An Algorithm for Generating Random Numbers With Binomial Distribution
An algorithm for Hermite-Birkhoff interpolation
An algorithm for model reduction in large electric power systems.
An algorithm for QMC integration using low-discrepancy lattice sets
Many low-discrepancy sets are suitable for quasi-Monte Carlo integration. Skriganov showed that the intersections of suitable lattices with the unit cube have low discrepancy. We introduce an algorithm based on linear programming which scales any given lattice appropriately and computes its intersection with the unit cube. We compare the quality of numerical integration using these low-discrepancy lattice sets with approximations using other known (quasi-)Monte Carlo methods. The comparison is based...
An Algorithm for Rational Interpolation Similar to the qd-Algorithm.
An Algorithm for Scaling Matrices and Computing the Minimum Cycle Mean in a Digraph.
An Algorithm for Segment Approximation.
An algorithm for solving the absolute value equation.
An algorithm for the approximation by cubic splines
An algorithm for the computation of polynomial splines of odd degree
An Algorithm for the Computation of the Exponential Spline.
An Algorithm for the Hausdorff Moment Problem.
An algorithm for the inversion of partitioned matrices
An Algorithm for the Numerical Evaluation of Certain Cauchy Principal Value Integrals.
An algorithm for the numerical solution of differential equations of fractional order.
An Algorithm For The Solution Of A 2 × 2 System Of Nonlinear Algebraic Equations
An Algorithm for the Zeros of Transcendental Functions.
An algorithm that carries a square matrix into its transpose by an involutory congruence transformation.
An Algorithm to Compute a Sparse Basis of the Null Space.
An Algorithmic Approach to Hermite-Birkhoff-Interpolation.