 2). Solving differential equations with fortran (Part 2). In this post we will learn. How to use a module in fortran. How to use a subroutine. How to define a function. How to solve a system of first order differential equation. For that we will use an important model of the physics : The one-dimensional. Harmonic oscillator. Mathematically is modeled by a second order differential equation:. Frac{dp}{dt} = -2 gamma p- omega 0 2x F(t).

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