High resolution ranging apparatus and method using UWB
First Claim
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1. A high resolution distance ranging apparatus using a ultra-wideband (UWB) communication, comprising:
- a first spectrum analyzing means for extracting a frequency component corresponding to multipath time delay from a reception signal;
a second spectrum analyzing means for acquiring a noise subspace of the extracted frequency component and extracting a frequency component where maximum power is located from a frequency spectrum based on the noise subspace;
a time of arrival (TOA) extracting means for extracting TOA based on the frequency component where maximum power is located.
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Abstract
Provided is a high resolution distance ranging apparatus using an ultra-wideband (UWB) communication. The apparatus includes: a first spectrum analyzer for extracting a frequency component corresponding to multipath time delay from a reception signal; a second spectrum analyzer for acquiring a noise subspace of the extracted frequency component and extracting a frequency component where maximum power is located from a frequency spectrum based on the noise subspace; a time of arrival (TOA) extractor for extracting TOA based on the frequency component where maximum power is located.
11 Citations
12 Claims
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1. A high resolution distance ranging apparatus using a ultra-wideband (UWB) communication, comprising:
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a first spectrum analyzing means for extracting a frequency component corresponding to multipath time delay from a reception signal; a second spectrum analyzing means for acquiring a noise subspace of the extracted frequency component and extracting a frequency component where maximum power is located from a frequency spectrum based on the noise subspace; a time of arrival (TOA) extracting means for extracting TOA based on the frequency component where maximum power is located.
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2. The apparatus as recited in claim 1, wherein the first spectrum analyzing means transforms an inputted signal into a frequency offset value corresponding to the multipath delay through Fast Fourier Transform (FFT).
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3. The apparatus as recited in claim 2, wherein a size of a sample for the FFT is 2n where n is an integer larger than 6.
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4. The apparatus as recited in claim 1, wherein the second spectrum analyzing means acquires power spectrums for the reception signal based on the noise subspace of the inputted signal and analyzes the most dominant spectrum offset.
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5. The apparatus as recited in claim 1, wherein the second spectrum analyzing means includes:
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an autocorrelation coefficient calculator for calculating an autocorrelation coefficient by performing circular convolution for the output signal of the first spectrum analyzing means; a principal eigenvector calculator for calculating a principal eigenvector from the autocorrelation coefficient according to a power method; a noise subspace calculator for calculating a noise subspace for the principal eigenvector; a spectrum generator for generating a frequency spectrum based on the principal eigenvector and the noise subspace; and a frequency component extractor for extracting a frequency component where the maximum power value is located from the frequency spectrum.
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6. The apparatus as recited in claim 5, wherein the spectrum generator generates a frequency spectrum based on the most dominant noise subspace.
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7. A high resolution distance ranging method using an ultra-wideband (UWB) communication, comprising the steps of:
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a) extracting a frequency component corresponding to multipath time delay from a reception signal; b) acquiring a noise subspace of the extracted frequency component and extracting a frequency component where maximum power is located from the frequency spectrum based on the noise subspace; and c) extracting a time of arrival (TOA) based on the frequency component where the maximum power is located.
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8. The method as recited in claim 7, wherein in the step a), the inputted signal is transformed into a frequency offset value corresponding to the multipath delay through Fast Fourier Transform (FFT).
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9. The method as recited in claim 8, wherein a size of a sample for the FFT is 2n where n is an integer larger than 6.
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10. The method as recited in claim 7, wherein in the step b), a power spectrum for a reception signal is acquired based on a noise subspace of the inputted signal and the most dominant spectrum offset is analyzed.
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11. The method as recited in claim 7, wherein the step b) includes:
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b1) performing circular convolution on an output signal of the first spectrum analyzing means and calculating an autocorrelation coefficient; b2) calculating a principal eigenvector from the autocorrelation coefficient according to a power method; b3) calculating a noise subspace for the principal eigenvector; b4) generating a frequency spectrum based on the principal eigenvector and the noise subspace; and b5) extracting a frequency component where a maximum power value is located in the frequency spectrum.
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12. The method as recited in claim 11, wherein in the step b4), the frequency spectrum is generated based on the most dominant noise subspace.
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