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Naoyuki Uchida

Researcher at Tokyo University of Science

Publications -  5
Citations -  20

Naoyuki Uchida is an academic researcher from Tokyo University of Science. The author has contributed to research in topics: Electric power system & Matrix (mathematics). The author has an hindex of 3, co-authored 5 publications receiving 20 citations.

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Real-time Simulation Study on Stability-improving Effects of Superconducting Generator in Power Systems by use of Digital Type Generator Model and Analog Type Power System Simulator

TL;DR: In this paper, a digital superconducting generator (SCG) model for an existing analog type real-time power system simulator is developed, which is suitable for realtime simulations when the generator constants and control systems are changed frequently.
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Parallel processing of network calculations in order to speed up transient stability analysis

TL;DR: This paper proposes an efficient and fast parallel network calculation algorithm that will contribute to the development of fast power system simulation programs.
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Analysis of dynamic stability of power system by a new eigenvalue method

TL;DR: A new method is proposed which transforms the eigenvalue with the smallest real part (poorest attenuation component) to the Eigenvalue of largest absolute value of a new matrix, the S-method.
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Development of an eigenvalue estimation method (Mode Coupling Method) for small signal stability analysis of power system

TL;DR: In this article, an eigenvalue estimation method for small signal stability analysis of electric power systems is proposed, called the mode coupling method, which is used to estimate efficiently the nonlinear change of the eigen value with respect to the change of parameter.
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Fast computation and stable convergence technique for unbalanced load flow calculation in large‐scale systems

TL;DR: This paper examined the fast computation and good convergence performance of unbalanced load flow calculation by models of three-phase transmission lines, transformers, and loads and proposed the method of symmetrical coordinates, which decreases numerical complexity by the use of a simplified Jacobian matrix.