Graphical Procedure

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The Experts below are selected from a list of 144 Experts worldwide ranked by ideXlab platform

J. Roychowdhury - One of the best experts on this subject based on the ideXlab platform.

  • CICC - Understanding injection locking in negative-resistance LC oscillators intuitively using nonlinear feedback analysis
    Proceedings of the IEEE 2005 Custom Integrated Circuits Conference 2005., 2005
    Co-Authors: J. Roychowdhury
    Abstract:

    Simple, accessible and intuitive treatments of oscillator injection locking, that at the same time maintain rigour especially with regard to nonlinearities, appear to be lacking in the literature. We present a novel analysis that incorporates all these features but uses only basic mathematical and circuit theory concepts. We develop a Graphical Procedure for finding the nonlinear relationship between injection amplitude and lock range that is both accurate and insightful. We also provide freely downloadable MATLAB scripts implementing our analysis and Graphical Procedures. These scripts can be easily adapted to any negative-resistance LC oscillator and used for convenient and accurate exploration of injection locking and other properties

  • Understanding injection locking in negative-resistance LC oscillators intuitively using nonlinear feedback analysis
    Proceedings of the IEEE 2005 Custom Integrated Circuits Conference 2005., 2005
    Co-Authors: J. Roychowdhury
    Abstract:

    Simple, accessible and intuitive treatments of oscillator injection locking, that at the same time maintain rigour especially with regard to nonlinearities, appear to be lacking in the literature. We present a novel analysis that incorporates all these features but uses only basic mathematical and circuit theory concepts. We develop a Graphical Procedure for finding the nonlinear relationship between injection amplitude and lock range that is both accurate and insightful. We also provide freely downloadable MATLAB scripts implementing our analysis and Graphical Procedures. These scripts can be easily adapted to any negative-resistance LC oscillator and used for convenient and accurate exploration of injection locking and other properties

Xiao Feng - One of the best experts on this subject based on the ideXlab platform.

  • a novel Graphical Procedure based on ternary diagram for minimizing refinery consumption of fresh hydrogen
    Journal of Cleaner Production, 2012
    Co-Authors: Bin Wang, Xiao Feng
    Abstract:

    In the oil refining and petrochemical industry, hydrogen flows in so-called hydrogen networks are a common feature. A practical problem in hydrogen network analysis is to identify the minimum fresh hydrogen input flowrate to ensure that the hydrogen streams produced by combining the flows of internal sources satisfy certain concentration specifications of sinks for hydrogen and impurities such as H2S. To tackle this problem, this paper presents a novel Graphical Procedure, much inspired by the pioneering work of Shelley and El-Halwagi (2000) that makes use of the unique features of ternary composition diagram for three-component systems. In addition, accounting for constraints on flowrates inside a ternary visualization diagram is another novel aspect of this Graphical method. Two literature case studies based on hydrogen systems with multiple impurities are solved to illustrate the effectiveness and elegance of the proposed method.

Lorenzo Ntogramatzidis - One of the best experts on this subject based on the ideXlab platform.

Jean-jacques E. Slotine - One of the best experts on this subject based on the ideXlab platform.

  • A Graphical Approach to Prove Contraction of Nonlinear Circuits and Systems
    IEEE Transactions on Circuits and Systems I: Regular Papers, 2011
    Co-Authors: Giovanni Russo, Mario Di Bernardo, Jean-jacques E. Slotine
    Abstract:

    This paper derives a novel approach to prove contraction of nonlinear dynamical systems, based on the use of non-Euclidean norms and their associated matrix measures. A Graphical Procedure is developed to derive conditions for a system to be contracting. Such conditions can also be used to design control strategies to make a system contracting, or to design consensus and synchronization strategies for networks of nonlinear oscillators. After presenting the main steps of the approach and its proof, both for continuous-time and discrete-time systems, we illustrate the theoretical derivations on a set of representative examples.

Roberto Zanasi - One of the best experts on this subject based on the ideXlab platform.