View source for Simultaneous Localization and Mapping (SLAM)

==Introduction==
Simultaneous Localization and Mapping (SLAM) is a computational problem in the field of [[Robotics|robotics]] and [[Artificial Intelligence|artificial intelligence]]. The problem involves determining the position of a robot in an unknown environment while simultaneously mapping the environment's structure. The SLAM problem is a critical issue in autonomous vehicles and mobile robots, as it forms the basis for their navigation and perception capabilities.

[[Image:Detail-54123.jpg|thumb|center|A robot navigating in an unknown environment|class=only_on_mobile]]
[[Image:Detail-54124.jpg|thumb|center|A robot navigating in an unknown environment|class=only_on_desktop]]

==History==
The concept of SLAM was first introduced in the 1980s. The initial algorithms were based on [[Extended Kalman Filter|Extended Kalman Filters (EKF)]] and were used in small-scale applications due to their computational limitations. Over the years, the SLAM problem has evolved, and various algorithms have been developed to solve it. These include FastSLAM, GraphSLAM, and ORB-SLAM, among others.

==Problem Definition==
The SLAM problem can be defined as follows: Given the robot's control inputs and sensor observations, the task is to compute an estimate of the robot's location and a map of the environment. The map is usually represented as a set of landmarks or features that the robot can observe with its sensors. The problem is challenging because the robot's sensors are noisy, and the robot does not know its exact location in the environment.

==Algorithms==
There are several algorithms used to solve the SLAM problem. These include:

===Extended Kalman Filter (EKF)===
The EKF is a recursive estimator that is suitable for systems with Gaussian noise. It is used to estimate the state of a nonlinear dynamic system from a series of noisy measurements. The EKF has been widely used in SLAM due to its simplicity and effectiveness. However, it has limitations in terms of scalability and robustness.

===FastSLAM===
FastSLAM is a probabilistic algorithm that uses a particle filter for the robot's pose and EKF for the map features. It is more scalable than EKF-SLAM and can handle larger environments. However, it requires a high number of particles to achieve accurate results.

===GraphSLAM===
GraphSLAM is a full SLAM solution that formulates the problem as a graph optimization problem. It is more accurate and scalable than EKF and FastSLAM, but it requires more computational resources.

===ORB-SLAM===
ORB-SLAM is a real-time monocular SLAM system that uses ORB features. It is robust to severe motion clutter, allows wide baseline loop closing and relocalization, and includes full automatic initialization.

==Applications==
SLAM has numerous applications in various fields. These include:

===Robotics===
In robotics, SLAM is used in autonomous vehicles, drones, and mobile robots for navigation and mapping. It allows these robots to operate in unknown environments and perform tasks such as exploration, search and rescue, and delivery.

===Augmented Reality===
In augmented reality, SLAM is used to track the user's position and build a map of the environment. This allows virtual objects to be placed accurately in the real world.

===3D Mapping===
SLAM is used in 3D mapping to create detailed maps of indoor environments. These maps can be used for various purposes, such as building management, virtual tours, and gaming.

==Challenges and Future Directions==
Despite the progress made in SLAM research, several challenges remain. These include dealing with dynamic environments, handling large-scale environments, and improving the robustness and accuracy of SLAM systems. Future directions in SLAM research include the integration of semantic information, the use of deep learning techniques, and the development of efficient algorithms for large-scale SLAM.

==See Also==
* [[Robotics]]
* [[Artificial Intelligence]]
* [[Extended Kalman Filter]]
* [[FastSLAM]]
* [[GraphSLAM]]
* [[ORB-SLAM]]

[[Category:Robotics]]
[[Category:Artificial Intelligence]]
[[Category:Computational Problems]]