* Gauss-Legendre quadrature of arbitrary order.
*
* The coefficients of these quadrature rules are computed by the
- * function found in @p{Numerical Recipies}. For lower order
+ * function found in <tt>Numerical Recipies</tt>. For lower order
* quadrature rules, the use of this class is thus equivalent to the
* use of the @ref{QGauss1} through @ref{QGauss7} classes, for which
* the coefficients are hardcoded, but this class can provide higher
{
public:
/**
- * Generate a formula with @p{p}
+ * Generate a formula with <tt>p</tt>
* quadrature points, exact for
- * polynomials of degree @p{2p-1}.
+ * polynomials of degree <tt>2p-1</tt>.
*/
QGauss (const unsigned int p);
};
/**
+ * @deprecated Use QGauss for arbitrary order Gauss formulae instead!
+ *
* 2-Point-Gauss quadrature formula, exact for polynomials of degree 3.
*
* Reference: Ward Cheney, David Kincaid: "Numerical Mathematics and Computing".
/**
+ * @deprecated Use QGauss for arbitrary order Gauss formulae instead!
+ *
* 3-Point-Gauss quadrature formula, exact for polynomials of degree 5.
*
* Reference: Ward Cheney, David Kincaid: "Numerical Mathematics and Computing".
/**
+ * @deprecated Use QGauss for arbitrary order Gauss formulae instead!
+ *
* 4-Point-Gauss quadrature formula, exact for polynomials of degree 7.
*
* Reference: Ward Cheney, David Kincaid: "Numerical Mathematics and Computing".
/**
+ * @deprecated Use QGauss for arbitrary order Gauss formulae instead!
+ *
* 5-Point-Gauss quadrature formula, exact for polynomials of degree 9.
*
* Reference: Ward Cheney, David Kincaid: "Numerical Mathematics and Computing".
/**
+ * @deprecated Use QGauss for arbitrary order Gauss formulae instead!
+ *
* 6-Point-Gauss quadrature formula, exact for polynomials of degree 11.
* We have not found explicit
* representations of the zeros of the Legendre functions of sixth
/**
+ * @deprecated Use QGauss for arbitrary order Gauss formulae instead!
+ *
* 7-Point-Gauss quadrature formula, exact for polynomials of degree 13.
* We have not found explicit
* representations of the zeros of the Legendre functions of sixth