Eq. A24c */

Run an iteration of the EOM (equations of motion)

Extract entropy from /dev/urandom */

Obtain entropy on Linux 3.17+ */

Obtain entropy on Windows using the rand_s() function which * generates cryptographically secure random numbers. Internally it * uses RtlGenRandom

The scale factor A1-1 = mean value of (d/dsigma)I1 - 1

The scale factor A2-1 = mean value of (d/dsigma)I2 - 1

The scale factor A3 = mean value of (d/dsigma)I3

Adds a child element to the list of children stored for this element. * @param el Child element to add. */

* @brief Append the specified string to the internal buffer. * * @param s The string to append. */

* @return \e a13, the arc length to point 3 (degrees). **********************************************************************/

\name Direct geodesic problem specified in terms of arc length. **********************************************************************/ @{ * Solv

* Compute the position of point 2 which is an arc length \e a12 (degrees) * from point 1. * * @param[in] a12 arc length from point 1 to

* @return \e azi1 the azimuth (degrees) of the geodesic line at point 1. **********************************************************************/

The coefficients C1[l] in the Fourier expansion of B1

The coefficients C1p[l] in the Fourier expansion of B1p

The coefficients C2[l] in the Fourier expansion of B2

The coefficients C3[l] in the Fourier expansion of B3

basically P = Q*w and Q_Engine + (-Q_Rotor) = J * dw/dt, J = Moment