TY - GEN
T1 - Destination-Directed Trajectory Modeling and Prediction Using Conditionally Markov Sequences
AU - Rezaie, Reza
AU - Li, X. Rong
N1 - Publisher Copyright:
© 2018 IEEE.
PY - 2018/12/13
Y1 - 2018/12/13
N2 - In some problems there is information about the destination of a moving object. An example is an airliner flying from an origin to a destination. Such problems have three main components: An origin, a destination, and motion in between. To emphasize that the motion trajectories end up at the destination, we call them destination-directed trajectories. The Markov sequence is not flexible enough to model such trajectories. Given an initial density and an evolution law, the future of a Markov sequence is determined probabilistically. One class of conditionally Markov (CM) sequences, called the CM L sequence (including the Markov sequence as a special case), has the following main components: A joint endpoint density (i.e., an initial density and a final density conditioned on the initial) and a Markov-like evolution law. This paper proposes using the CM L sequence for modeling destination-directed trajectories. It is demonstrated how the CM L sequence enjoys several desirable properties for destination-directed trajectory modeling. Some simulations of trajectory modeling and prediction are presented for illustration.
AB - In some problems there is information about the destination of a moving object. An example is an airliner flying from an origin to a destination. Such problems have three main components: An origin, a destination, and motion in between. To emphasize that the motion trajectories end up at the destination, we call them destination-directed trajectories. The Markov sequence is not flexible enough to model such trajectories. Given an initial density and an evolution law, the future of a Markov sequence is determined probabilistically. One class of conditionally Markov (CM) sequences, called the CM L sequence (including the Markov sequence as a special case), has the following main components: A joint endpoint density (i.e., an initial density and a final density conditioned on the initial) and a Markov-like evolution law. This paper proposes using the CM L sequence for modeling destination-directed trajectories. It is demonstrated how the CM L sequence enjoys several desirable properties for destination-directed trajectory modeling. Some simulations of trajectory modeling and prediction are presented for illustration.
KW - Trajectory modeling and prediction
KW - conditionally Markov (CM) sequence
KW - destination-directed trajectory.
KW - dynamic model
UR - https://www.scopus.com/pages/publications/85058631532
U2 - 10.1109/WNYIPW.2018.8576450
DO - 10.1109/WNYIPW.2018.8576450
M3 - 会议稿件
AN - SCOPUS:85058631532
T3 - 2018 IEEE Western New York Image and Signal Processing Workshop, WNYISPW 2018
BT - 2018 IEEE Western New York Image and Signal Processing Workshop, WNYISPW 2018
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 2018 IEEE Western New York Image and Signal Processing Workshop, WNYISPW 2018
Y2 - 5 October 2018
ER -