This paper considers a group of mobile autonomous agents moving in the space with a virtual leader. We investigate the dynamic properties of the group for the case where the topology of the neighboring relations between agents varies with time and the coupling matrix is asymmetric. We introduce a set of switching control laws that enable the group to generate the desired stable flocking motion. The control laws are a combination of attractive/repulsive and alignment forces, and the control law acting on each agent relies on the state information of its neighbors and the external reference signal (or "virtual leader"). When the velocity damping is taken into account, we can appropriately modify the control laws to generate the same...
This is the first of a two-part paper that investigates the stability properties of a system of mult...
This paper considers a group of mobile autonomous agents moving in Euclidean space with point mass d...
This is the second of a two-part paper, investigating the stability properties of a system of multip...
This paper considers a group of mobile autonomous agents moving in the space with point mass dynamic...
This paper considers the collective dynamics of a group of mobile autonomous agents moving in Euclid...
This paper considers a group of mobile autonomous agents moving in the space with point mass dynamic...
In this paper, we consider a group of mobile agents moving in the space with point mass dynamics. We...
This paper considers a group of mobile autonomous agents moving in the space with point mass dynamic...
In this paper, we consider a group of mobile agents moving in the space with point mass dynamics. We...
This paper considers multiple mobile agents moving in Euclidean space with point mass dynamics and w...
This paper considers the flocking problem of a group of autonomous agents moving in Euclidean space ...
This paper considers the flocking problem of a group of autonomous agents moving in the space with a...
This is the second of a two-part paper, investigating the stability properties of a system of multip...
This paper considers the flocking problem of a group of autonomous agents moving in the space with a...
This paper considers multiple mobile agents moving in Euclidean space with point mass dynamics and w...
This is the first of a two-part paper that investigates the stability properties of a system of mult...
This paper considers a group of mobile autonomous agents moving in Euclidean space with point mass d...
This is the second of a two-part paper, investigating the stability properties of a system of multip...
This paper considers a group of mobile autonomous agents moving in the space with point mass dynamic...
This paper considers the collective dynamics of a group of mobile autonomous agents moving in Euclid...
This paper considers a group of mobile autonomous agents moving in the space with point mass dynamic...
In this paper, we consider a group of mobile agents moving in the space with point mass dynamics. We...
This paper considers a group of mobile autonomous agents moving in the space with point mass dynamic...
In this paper, we consider a group of mobile agents moving in the space with point mass dynamics. We...
This paper considers multiple mobile agents moving in Euclidean space with point mass dynamics and w...
This paper considers the flocking problem of a group of autonomous agents moving in Euclidean space ...
This paper considers the flocking problem of a group of autonomous agents moving in the space with a...
This is the second of a two-part paper, investigating the stability properties of a system of multip...
This paper considers the flocking problem of a group of autonomous agents moving in the space with a...
This paper considers multiple mobile agents moving in Euclidean space with point mass dynamics and w...
This is the first of a two-part paper that investigates the stability properties of a system of mult...
This paper considers a group of mobile autonomous agents moving in Euclidean space with point mass d...
This is the second of a two-part paper, investigating the stability properties of a system of multip...