Biblio
(2003). Robots with cognition?.
(Bülthoff, H. H., Gegenfurtner K. R., Mallot H. A., Ulrich R., & Wichmann F. A., Ed.).{Proc. 6. Tübinger Wahrnehmungskonferenz (TWK 2003)}.
(2002). Diffusion in polymer electrolytes and the dynamic percolation model.
Solid state ionics. 149, 125–130.
(2002). Dynamic percolation theory for particle diffusion in a polymer network.
The Journal of chemical physics. 117, 441–447.
(2002). Effective medium theory of conduction in stretched polymer electrolytes.
arXiv preprint cond-mat/0202165.
(2002). Insect-inspired estimation of self-motion.
(Bülthoff, H. H., Lee S.-W., Poggio T. A., & Wallraven C., Ed.).{Proc. 2nd Workshop on Biologically Motivated Computer Vision (BMCV 2002)}. 2525, 171-180.
Franz, Chahl_2002_Insect-inspired estimation of self-motion.pdf (274.5 KB)
(2002). Optimal linear estimation of self-motion - a real-world test of a model of fly tangential neurons.
(Prescott, T., & Webb B., Ed.).{SAB02 Workshop on Robotics as Theoretical Biology}.
(2001). Charge Transport in Polymer Ion Conductors: a Monte Carlo Study.
arXiv preprint cond-mat/0106197.
(2001). Computing curvature bounds for bounded curvature subdivision.
Computer Aided Geometric Design. 18, 455-462.
CurvatBnd.pdf (179.48 KB)
(2001). Extracting egomotion from optic flow: limits of accuracy and neural matched filters.
(Zanker, J. M., & Zeil J., Ed.).{Motion Vision: Computational, Neural and Ecological Constraints}. 143-168.
Dahmen, Franz, Krapp_2001_Extracting egomotion from optic flow- limits of accuracy and neural matched filters.pdf (223.04 KB)
(2001). Melt viscosities of lattice polymers using a Kramers potential treatment.
J. Chem. Phys.. 115, 9042–9045.
(2001). Model studies of diffusion in glassy and polymer ion conductors.
arXiv preprint cond-mat/0106196.
(2000). Analyzing the characteristic map of triangular subdivision schemes.
Constructive Approximation. 16, 145-155.
LoopCharMap.pdf (431.79 KB)
(2000). Biomimetic robot navigation.
Robotics and Autonomous Systems. 30, 133 – 153.
Franz, Mallot_2000_Biomimetic robot navigation.pdf (171.77 KB)
(2000). A G^1 and a G^2 subdivision scheme for trinagular nets.
International Journal on Shape Modelling. 6, 21-35.
G1G2TriAlgo.pdf (2.61 MB)
(2000). Gaussian and mean curvature of subdivision surfaces.
(Cipolla, R., & Martin R., Ed.).The Mathematics of Surfaces IX.
SubCurvat.pdf (112.52 KB)
(2000). Subliminale Darbietung verkehrsrelevanter Information in Kraftfahrzeugen.
(Bülthoff, H. H., Gegenfurtner K. R., & Mallot H. A., Ed.).{Proc. 3. Tübinger Wahrnehmungskonferenz (TWK 20009)}. 98.
(2000). Wide-field, motion-sensitive neurons and matched filters for optic flow fields.
Biol. Cybern.. 83, 185 – 197.
Franz, Krapp_2000_Wide-field, motion-sensitive neurons and matched filters for optic flow fields.pdf (261.7 KB)
(1999). Can fly tangential neurons be used to estimate self-motion?.
(Willshaw, D., & Murray A., Ed.).{Proc. of the 9th Intl. Conf. on Artificial Neural Networks (ICANN 1999)}. CP 470, 994-999.
Franz et al._1999_Can fly tangential neurons be used to estimate self-motion.pdf (170.74 KB)
(1999). Improved triangular subdivision schemes.
(Wolter, F.-E., & Patrikalakis N.M., Ed.).Proceedings of the CGI '98.
TriSub.pdf (1.73 MB)
(1999). Percolation concepts in solid state ionics.
Physica A: Statistical Mechanics and its Applications. 266, 229–237.
(1999). Recognition-triggered response and the view-graph approach to spatial cognition.
(Freksa, C., & Mark D. M., Ed.).{Spatial Information Theory - Cognitive and Computational Foundations of Geographic Information Science (COSIT 99)}. 1661, 367-380.
(1999). On robots and flies: Modeling the visual orientation behavior of flies.
Robotics and Autonomous Systems. 29, 227–242.
Huber, Franz, Bülthoff_1999_On robots and flies Modeling the visual orientation behavior of flies.pdf (473.13 KB)
(1999). Stochastic modelling of ion diffusion in complex systems.
Anomalous Diffusion From Basics to Applications. 175–185.
(1999). Triangular G^2 splines.
(Laurent, P.-L., Sablonniere P., & Schumaker L.L., Ed.).Curve and Surface Design.
TriG2Splines.pdf (393.87 KB)

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