Self-motion perception during off-vertical axis yaw rotation Rens Vingerhoets 1,2, Pieter Medendorp 2, Stan Gielen 1 and Jan van Gisbergen 1 1 Dept. of.

Slides:



Advertisements
Similar presentations
Motion.
Advertisements

UNVEILING THE HIDDEN SENSE Farewell lecture May 30, 2008.
SPATIAL AWARENESS DEMO 20 juni 2008 detection of self motion sensing body orientation in space visual perception in earth-centric coordinates.
Hearing relative phases for two harmonic components D. Timothy Ives 1, H. Martin Reimann 2, Ralph van Dinther 1 and Roy D. Patterson 1 1. Introduction.
Chapter 2. Concepts of Motion
Kinetics of Particles Impulse and Momentum.
Linear Motion Chapters 2 and 3.
Chapter 4. Kinematics in Two Dimensions
The percept of visual verticality during combined roll-pitch tilt Maurice Dahmen Student medical biology December 2006-July 2007 Supervisors: Maaike de.
RIGID BODY MOTION: TRANSLATION & ROTATION (Sections )
PLANAR RIGID BODY MOTION: TRANSLATION & ROTATION
RIGID BODY MOTION: TRANSLATION & ROTATION (Sections )
Chapter 16 Planar Kinematics of a Rigid Body
A BAYESIAN PERSPECTIVE ON SPATIAL PERCEPTION Maaike de Vrijer Jan van Gisbergen February 20, 2008.
Jean LAURENS Bayesian Modelling of Visuo-Vestibular Interactions with Jacques DROULEZ Laboratoire de Physiologie de la Perception et de l'Action, CNRS,
Physics Unit 2 Constant Velocity
Chapter 11 Angular Momentum.
Chapter 16 Wave Motion.
Linear Impulse & Linear Momentum
M. De Vrijer, W.P. Medendorp, J.A.M. Van Gisbergen
Physics 106: Mechanics Lecture 01
Magnitude and time course of illusory translation perception during off-vertical axis rotation Rens Vingerhoets Pieter Medendorp Jan Van Gisbergen.
Waves - I Chapter 16 Copyright © 2014 John Wiley & Sons, Inc. All rights reserved.
PLANAR RIGID BODY MOTION: TRANSLATION & ROTATION
MFMcGraw-PHY 1401Chapter 3b - Revised: 6/7/20101 Motion in a Plane Chapter 3.
A particle moves in a circle of radius r. Having moved an arc length s, its angular position is θ relative to its original position, where. An angular.
1 Computational Vision CSCI 363, Fall 2012 Lecture 31 Heading Models.
Verticality perception during body rotation in roll
MFMcGrawChapter 3 - Revised: 2/1/20101 Motion in a Plane Chapter 3.
Acceleration measures how fast velocity changes
Q9.1 The graph shows the angular velocity and angular acceleration versus time for a rotating body. At which of the following times is the rotation speeding.
PLANAR KINEMATICS OF A RIGID BODY
1 Comparing Internal Models of the Dynamics of the Visual Environment S. Carver, T. Kiemel, H. van der Kooij, J.J. Jeka Biol. Cybern. 92, 147–163 (2005)
CONCLUSIONS * T WO ( SUB ) POPULATIONS OF MOTION SENSORS WITH WITH DIFFERENT CHARACTERISTICS MUST BE RESPONSIBLE FOR THIS DIFFERENCE IN MAE- DIRECTION.
9 rad/s2 7 rad/s2 13 rad/s2 14 rad/s2 16 rad/s2
Chapter 11 Angular Momentum. Angular momentum plays a key role in rotational dynamics. There is a principle of conservation of angular momentum.  In.
Chapter 4. Acceleration is the rate at which velocity changes. **Note: because acceleration depends upon velocity, it is a vector quantity. It has both.
Waves - I Chapter 16 Copyright © 2014 John Wiley & Sons, Inc. All rights reserved.
Vestibular contributions to visual stability Ronald Kaptein & Jan van Gisbergen Colloquium MBFYS, 7 november 2005.
SELF-MOTION PERCEPTION: ASSESSMENT BY REAL-TIME COMPUTER-GENERATED ANIMATIONS OVERALL GOAL: PERCEPTUAL TESTS FOR VESTIBULAR FUNCTION A NEW PROCEDURE FOR.
Projectile Motion The motion of an object that is thrown and moves along a curved path through the influence of gravity, only.
Kinematics The Study of Motion Chapter 2. What are some different types of motion? What are some terms (concepts) that describe our observations of motion?
Bayesian processing of vestibular information Maarten van der Heijden Supervisors: Rens Vingerhoets, Jan van Gisbergen, Pieter Medendorp 6 Nov 2006.
Notes: Chapter 10 Circular Motion Objectives:
Rik Hendrix Supervision: Maaike de Vrijer Jan van Gisbergen Bachelor internship Biomedical sciences, main course: human movement sciences Department of.
INTRODUCTION TO DYNAMICS ANALYSIS OF ROBOTS (Part 1)
Kinematics The Study of Motion Chapter 2. What are some different types of motion? What are some terms (concepts) that describe our observations of motion?
Date of download: 6/29/2016 The Association for Research in Vision and Ophthalmology Copyright © All rights reserved. From: Judging the shape of.
Vectors AP Physics C.
Acceleration is detected by comparing initial and final velocities
In this section you will:
ROTATIONAL MOTION Rotation axis: rotation occurs about an axis that does not move: fixed axis.
(Constant acceleration)
Models of substitution masking
Objective SWBAT use velocity-time graphs to determine an object’s acceleration.
The “Flash-Lag” Effect Occurs in Audition and Cross-Modally
الفصل 1: الحركة الدورانية Rotational Motion
Acceleration Changing velocity (non-uniform) means an acceleration is present Acceleration is the rate of change of the velocity Units are m/s² (SI)
King Fahd University of Petroleum & Minerals
Volume 54, Issue 6, Pages (June 2007)
Motion Maps.
A Vestibular Sensation: Probabilistic Approaches to Spatial Perception
Volume 22, Issue 14, Pages (July 2012)
Internal Structure of the Fly Elementary Motion Detector
Jean Laurens, Hui Meng, Dora E. Angelaki  Neuron 
The integral represents the area between the curve and the x-axis.
Albert V. van den Berg, Jaap A. Beintema  Neuron 
Color Signals in Human Motion-Selective Cortex
Fig. 4 Response of a swarm model.
Optimizing Visual Motion Perception during Eye Movements
Presentation transcript:

Self-motion perception during off-vertical axis yaw rotation Rens Vingerhoets 1,2, Pieter Medendorp 2, Stan Gielen 1 and Jan van Gisbergen 1 1 Dept. of Biophysics, 2 Nijmegen Institute for Cognition and Information, Radboud University Nijmegen, The Netherlands INTRODUCTION Rotation about an axis tilted relative to gravity generates striking illusory motion percepts. As the initial percept of body rotation gradually subsides, a feeling of being translated along a cone emerges. The direction of the illusory conical motion is opposite to the actual rotation. Left Ear Down (LED) Right Ear Down (RED) Nose Up (NU) Nose Down (ND) Real motion Illusory motion RESULTS 1: Matching velocity reflects rotation and translation During vertical axis rotation perceived egomotion velocity decays exponentially. Rotation about a tilted axis led to a similar decay of the sense of rotation. The gradually emerging translation percept, opposite in NU and ND phase, showed up as a bifurcation into two different velocity levels. Mean of 6 subjects. 2: Decomposition of matching velocity Time (s) 1.The canal-otolith interaction model (Merfeld et al. 2005) 2.The frequency-segregation model (Paige and Tomko 1991) CONCLUSIONS Results were most consistent with the canal-otolith interaction model. Fits required parameter values that differed from the original proposal. Leaky integration of acceleration signal of otoliths is necessary Time (s) Stimulus Velocity (deg/s) First run Second run Run Stimuli in first and second run Stimuli in fourth trial Tilt 0Tilt 15 Tilt Translation (cm/s) Rotation (deg/s) Tilt series Speed series Angular velocity (deg/s) C1C1 F1F1 Translation velocity (cm/s) Time (s) Matching Velocity (deg/s) Time (s) Matching Velocity (cm/s) Speed 20Speed 40Speed 50 NU ND Tilt 0 Tilt 15 Tilt 30 Speed 20 Speed 40 Speed 50 3: Model fits Model simulations for 30 deg/s and 15 deg tilt, show that data can be matched by the canal-otolith interaction model. This required extension with a leaky integration stage of acceleration and use of a new set of parameters. LED ND NU RED Internal Model Tilt Angular velocity GIF Otoliths Low Pass High Pass Canals Angular velocity Rotation Otoliths Canals Rotation   a ^ ^ kfkf kfkf ω ^ g a ^ ^ ω ^ g Translation kk kaka It has been suggested that the illusion is caused by improper interpretation of the ambiguous otolith signal (Denise et al. 1988). Two models for otolith disambiguation have been proposed. Here we tested whether the percept has a time course and magnitude that would favor one of these two hypotheses. Canal-otolith interaction model (C-model) METHODS OVAR stimulus: Subjects (n=6) were rotated in yaw about an off-vertical axis in darkness. - Tilt series ( 0, 15 and 30 deg tilt at 30 deg/s ) - Speed series ( 20, 30, 40, 50 deg/s at 15 deg tilt ) 2 AFC-task: during each run, subjects indicated at regular intervals (NU/ND) whether a dot presented for 350ms in front of them moved faster or slower than their perceived self-motion. Percept: the time course of the matching velocity (in cm/s or deg/s) was determined across runs. Illustration of adaptive staircase procedure The response curves can be decomposed into a rotation (R) and translation (T) component, based on the assumption that R follows the same time course in both phases and that T has opposite signs in both phases R follows a decaying exponential with a time constant of ~ 20 s. T follows a delayed increasing exponential with a time constant of ~ 15 s. The magnitude of perceived translation increases with increasing rotation speed and tilt angle, but remains < 14 cm/s. Frequency segregation model (F-model) This model exploits the canal signal to determine the changes in in the otolith signal resulting from tilt and attributes the remaining part to linear acceleration. This model filters the otolith signal in two parallel pathways, such that high-frequency otolith signals are linked to translation while low-frequency input is interpreted as due to tilt. Stimuli presented in subsequent trials in the first and second run of a session. Changes in stimulus velocity across runs in the fourth trial. We simulated various versions of the C and F model. We tested the models as published with perfect (not shown) and leaky integration (C1, F1). We also modified the feedback parameters of the canal-otolith interaction model (C2). C2C Data