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        <dc:date>2018-10-09T07:59:58+00:00</dc:date>
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        <title>teaching:methcalchim:numerical_integration</title>
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        <description>Numerical integration
Error estimation

	*  Equally spaced methods :
		*  Numerical_integration
		*  Trapezoidal_rule
		*  Newton–Cotes_formulas
		*  Simpson&#039;s rule and composite Simpson&#039;s rule

	*  If intervals between interpolation points vary :
		*  Gaussian_quadrature

	*  Chapter 4 in the book “Numerical Recipes” : Integration of Functions
		*  4.0 Introduction
		*  4.1 Classical Formulas for Equally Spaced Abscissas</description>
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        <title>teaching:methcalchim:partial_differential_equation</title>
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        <description>Numerical solutions of PDE

	*  Finite element method
	*  Finite volume method
	*  Boundary element method
	*  Spectral method
	*  Multigrid methods
	*  ...



	*  Numerical partial differential equations

However, the finite difference method can be more easliy applied to a lot of classical PDE. In this method, functions are represented by their values at certain grid points and derivatives are approximated through differences in these values.$$\frac{\partial T}{\partial t} = \kappa\left(\frac{…</description>
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