RFID TAGs Coil's system stability optimization under delayed electromagnetic interferences
In this article, Very Crucial subject discussed in RFID TAG's stability. RFID Equivalent circuits of a Label can be represent as Parallel circuit of Capacitance (Cpl), Resistance (Rpl), and Inductance (Lpc). We define V(t) as the voltage which developed on the RFID Label and dV(t)/dt is the vol...
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Published in | 2011 IEEE International Conference on Microwaves, Communications, Antennas and Electronic Systems pp. 1 - 12 |
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Main Author | |
Format | Conference Proceeding |
Language | English |
Published |
IEEE
01.11.2011
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Subjects | |
Online Access | Get full text |
ISBN | 9781457716928 1457716925 |
DOI | 10.1109/COMCAS.2011.6105762 |
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Abstract | In this article, Very Crucial subject discussed in RFID TAG's stability. RFID Equivalent circuits of a Label can be represent as Parallel circuit of Capacitance (Cpl), Resistance (Rpl), and Inductance (Lpc). We define V(t) as the voltage which developed on the RFID Label and dV(t)/dt is the voltage time derivative. Due to electromagnetic interferences there are different time delays respect to RFID Label voltage and voltage time derivative. We define V 1 (t) as V(t) and V 2 (t) as dV(t)/dt. The delayed voltage and voltage derivative are V 1 (t-τ 1 ) and V 2 (t-τ 2 ) respectively (τ 1≠ τ 2 ). The RFID equivalent circuit can be represent as a delayed differential equation which depending on variable parameters and delays. The investigation of RFID's differential equation based on bifurcation theory [1], the study of possible changes in the structure of the orbits of a delayed differential equation depending on variable parameters. The article first illustrate certain observations and analyze local bifurcations of an appropriate arbitrary scalar delayed differential equation [2]. RFID Label stability analysis is done under different time delays respect to Label voltage and voltage derivative. Additional analyze the bifurcations of a RFID's delayed differential equation on the circle. Bifurcation behavior of specific delayed differential equations can be encapsulated in certain pictures called bifurcation diagrams. All of that for optimization of RFID TAG's dimensional parameters analysis under electromagnetic interferences to get the best performance. |
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AbstractList | In this article, Very Crucial subject discussed in RFID TAG's stability. RFID Equivalent circuits of a Label can be represent as Parallel circuit of Capacitance (Cpl), Resistance (Rpl), and Inductance (Lpc). We define V(t) as the voltage which developed on the RFID Label and dV(t)/dt is the voltage time derivative. Due to electromagnetic interferences there are different time delays respect to RFID Label voltage and voltage time derivative. We define V 1 (t) as V(t) and V 2 (t) as dV(t)/dt. The delayed voltage and voltage derivative are V 1 (t-τ 1 ) and V 2 (t-τ 2 ) respectively (τ 1≠ τ 2 ). The RFID equivalent circuit can be represent as a delayed differential equation which depending on variable parameters and delays. The investigation of RFID's differential equation based on bifurcation theory [1], the study of possible changes in the structure of the orbits of a delayed differential equation depending on variable parameters. The article first illustrate certain observations and analyze local bifurcations of an appropriate arbitrary scalar delayed differential equation [2]. RFID Label stability analysis is done under different time delays respect to Label voltage and voltage derivative. Additional analyze the bifurcations of a RFID's delayed differential equation on the circle. Bifurcation behavior of specific delayed differential equations can be encapsulated in certain pictures called bifurcation diagrams. All of that for optimization of RFID TAG's dimensional parameters analysis under electromagnetic interferences to get the best performance. |
Author | Aluf, O. |
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SubjectTerms | Delay Differential equations Equations Equivalent circuits Mathematical model Radiofrequency identification Stability analysis |
Title | RFID TAGs Coil's system stability optimization under delayed electromagnetic interferences |
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