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Dive into the research topics where Peter Caldera is active.

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Featured researches published by Peter Caldera.


IEEE Transactions on Magnetics | 2008

Simulation of Crosstalk on Printed Circuit Boards by FDTD, FEM, and a Circuit Model

Karl Hollaus; Oszkar Biro; Peter Caldera; Gernot Matzenauer; G. Paoli; G. Plieschnegger

The aim of this work is to study crosstalk between microstrips on printed circuit boards with the finite element method, the finite difference time domain method, and a circuit model up to several gigahertz. One simple benchmark problem for near end cross talk and one for far end crosstalk have been manufactured and analyzed. Measured scattering parameters are compared with simulated ones obtained by the different methods. Numerical aspects are presented and discussed.


IEEE Transactions on Magnetics | 2006

Electromagnetic field computation of simple structures on printed circuit boards by the finite-element method

Karl Hollaus; Oszkar Biro; Peter Caldera; G. Matzenauer; Gerhard Paoli; K. Preis; C. Stockreiter; B. Weiss

The aim of this paper is to study some problems arising in simulating structures on printed circuit boards. Hexahedral edge finite elements of second order using different potential formulations have been employed. Some simplifications are proposed to reduce the computational effort. The input impedance of a micro strip on a test board is computed and compared with measurement data. Some numerical issues are investigated. A semi-analytical method to compute the losses in the microstrip and in the board is presented and results are shown


IEEE Transactions on Magnetics | 2006

A multigrid solver for time harmonic three-dimensional electromagnetic wave problems

B. Weiss; Oszkar Biro; Peter Caldera; Karl Hollaus; G. Paoli; Kurt Preis

A geometric multigrid algorithm for time harmonic electromagnetic wave problems including lossy material is presented. A finite element method with edge elements and nodal elements is used to describe the problems. For the multigrid smoother, complex conjugate gradient method with Gauss-Seidel preconditioning is used


Archive | 2009

System-Level Design

Joel Björk; Peter Caldera; Paul Fugger; Karsten Einwich; Karl Hollaus; Wolfgang Pribyl; Jochen Reisinger; Willy Sansen; Andreas Wiesbauer; Horst Zimmermann

This chapter gives an overview on the system design and its different methods to implement it in the whole development process. Various aspects that have to be taken into consideration to reach the described goals are discussed.


Compel-the International Journal for Computation and Mathematics in Electrical and Electronic Engineering | 2009

Extraction of circuit parameters from PCB by FDTD and SIBC

Karl Hollaus; Oszkar Biro; Gernot Matzenauer; Christian Stockreiter; Bernhard Weiß; Peter Caldera; Gerhard Paoli

Purpose – The purpose of this paper is to study the extraction of scattering parameters (SPs) from simple structures on a printed circuit board (PCB) by the finite difference time domain (FDTD) method with the aid of a surface impedance boundary condition (SIBC).Design/methodology/approach – The incorporation of SIBC into the FDTD method is described for the general case. The excitation of a field problem by a field pattern and the transition from the field solution to a circuit representation by SPs is discussed.Findings – SPs obtained by FDTD with SIBC are validated with semi‐analytic solutions and compared with results obtained by different numerical methods. Results of a microstrip with a discontinuity considering losses are presented demonstrating the capability of the present method.Originality/value – The comparison of numerical results obtained by different methods demonstrates the capability of the present method to extract SPs from PCBs very efficiently.


Compel-the International Journal for Computation and Mathematics in Electrical and Electronic Engineering | 2007

On the convergence of the transfinite‐element method

Bernhard Weiß; Oszkar Biro; Peter Caldera; Karl Hollaus; Gerhard Paoli; Kurt Preis; Christian Stockreiter

Purpose – The convergence of the transfinite‐element (TFE) method for high frequency methods is analyzed in this paper. Two different potential formulations will be compared in the frequency and time domain.Design/methodology/approach – The A*‐and A,v‐formulation for time domain and frequency domain transfinite elements are described. The convergence properties of the methods are investigated and demonstrated on a simple test problem.Findings – It is shown that the convergence of the frequency domain method depends also on the discretization of areas where the field values do not change very much. A numerical example shows that for the calculation of the whole frequency range, the time domain approach is much more faster than the frequency domain method.Research limitations/implications – Further, work should also cover additional formulations like, e.g. the T,Φ‐formulation.Practical implications – Pros and cons of different formulations and methods for solving high frequency problems for printed circuit ...


Archive | 2000

Comb filter system for decimating a sequence of digital input values to a sequence of digital output values by a non-integer factor

Thomas Magesacher; Lajos Gazsi; Peter Caldera


Archive | 2002

Switchable POTS splitter

Peter Caldera; Roland Haeusler


Archive | 2004

Voltage protection circuit

Peter Caldera; Axel Schmitt


Archive | 1997

Circuit for line matching and echo suppressing

Franz Dielacher; Peter Caldera; Joerg Hauptmann; Alexander Kahl

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Karl Hollaus

Graz University of Technology

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Oszkar Biro

Graz University of Technology

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Christian Stockreiter

Graz University of Technology

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Gernot Matzenauer

Graz University of Technology

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Kurt Preis

Graz University of Technology

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Bernhard Weiß

Graz University of Technology

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