Is the best way to go from research paper from quant trading algo to C via Matlab and MuPAD ?

This appears to be an interesting research development. I was playing with the following functions as displayed:

I just played with this in the Matlab command console:

>> syms x y t

>> z = (x^3 – tan(y))/(x^3 + tan(y));

w = z/(1 + t^2);

F = [w, (1 + t^2)*x/y; (1 + t^2)*x/y,3*z – 1];

>> matlabFunction(F,’file’,’testMatrix.m’,’vars’,[x y t])

ans =

@testMatrix

>> ccode(F)

ans =

F[0][0] = -(tan(y)-x*x*x)/((tan(y)+x*x*x)*(t*t+1.0));

F[0][1] = (x*(t*t+1.0))/y;

F[1][0] = (x*(t*t+1.0))/y;

F[1][1] = (tan(y)*-3.0+(x*x*x)*3.0)/(tan(y)+x*x*x)-1.0;

>> latex(F)

ans =

\left(\begin{array}{cc} -\frac{\tan\!\left(y\right) – x^3}{\left(x^3 + \tan\!\left(y\right)\right)\, \left(t^2 + 1\right)} & \frac{x\, \left(t^2 + 1\right)}{y}\\ \frac{x\, \left(t^2 + 1\right)}{y} & – \frac{3\, \left(\tan\!\left(y\right) – x^3\right)}{x^3 + \tan\!\left(y\right)} – 1 \end{array}\right)

>> pretty(F)

+- -+

| 3 2 |

| – x + tan(y) x (t + 1) |

| – ———————-, ———- |

| 3 2 y |

| (x + tan(y)) (t + 1) |

| |

| 2 3 |

| x (t + 1) 3 (- x + tan(y)) |

| ———-, – —————– – 1 |

| y 3 |

| x + tan(y) |

+- -+

>>

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