Filter circuit
OwnerChikara Murakami, Ichiju Satohinventors
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OwnerChikara Murakami, Ichiju Satohinventors
Estimating the term…
A filter circuit is provided for two-axis signals which has good filtering characteristics such as steep filter characteristics in a narrow bandwidth without transformation from a stationary coordinate system into a rotating coordinate system and vice versa. Input signals related to orthogonal two axes are represented by a complex variable (U=Ux+jUy: Ux, Uy are respective quantities of Laplace transformation), and a transfer function of a lowpass or highpass filter of real coefficients is represented by F(s). A complex coefficient transfer function produced by replacing the Laplace operator “s” in the transfer function F(s) with “s−jω” is represented by F(s−jω). When the input complex variable U is passed through the complex coefficient transfer function F(s−jω), an output signal related to orthogonal two axes is expressed by a complex variable (V=Vx+jVy: Vx, Vy are respective quantities of Laplace transformation), and a transfer representation equation is expressed by U F(s−jω)=V. Connections are made with a transfer element of real coefficients in order to equalize real and imaginary parts of the transfer representation equation after both sides of the transfer representation equation are multiplied by the denominator of F(s−jω).
A filter circuit for orthogonal two-axis (x, y) signals wherein input signals related to orthogonal two axes (whose quantities of Laplace transformation are represented by Ux, Uy, respectively) are expressed by a complex variable U=Ux+jUy, a transfer function of a lowpass or highpass filter of real coefficients is represented by F(s), a central angular frequency to be passed or stopped is represented by ω, a complex coefficient transfer function produced by replacing the Laplace operator “s” in the transfer function F(s) is represented by F(s−jω), and when the complex variable U is passed through the complex coefficient transfer function F(s−jω), output signals related to the orthogonal two axes (whose quantities of Laplace transformation are represented by Vx, Vy, respectively) are expressed by a complex variable (V=Vx+jVy), and a transfer representation equation is expressed by:
A filter circuit for communications/control, characterized in that an input signal (whose quantity of Laplace transformation is represented by Ux) of a filter circuit of a two-input/two-output system is branched into two signals, one of the two signals is supplied to an input of the filter circuit, the remainder is passed through a circuit (j circuit) which generates a signal that is 90 degrees out of phase with Ux, and supplied as an imaginary input signal (Uy) to another input of the filter circuit, the filter circuit outputs two output signals Vx, Vy in response to the input signals Ux, Uy supplied thereto, the two input signals and the two output signals are handled as respective complex variables (U=Ux+jUy, V=Vx+jVy) using an imaginary number unit j, a transfer function of a lowpass or highpass filter of real coefficients is represented by F(s), a central angular frequency to be passed or stopped is represented by ω, a complex coefficient transfer function produced by replacing the Laplace operator “s” with “s−jω” in the transfer function F(s) is represented by F(s−jω), and when the input signal U is passed through the complex coefficient transfer function F(s−jω), an output signal is expressed by V, a transfer expression is represented by:
Dependencies are inferred from the claim text.