Pulch, R. (2004). PDAE Methoden zur numerischen Simulation quasiperiodischer Grenzzyklen von Oszillatorschaltungen. Fortschritt-Berichte VDI. VDI-Verlag.

Pulch, R. (2011). Modelling and simulation of autonomous oscillators with random parameters. Math. Comput. Simulat., 1128-1143.

Pulch, R. (2011). olynomial chaos for linear differential algebraic equations with random parameters. Int. J. Uncertainty Quantification, 223-240.

Pulch, R. and van Emmerich, C. (2009). Polynomial chaos for simulating random volatilities. Mathematics and Computers in Simulation, 245 – 255.

Bartel, A., Knorr, S. and Pulch, R. (2009). Wavelet-based adaptive grids for multirate partial differential-algebraic equations. Applied Numerical Mathematics, 495 – 506.

Pulch, R. (2009). Polynomial chaos for multirate partial differential algebraic equations with random parameters. Applied Numerical Mathematics, 2610 – 2624.

Pulch, R. (2008). Variational methods for solving warped multirate partial differential algebraic equations. SIAM Journal on Scientific Computing, 1016 – 1034.

Pulch, R. (2008). Initial-boundary value problems of warped MPDAEs including minimisation criteria. Mathematics and Computers in Simulation, 117 – 132.

Pulch, R. (2007). Multidimensional models for analysing frequency modulated signals. Mathematical and Computer Modelling of Dynamical Systems, 315 – 330.

Pulch, R., Günther, M. and Knorr, S. (2007). Multirate partial differential algebraic equations for simulating radio frequency signals. European Journal of Applied Mathematics, 709 – 743.

Pulch, R. (2005). Multi time scale differential equations for simulating frequency modulated signals. Applied Numerical Mathematics, 421 – 436.

Pulch, R. (2003). Finite difference methods for multi time scale differential algebraic equations. Zeitschrift für Angewandte Mathematik und Mechanik, 571 – 583.

Pulch, R. and Günther, M. (2002). A method of characteristics for solving multirate partial differential equations in radio frequency application. Applied Numerical Mathematics, 397 – 409.

Ali, G., Mascali, G. and Pulch, R. (2010). Hyperbolic PDAEs for semiconductor devices coupled with circuits. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 305–312.

Pulch, R. (2010). Polynomial chaos for the computation of failure probabilities in periodic problems. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 191–198.

Mohaghegh, K., Striebel, M., ter Maten, E. J. W. and Pulch, R. (2010). Nonlinear model order reduction based on trajectory piecewise linear approach: comparing different linear cores. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 563 – 570.

Mohaghegh, K., Pulch, R., Striebel, M. and ter Maten, E. J. W. (2009). Model order reduction for semi-explicit systems of differential algebraic equations. Proceedings MATHMOD 09 Vienna

Pulch, R. (2009). Polynomial chaos expansions for analysing oscillators with uncertainties. Proceedings MATHMOD 09 Vienna

Pulch, R. (2008). Polynomial chaos for analysing periodic processes of differential algebraic equations. Proceedings in Applied Mathematics and Mechanics, 10069 – 10072.

Voß, T., Pulch, R., ter Maten, E. J. W. and El Guennouni, A. (2007). Trajectory piecewise linear approach for nonlinear differential-algebraic equations in circuit simulation. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 167 – 174.

Pulch, R. (2007). Multirate models for simulating a Colpitts oscillator.. Proceedings in Applied Mathematics and Mechanics, 4050021 – 4050022.

Bartel, A. and Pulch, R. (2007). A concept for classification of partial differential algebraic equations in nanoelectronics. Progress in Industrial Mathematics at ECMI 2006. Mathematics in Industry. Springer, 506-511.

Greb, J. and Pulch, R. (2007). Simulation of quasiperiodic signals via warped MPDAEs using Houben's approach. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 237 – 243.

Pulch, R. (2006). Semidiscretisation methods for warped MPDAEs. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 101 – 106.

Pulch, R. (2006). Warped MPDAE models with continuous phase conditions. Progress in Industrial Mathematics at ECMI 2004. Mathematics in Industry. Springer, 179 – 183.

Pulch, R. (2005). Warped MPDAE models including minimisation criteria for the simulation of RF signals. Proceedings in Applied Mathematics and Mechanics, 811 – 814.

Pulch, R. (2004). Numerical techniques for solving multirate partial differential algebraic equations. Scientific Computing in Electrical Engineering. Mathematics in Industry. Springer, 337 – 344..

Pulch, R. (2003). A parallel finite difference algorithm for multirate partial differential algebraic equations. Modeling, Simulation and Optimization of Integrated Circuits. International Series of Numerical Mathematics. Birkhäuser, 153 – 166.

Bartel, A., Günther, M., Pulch, R. and Rentrop, P. (2002). Numerical techniques for different time scales in electric circuit simulation. High-Performance Scientific and Engineering Computing. Lecture Notes in Computational Science and Engineering. Springer, 343 – 360.

Knorr, S., Pulch, R. and Günther, M. (2008). Wavelet-collocation of multirate PDAEs for the simulation of radio frequency circuits. Mathematics - Key Technology for the Future - Joint Projects between Universities and Industry 2004 – 2007. Springer, 19 – 28.

Pulch, R. (2008). Transformation qualities of warped multirate partial differential algebraic equations. From Nano to Space - Applied Mathematics Inspired by Roland Bulirsch. Springer, 27 – 42.