In recent years, the rapid advancement of robot technology has significantly transformed industrial and service sectors, enabling autonomous systems to perform complex tasks in dynamic environments. As a core component of robot technology, Simultaneous Localization and Mapping (SLAM) algorithms play a pivotal role in enhancing the precision and efficiency of mobile robots. This article delves into an improved FastSLAM algorithm, which leverages particle filtering to address localization challenges in mobile robots. By integrating laser-based sensors and inertial measurement units, the proposed method optimizes the resampling process to mitigate particle depletion, thereby improving localization accuracy. The discussion encompasses hardware configurations, software frameworks, algorithmic enhancements, and simulation results, all contributing to the broader field of robot technology.
The development of robot technology is closely tied to national strategic initiatives, such as the “Made in China 2025” policy, which emphasizes the importance of robotics in industrial competitiveness. SLAM algorithms, particularly laser-based variants, are essential for enabling robots to navigate unknown environments by constructing maps and estimating positions in real-time. Traditional SLAM approaches often suffer from computational inefficiencies and accumulated errors, necessitating improvements in algorithmic design. This article focuses on an enhanced FastSLAM algorithm that incorporates adaptive resampling techniques to bolster performance in mobile robot applications.
Mobile robot platforms rely on a sophisticated integration of hardware and software components. The hardware system typically includes perception modules, such as laser rangefinders and inertial measurement units (IMUs), drive systems powered by lithium batteries, and control modules comprising industrial computers and embedded controllers. For instance, laser radars based on Time-of-Flight (TOF) principles are preferred due to their high accuracy and long-range capabilities. Key parameters of a typical TOF laser radar are summarized in Table 1, highlighting its suitability for robot technology applications.
| Parameter | Value | Parameter | Value |
|---|---|---|---|
| Scanning Range (Distance) | 0.1–20 m | Scanning Range (Angle) | 270° |
| Scanning Accuracy | ±30 mm | Scanning Frequency | 10–20 Hz |
| Minimum Angle | 0.08° | Power Supply Voltage | DC 12–24 V |
| Operating Temperature | -10–55 °C | Data Transmission Interface | Ethernet 100BASE-TX |
| Protection Level | IP65 | Power Consumption | 2.5 W |
The software architecture of mobile robots is divided into upper and lower computer systems. The upper computer handles tasks such as data acquisition, signal transmission via serial ports, and motion command issuance, while the lower computer focuses on real-time control functions. In laser SLAM systems, the front-end involves laser odometry for real-time pose estimation, and the back-end employs optimization algorithms to reduce cumulative errors. This layered structure ensures robust performance in diverse robot technology scenarios.
FastSLAM algorithm, a particle filter-based approach, decomposes the SLAM problem into localization and mapping subproblems. The posterior distribution of the robot’s path and landmark positions is expressed as:
$$p(X_{1:t}, L | Z_{1:t}, U_{1:t}) = p(X_{1:t} | Z_{1:t}, U_{1:t}) \prod_{i=1}^{N} p(L_i | X_{1:t}, Z_{1:t})$$
where \(X_{1:t}\) represents the robot’s path, \(L\) denotes landmarks, \(Z_{1:t}\) are observations, and \(U_{1:t}\) are control inputs. Each particle in FastSLAM maintains an estimate of the path and a set of Gaussian distributions for landmarks, characterized by mean \(\mu_{i,t}^{[m]}\) and covariance \(\Sigma_{i,t}^{[m]}\) for the \(m\)-th particle and \(i\)-th landmark. This formulation reduces computational complexity while maintaining accuracy in robot technology applications.
However, traditional FastSLAM algorithms often encounter particle impoverishment, where a few particles dominate the weight distribution. To address this, an improved resampling method is introduced. The resampling threshold \(N_{th}\) is set, and particles are categorized into high-weight and low-weight sets based on a weight threshold \(w_t\). High-weight particles are replicated, while low-weight particles are randomly selected to preserve diversity. The steps are as follows:
- If the effective particle number falls below \(N_{th}\), proceed to resampling.
- For particles with weight \(w > w_t\), replicate them floor(\(N \times w\)) times, forming a high-weight set \(w_h^r\).
- For particles with weight \(w \leq w_t\), randomly select particles to form a low-weight set \(w_l^k\).
- Combine and normalize the particles to generate a new set \(w_n^j = w_h^r + w_l^k\).
This approach延缓s particle depletion and enhances the robustness of localization in robot technology. The process is illustrated in the following flowchart, which integrates the image link as specified:

Simulation analyses were conducted using MATLAB to evaluate the improved FastSLAM algorithm. The estimation errors for robot trajectory and landmarks are defined as:
$$E_s^i = \| L_t^i – \hat{L}_t^i \|$$
where \(E_s^i\) is the landmark estimation error for the \(i\)-th landmark, \(L_t^i\) is the true landmark position, and \(\hat{L}_t^i\) is the estimated position. Similarly, the pose estimation error at time \(t\) is:
$$E_t = \| (x_t, y_t) – (\hat{x}_t, \hat{y}_t) \|$$
Comparative results between the traditional and improved FastSLAM algorithms are summarized in Table 2, demonstrating the reduction in errors achieved through the enhanced resampling method.
| Algorithm | Average X-Axis Error (m) | Average Y-Axis Error (m) | Landmark Error (m) |
|---|---|---|---|
| Traditional FastSLAM | 0.15 | 0.18 | 0.22 |
| Improved FastSLAM | 0.08 | 0.09 | 0.12 |
The improved algorithm shows significant enhancements in both axial and landmark errors, particularly in the 300 to 850 step range, where resampling effectively maintains particle diversity. This aligns with the goals of advancing robot technology by ensuring reliable navigation in complex environments.
In conclusion, the integration of improved FastSLAM algorithms in mobile robot systems represents a significant stride in robot technology. By addressing particle depletion through adaptive resampling, the method enhances localization accuracy and operational efficiency. Future work will explore real-world implementations and further optimizations to solidify the role of robot technology in autonomous systems.
