theory and experiments on piano and hilbert curve rfid tags The current technology can be broken down into two main groups, namely passive and active RFID tags. Utilization of Space-Filling Curve (SFC) geometries, such as the Peano . Within each conference, the four division winners and the top two non-division winners with the best overall regular season records) qualified . See more
0 · Theory and experiments on peano and hilbert curve RFID tags
1 · Theory and experiments on Peano and Hilbert curve RFID tags
2 · Space
3 · Sci
4 · Dual‐band RFID tag antenna based on the Hilbert‐curve fractal
5 · Design rules for chipless RFID tags based on multiple scatterers
6 · An Inductive Self
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The current technology can be broken down into two main groups, namely passive and active RFID tags. Utilization of Space-Filling Curve (SFC) geometries, such as the Peano . In this work, we give an overview of our work on the space-filling curves and the potential for utilizing the electrically small, resonant characteristics of these curves for use in .
This work investigates the possible use of these tags in conjunction with high impedance ground-planes made of Hilbert or Peano curve inclusions to develop electrically .
Theory and experiments on Peano and Hilbert curve RFID tags. Wireless Sensing and Processing. doi:10.1117/12.666911 In this paper, we present some design rules to create a chipless RFID tag that encodes the information in the frequency domain. Some criterions are introduced to make the . In the first concept the space-filling curve geometries such as Hilbert and Peano curves are studied with respect to the creation of an ultra-passive type of RFID in which an .
RFID tag antenna in order to obtain a good performance of compact, broadband and conjugate impedance matching. Meantime, demonstrating the performance with a self-complementary .
II. PRINTED PEANO AND HILBERT ARRAYS FOR RFID TAGS The “compact resonator” behavior of the Peano and Hilbert curves may allow for relatively small resonant passive tags .
A novel single-radiator card-type tag is proposed which is constructed using a series Hilbert-curve loop and matched stub for high frequency (HF)/ultra high frequency (UHF) dual .Theory and experiments on peano and hilbert curve RFID tags. Mcvay, J.; Hoorfar, A.; Engheta, N. Wireless Sensing and Processing. Conference (2006): 624808.1-624808.10. 2006. .
The current technology can be broken down into two main groups, namely passive and active RFID tags. Utilization of Space-Filling Curve (SFC) geometries, such as the Peano and Hilbert curves,. In this work, we give an overview of our work on the space-filling curves and the potential for utilizing the electrically small, resonant characteristics of these curves for use in RFID technologies with an emphasis on the challenging issues involved when attempting to tag conductive objects. This work investigates the possible use of these tags in conjunction with high impedance ground-planes made of Hilbert or Peano curve inclusions to develop electrically small RFID tags that may also radiate efficiently, within close proximity of large conductive objects.Theory and experiments on Peano and Hilbert curve RFID tags. Wireless Sensing and Processing. doi:10.1117/12.666911
Theory and experiments on peano and hilbert curve RFID tags
In this paper, we present some design rules to create a chipless RFID tag that encodes the information in the frequency domain. Some criterions are introduced to make the best choice concerning the elementary scatterers that act like signal processing antennas.
Theory and experiments on Peano and Hilbert curve RFID tags
In the first concept the space-filling curve geometries such as Hilbert and Peano curves are studied with respect to the creation of an ultra-passive type of RFID in which an array of.RFID tag antenna in order to obtain a good performance of compact, broadband and conjugate impedance matching. Meantime, demonstrating the performance with a self-complementary Hilbert-curve tag antenna is proposed. The self-complementary Hilbert-curve tag antenna is constructed with substrate, Hilbert-curve, Hilbert- curve slot and tuning pad.II. PRINTED PEANO AND HILBERT ARRAYS FOR RFID TAGS The “compact resonator” behavior of the Peano and Hilbert curves may allow for relatively small resonant passive tags with comparably large scattering characteristics. The relatively narrow bandwidth inherent to these geometries may prove useful in allocating the narrow resonances as the A novel single-radiator card-type tag is proposed which is constructed using a series Hilbert-curve loop and matched stub for high frequency (HF)/ultra high frequency (UHF) dual-band radio frequency identification (RFID) positioning applications.
Theory and experiments on peano and hilbert curve RFID tags. Mcvay, J.; Hoorfar, A.; Engheta, N. Wireless Sensing and Processing. Conference (2006): 624808.1-624808.10. 2006. ISSN/ISBN: 0277-786X Accession: 078494254. Download citation: Text. |. BibTeX. |. RIS. Article/Abstract emailed within 1 workday. Buy Now for .90.
The current technology can be broken down into two main groups, namely passive and active RFID tags. Utilization of Space-Filling Curve (SFC) geometries, such as the Peano and Hilbert curves,. In this work, we give an overview of our work on the space-filling curves and the potential for utilizing the electrically small, resonant characteristics of these curves for use in RFID technologies with an emphasis on the challenging issues involved when attempting to tag conductive objects.
This work investigates the possible use of these tags in conjunction with high impedance ground-planes made of Hilbert or Peano curve inclusions to develop electrically small RFID tags that may also radiate efficiently, within close proximity of large conductive objects.
Theory and experiments on Peano and Hilbert curve RFID tags. Wireless Sensing and Processing. doi:10.1117/12.666911 In this paper, we present some design rules to create a chipless RFID tag that encodes the information in the frequency domain. Some criterions are introduced to make the best choice concerning the elementary scatterers that act like signal processing antennas. In the first concept the space-filling curve geometries such as Hilbert and Peano curves are studied with respect to the creation of an ultra-passive type of RFID in which an array of.
RFID tag antenna in order to obtain a good performance of compact, broadband and conjugate impedance matching. Meantime, demonstrating the performance with a self-complementary Hilbert-curve tag antenna is proposed. The self-complementary Hilbert-curve tag antenna is constructed with substrate, Hilbert-curve, Hilbert- curve slot and tuning pad.II. PRINTED PEANO AND HILBERT ARRAYS FOR RFID TAGS The “compact resonator” behavior of the Peano and Hilbert curves may allow for relatively small resonant passive tags with comparably large scattering characteristics. The relatively narrow bandwidth inherent to these geometries may prove useful in allocating the narrow resonances as the
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A novel single-radiator card-type tag is proposed which is constructed using a series Hilbert-curve loop and matched stub for high frequency (HF)/ultra high frequency (UHF) dual-band radio frequency identification (RFID) positioning applications.
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theory and experiments on piano and hilbert curve rfid tags|Theory and experiments on peano and hilbert curve RFID tags