This paper investigates the optimal placement of decoupling capacitors on printed circuit boards (PCB). This method minimizes the impedance characteristics at the power supply in the specified frequency range in order...
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This paper investigates the optimal placement of decoupling capacitors on printed circuit boards (PCB). This method minimizes the impedance characteristics at the power supply in the specified frequency range in order to find the optimal decoupling capacitor position. In this method, the PCB is modeled via the partial element equivalent circuit (PEEC) model approach to handle the 3D structures, and the Krylov-subspace technique is used to obtain the impedance characteristics in the frequency domain efficiently.
This paper describes an application of the Verilog-A, which is a hardware description language for analog applications, to the modeling of neural networks. We attempt to simulate neural networks having a learning algo...
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This paper describes an application of the Verilog-A, which is a hardware description language for analog applications, to the modeling of neural networks. We attempt to simulate neural networks having a learning algorithm, which has not been designed with electronic circuits. The learning algorithm is modeled with Verilog-A and the suitable synaptic weights are solved by Verilog-A simulation.
This paper focuses on the stabilization of port-controlled Hamiltonian systems employing possibly time-varying controllers. At first we refer to the generalized canonical transformation which preserves the structure o...
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This paper focuses on the stabilization of port-controlled Hamiltonian systems employing possibly time-varying controllers. At first we refer to the generalized canonical transformation which preserves the structure of Hamiltonian systems and the passivity property that physical systems innately possess. Next we show a general stabilization strategy for port-controlled Hamiltonian systems based on it which is a natural generalization of well-known passivity based control. Finally we utilize this method to mechanical Hamiltonian systems with nonholonomic constraints by modifying the kinetic energy of the system. Furthermore some examples are given to show how this technique works for physical systems.
In this paper, we discuss a generalization of the OGY chaos control method based on the invariant manifold theory. This control methodology can deal with higher order chaotic systems in the same spirit of the OGY meth...
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ISBN:
(纸本)0780366387
In this paper, we discuss a generalization of the OGY chaos control method based on the invariant manifold theory. This control methodology can deal with higher order chaotic systems in the same spirit of the OGY method. The effectiveness of the methodology will be tested by controlling the third order Rossler chaos.
Summary form only given. This investigation aims at enlightening some properties of the slow TE/sub 0n/ modes, supported by an azimuthally magnetized circular ferrite waveguide. Unlike the case of normal propagation, ...
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Summary form only given. This investigation aims at enlightening some properties of the slow TE/sub 0n/ modes, supported by an azimuthally magnetized circular ferrite waveguide. Unlike the case of normal propagation, a few studies only treat these circular structures with ferrite or solid-plasma which cannot be sustained by isotropic waveguides. The properties of the guide permit one to control the wave propagation by changing the frequency and makes the structure appropriate for a current controlled switch or isolator.
This paper addresses state-space realizations for nonlinear adjoint operators. In particular the relationship among nonlinear Hilbert adjoint operators, Hamiltonian extensions and port-controlled Hamiltonian systems a...
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This paper addresses state-space realizations for nonlinear adjoint operators. In particular the relationship among nonlinear Hilbert adjoint operators, Hamiltonian extensions and port-controlled Hamiltonian systems are clarified. The characterization of controllability, observability and Hankel operators, and controllability and observability functions will be derived based on it. Furthermore a duality between the controllability and observability functions will be proven. The statespace realizations ofsuch operators provide new insights to nonlinear control systems theory.
This paper proposes a new method of Q-leaming for the case where the states (conditions) and actions of systems are assumed to be continuous. The components of Q-tables are interpolated by fuzzy inference. The initial...
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A reinterpretation of experimental data on learning was used to formulate a law on data acquisition similar to the Hamiltonian of a mechanical system. A matrix of costs in decision making specifies values attributable...
A reinterpretation of experimental data on learning was used to formulate a law on data acquisition similar to the Hamiltonian of a mechanical system. A matrix of costs in decision making specifies values attributable to a barrier that opposed to hypothesis formation about decision making. The interpretation of the encoding costs as frequencies of oscillatory phenomena leads to a quantum paradigm based in the models of photoelectric effect as well as of a particle against a potential barrier. Cognitive processes are envisaged as complex phenomena represented by structures linked by valence bounds. This metaphor is used to find some prerequisites to certain types of conscious experience as well as to find an explanation for some pathological distortions of cognitive operations as they are represented in the context of the isolobal model. Those quantum phenomena are understood as representing an analogue programming for specific special purpose computations. The formation of complex chemical structures within the context of isolobal theory is understood as an analog quantum paradigm for complex cognitive computations.
We present a new entropy based method for minimization of sum-of-product (SOP) expressions of switching functions. Unlike the recent results which utilize binary decision trees (DTs), we study the minimization procedu...
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In modern circuit design, the Shannon decomposition of switching functions is widely used. On the other hand, in information theory of telecommunication, the Shannon entropy used as a measure to represent the informat...
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