scispace - formally typeset
M

Marija Seder

Researcher at University of Zagreb

Publications -  27
Citations -  494

Marija Seder is an academic researcher from University of Zagreb. The author has contributed to research in topics: Motion planning & Mobile robot. The author has an hindex of 6, co-authored 20 publications receiving 349 citations.

Papers
More filters

An Integrated Approach to Real-Time Mobile Robot Control in Partially Known Indoor Environments

TL;DR: In this article, the authors present a navigation method for mobile robots in partially known indoor environments based on integration of graph based search algorithms and dynamic window local obstacle avoidance method and propose a simple and efficient procedure to the selection of appropriate motion commands based upon alignment of acquired trajectories and global geometric path.
Posted Content

Multi-agent Gaussian Process Motion Planning via Probabilistic Inference

TL;DR: In this paper, a Gaussian Process (GP) is used for motion planning for multiple agents by representing the problem as a simultaneous optimization of every agent's trajectory, where each trajectory is considered as a sample from a one-dimensional continuous-time Gaussian process generated by a linear time-varying stochastic differential equation.
Posted Content

Stochastic Optimization for Trajectory Planning with Heteroscedastic Gaussian Processes

TL;DR: A novel motion planning algorithm that employs stochastic optimization based on the cross-entropy method in order to tackle the local minima problem and yields a more thorough exploration of the solution space and a higher success rate in complex environments than a current Gaussian process based state-of-the-art trajectory optimization method.
Proceedings ArticleDOI

Stochastic Optimization for Trajectory Planning with Heteroscedastic Gaussian Processes

TL;DR: In this article, the authors propose a novel motion planning algorithm that employs stochastic optimization based on the cross-entropy method in order to tackle the local minima problem, where trajectories are represented as samples from a continuous-time Gaussian process and introduce heteroscedasticity to generate powerful trajectory priors better suited for collision avoidance in motion planning problems.