### The brackets weren't the problem. Control sequence \x does not exist in latex. Fixed this.

git-svn-id: http://www.openflipper.org/svnrepo/CoMISo/trunk@75 1355f012-dd97-4b2f-ae87-10fa9f823a57
parent 03657c98
 ... ... @@ -79,7 +79,7 @@ public: /// Quadratic matrix constrained solver /** * Takes a system of the form Ax=b, a constraint matrix C and a set of variables _to_round to be rounded to integers. \f$A\in \mathbf{R}^{n\times n}\f$ * @param _constraints row matrix with rows of the form \f$$c_1, c_2, \cdots, c_n, c_{n+1}$ \f$ corresponding to the linear equation \f$c_1*x_1+\cdots+c_n*x_n + c_{n+1}=0 \f$. * @param _constraints row matrix with rows of the form \f$[ c_1, c_2, \cdots, c_n, c_{n+1} ] \f$ corresponding to the linear equation \f$c_1*x_1+\cdots+c_n*x_n + c_{n+1}=0 \f$. * @param _A nxn-dimensional column matrix of the system * @param _x n-dimensional variable vector * @param _rhs n-dimensional right hand side. ... ... @@ -114,9 +114,10 @@ public: /// Non-Quadratic matrix constrained solver /** * Same as above, but performs the elimination of the constraints directly on the B matrix of \f$x^\top B^\top Bx \f$, where B has m rows (equations) and (n+1) columns \f$[x_1, x_2, \dots, \x_n, -rhs] \f$. \note This function might be more efficient in some cases, but generally the solver for the quadratic matrix above is a safer bet. Needs further testing. * Same as above, but performs the elimination of the constraints directly on the B matrix of \f$x^\top B^\top Bx \f$, where B has m rows (equations) and (n+1) columns \f$[ x_1, x_2, \cdots, x_n, -rhs ] \f$. * \note This function might be more efficient in some cases, but generally the solver for the quadratic matrix above is a safer bet. Needs further testing. * \note Internally the \f$A=B^\top B \f$ matrix is formed. * @param _constraints row matrix with rows of the form \f$[c_1, c_2, \cdots, c_n, c_{n+1}] \f$ corresponding to the linear equation \f$c_1*x_1+\cdots+c_n*x_n + c_{n+1}=0 \f$. * @param _constraints row matrix with rows of the form \f$[ c_1, c_2, \cdots, c_n, c_{n+1} ] \f$ corresponding to the linear equation \f$c_1*x_1+\cdots+c_n*x_n + c_{n+1}=0 \f$. * @param _B mx(n+1)-dimensional column matrix of the system * @param _x n-dimensional variable vector * @param _idx_to_round indices i of variables x_i that shall be rounded ... ...
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