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piecewise linear approximation of $x^2$

Turn ugly series into a nice approximation

Approximation of an exponential sum

$f$ is approximated uniformly on $R$ by $p_n(x)$, then $f$ is a polynomial

Approximate inverse matrix

Can the golden ratio accurately be expressed in terms of $e$ and $\pi$

How to calculate this complementary Bessel function?

Deconvolution of a convolution product with $Ax\ /\ (x^2+l^2)^{3/2}$

approximating diagonal of inverse sum of low rank and diagonal matrices

Prove approximation given by the physicist Max Born

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