Abstract

Radio frequency identification (RFID) is a non-contact technology that uses radio frequency electromagnetic fields to transfer data from a tag attached to an object, for the purposes of automatic identification and tracking. One of the common problems that arise in any RFID deployment is the collision between tags which reduces the efficiency of the RFID system. Dynamic framed-slotted ALOHA (DFSA) is one of the most popular approaches to resolve the tag collision problem. In DFSA, each tag randomly selects one of the time slots of a frame and transmits its data at the slot. Unless the tag successfully transmits its data to a reader, it will try again in the next frame. It is widely known that the optimal performance of framed-slotted ALOHA is achieved when the frame size (i.e., number of time slots) is equal to the number of tags to be identified. So, a reader dynamically adjusts the next frame size according to the number of tags. Thus, it is important to accurately estimate the number of tags. In this article, we propose an accurate maximum a posteriori (MAP)-based tag estimation method with low computational complexity. The idea behind our method is to more accurately determine the most potential number of tags which draws the observed results on the basis of both a posteriori probability and a priori probability. Simulation results show that our method improves the accuracy of tag estimation and the speed of tag identification.

Highlights

  • Radio frequency identification (RFID) systems that identify tagged objects via near/far-field wireless communications to realize ubiquitous computing are drawing much attention

  • Assuming that the frame size is sufficiently large, it formulates the number of tags per collision slot as two types of equations, one of which consists of the observed detection results (see (8a)) and the other consists of the expected values (see (8b))

  • We are based on the results of [24], we reduce the computational complexity by narrowing the search range

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Summary

Introduction

Radio frequency identification (RFID) systems that identify tagged objects via near/far-field wireless communications to realize ubiquitous computing are drawing much attention. We propose an accurate and simple maximum a posteriori (MAP)-based tag estimation method for DFSA in RFID systems. We derive a probability mass function (PMF) that describes the relative probability of detection results occurring at a given number of tags and based on the derived PMF and the prior tag distribution (if it is postulated), determine the most potential number of tags which draws the detection results observed in a read cycle as the optimal estimate This method may result in a heavy computational load due to the wide search range of tag quantity.

10 Tags 40 Tags 70 Tags 100 Tags
10 Lower bound
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