Hybrid Symbolic-Numeric Framework for Power System Modeling and Analysis
نویسندگان
چکیده
With the recent proliferation of open-source packages for computing, power system differential-algebraic equation (DAE) modeling and simulation are being revisited to reduce programming efforts. Existing tools require manual efforts develop code numerical equations, sparse Jacobians, discontinuous components. This paper proposes a hybrid symbolic-numeric framework, exemplified by an Python-based library ANDES, which consists symbolic layer descriptive numeric vector-based computation. method enables implementation DAE models mixing matching components, through described. In rich set components standard transfer function blocks provided besides essential elements rapid modeling. ANDES can automatically generate robust fast code, as well high-quality documentation. Case studies present a) two implementations turbine governor model TGOV1, b) flow computation time break down MATPOWER systems, c) validation time-domain with commercial software using three test systems variety models, d) full eigenvalue analysis Kundur's system. Validation shows that closely matches tool DSATools flow, simulation, analysis.
منابع مشابه
Hybrid Symbolic-Numeric Methodology: Views and Visions
We used computer aided symbolic computation in our previous papers to explore solutions of partial differential equations in a way that involves a synergistic application of symbolic and numeric methodologies. Here we review the results thus far and present a few examples of this emerging methodology applied to the nonlinear Burgers equation. The continued development of the hybrid methodology ...
متن کاملA Generic Circuit Modeling Strategy Combining Symbolic and Numeric Analysis
In this paper we present a generic modeling strategy for the derivation of approximated symbolic expressions for small-signal characteristics of analog circuits. This approach is characterized by a tight interaction between symbolic and numeric computations to ensure continuous error control and verification of the results. The workflow may also be extended to the derivation of nonlinear circui...
متن کاملA Fast Hybrid Symbolic-Numeric Solver for Secular Equations
In this paper we develop a hybrid symbolic-numeric fast method for solving the secular equation associated with a diagonal plus rank-one eigenvalue problem of order n in O(n) operations and O(n) storage. AMS classification: 65F15
متن کاملHybrid System Level Power Modeling
. As the power dissipation becomes an important design constraint, especially in embedded systems, early and accurate power estimation is compulsory. The early power estimation dictates the design to meet the required specifications. In this paper, we describe efficient power modeling technique for embedded processors at higher level. We also present power models of two different processors usi...
متن کاملHybrid Symbolic and Numeric Operators as Tools for Analysis of Freeform Surfaces
Freeform surfaces are commonly used in Computer Aided Geometric Design so accurate analysis of surface properties is becoming increasingly important In this paper we de ne surface slope and surface speed develop visualization tools and demonstrate that they can be useful in the design process Generally surface properties such as curvature and twist are evaluated at a nite set of predetermined s...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: IEEE Transactions on Power Systems
سال: 2021
ISSN: ['0885-8950', '1558-0679']
DOI: https://doi.org/10.1109/tpwrs.2020.3017019