Robot Learning by Demonstration with local Gaussian process regression
By Markus Schneider, Wolfgang Ertel. 2010
118 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Harish Chaandar Ravichandar
- Sonia Chernova
- Seyed Reza Ahmadzadeh
- Athanasios S. Polydoros
- Aude Gemma Billard
- Muhammad Asif Rana
- Mustafa Mukadam
- Byron Boots
In Computational Theory and Mathematics
Citations in the corpus
- Benchmark for Skill Learning from Demonstration: Impact of User Experience, Task Complexity, and Start Configuration on Performance (2019, background): “orized into one of four categories based on choice of model representation: statistical approaches [2], [3], dynamical systems [4]–[7], geometric techniques [8]– [10], or probabilistic inference [11]–[14]. However, comprehensive work which evaluates these approaches based on the criteria mentioned e”
- Generalized Cylinders for Learning, Reproduction, Generalization, and Refinement of Robot Skills (2017, methodology): “In follow-on work, to overcome the computational cost of GP, Schneider and Ertel used local Gaussian process regression [24].”
- Towards Robust Skill Generalization: Unifying Learning from Demonstration and Motion Planning (2017, background): “Although Gaussian processes (GPs) provide a non-parametric alternative [12, 13], the computational complexity of conventional GP approaches scales cubically with the number of data points, limiting their effectiveness in trajectory-based LfD settings.”
- Recent Advances in Robot Learning from Demonstration (2020, background): “As the name would suggest, time-dependent policies rely on time, potentially in addition to any other form of feedback (59, 60, 62, 65).”
- Trajectory-Based Skill Learning Using Generalized Cylinders (2018, methodology): “To address this issue, in follow-on work, Schneider and Ertel (2010) used local Gaussian process regression.”