450 research outputs found
Model order reduction for multi-terminal circuits
Analysis of effects due to parasitics is of vital importance during the design of large-scale integrated circuits, since it gives insight into how circuit performance is affected by undesired parasitic effects. Due to the increasing amount of interconnect and metal layers, parasitic extraction and simulation may become very time consuming or even unfeasible. Developments are presented, for reducing systems describing R and RC netlists resulting from parasitic extraction. The methods exploit tools from graph theory to improve sparsity preservation especially for circuits with multi-terminals. Circuit synthesis is applied after model reduction, and the resulting reduced netlists are tested with industrial circuit simulators. With the novel RC reduction method SparseMA, experiments show reduction of 95% in the number of elements and 68x speed-up in simulation time
A framework for synthesis of reduced order models
A framework for model reduction and synthesis is presented, which enables the re-use of reduced order models in circuit simulation. Especially when model reduction exploits structure preservation, we show that using the model as a current-driven element is possible, and allows for synthesis without controlled sources. Two synthesis techniques are considered: (1) by means of realizing the reduced transfer function into a netlist and (2) by unstamping the reduced system matrices into a circuit representation. The presented framework serves as a basis for reduction of large parasitic R/RC/RCL network
Simulation of mutually coupled oscillators using nonlinear phase macromodels
Design of integrated RF circuits requires detailed insight in the behavior of the used components. Unintended coupling and perturbation effects need to be accounted for before production, but full simulation of these effects can be expensive or infeasible. In this paper we present a method to build nonlinear phase macromodels of voltage controlled oscillators. These models can be used to accurately predict the behavior of individual and mutually coupled oscillators under perturbation at a lower cost than full circuit simulations. The approach is illustrated by numerical experiments with realistic designs
A novel approach for the efficient modeling of material dissolution in electrochemical machining
This work presents a novel approach to efficiently model anodic dissolution
in electrochemical machining. Earlier modeling approaches employ a strict space
discretization of the anodic surface that is associated with a remeshing
procedure at every time step. Besides that, the presented model is formulated
by means of effective material parameters. Thereby, it allows to use a constant
mesh for the entire simulation and, thus, decreases the computational costs.
Based on Faraday's law of electrolysis, an effective dissolution level is
introduced, which describes the ratio of a dissolved volume and its
corresponding reference volume. This inner variable allows the modeling of the
complex dissolution process without the necessity of computationally expensive
remeshing by controlling the effective material parameters. Additionally, full
coupling of the thermoelectric problem is considered and its linearization and
numerical implementation are presented. The model shows good agreement with
analytical and experimental validation examples by yielding realistic results.
Furthermore, simulations of a pulsed electrochemical machining process yield a
process signature of the surface roughness related to the specific accumulated
electric charge. The numerical examples confirm the simulation's computational
efficiency and accurate modeling qualities
Grensverleggers. Gids voor historisch onderzoek naar migranten in de provincie Utrecht
Cities, Migration and Global Interdependenc
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