LocoMorph Deliverable 4.4 part 2.4

Similar documents
Locomotion studies and modeling of the long-tailed lizard Takydromus sexlineatus

Studying morphosis with a simulated model of the long-tailed lizard Takydromus sexlineatus: tail amputation

Using sensory feedback to improve locomotion performance of the salamander robot in different environments

APPROACH RUN VELOCITIES OF FEMALE POLE VAULTERS

(2) An object has an initial speed u and an acceleration a. After time t, its speed is v and it has moved through a distance s.

Fish Biorobotics. Fishes as model systems for understanding aquatic propulsion. George V. Lauder Harvard University

SPATIO-TEMPORAL GAIT CHARACTERISTICS OF LEVEL AND VERTICAL LOCOMOTION IN A GROUND-DWELLING AND A CLIMBING GECKO

Equine Cannon Angle System

Introduction to Waves. If you do not have access to equipment, the following experiments can be observed here:

Describing a journey made by an object is very boring if you just use words. As with much of science, graphs are more revealing.

Coaching the Hurdles

Observing Waves, Their Properties, and Relationships

superior in performance in the 100 m dash. If these

Biomechanical Analysis of Body Movement During Skiing Over Bumps

Define transverse waves and longitudinal waves. Draw a simple diagram of each

Saturday, 15 July 2006 SAP-30: 10:45-11:15 CHANGE OF SPEED IN SIMULATED CROSS-COUNTRY SKI RACING: A KINEMATIC ANALYSIS

THE INITIAL STAGE THE FINAL STAGE

An investigation of kinematic and kinetic variables for the description of prosthetic gait using the ENOCH system

Artifacts Due to Filtering Mismatch in Drop Landing Moment Data

yarn (1-2 meters) tape sticky notes slinky short piece of yarn or ribbon calculator stopwatch

Gait Analysis of a Little Biped Robot. Received May 2015; accepted July 2015

Relationship of roll and pitch oscillations in a fin flapping at transitional to high Reynolds numbers

Complex movement patterns of a bipedal walk

Chapter 11 Waves. Waves transport energy without transporting matter. The intensity is the average power per unit area. It is measured in W/m 2.

Waves Multiple Choice

Maneuvering in an arboreal habitat: the effects of turning angle on the locomotion of three sympatric ecomorphs of Anolis lizards

EFFECTS OF INCLINE AND SPEED ON THE THREE-DIMENSIONAL HINDLIMB KINEMATICS OF A GENERALIZED IGUANIAN LIZARD (DIPSOSAURUS DORSALIS)

Slide 1 / The distance traveled by a wave in one period is called? Frequency Period Speed of wave Wavelength Amplitude

ESCI 343 Atmospheric Dynamics II Lesson 10 - Topographic Waves

A COMPARISON OF SELECTED BIOMECHANICAL PARAMETERS OF FRONT ROW SPIKE BETWEEN SHORT SET AND HIGH SET BALL

Gravity wave effects on the calibration uncertainty of hydrometric current meters

The Influence of Load Carrying Modes on Gait variables of Healthy Indian Women

Mutual and asynchronous anticipation and action in sports as globally competitive

LESSON 5: THE BOUNCING BALL

Development of a load model for men-induced loads on stairs

Pelvic Movement Pattern in Horses With Hindlimb and Forelimb Lameness

INSTRUMENT INSTRUMENTAL ERROR (of full scale) INSTRUMENTAL RESOLUTION. Tutorial simulation. Tutorial simulation

Chapter 11 Waves. Waves transport energy without transporting matter. The intensity is the average power per unit area. It is measured in W/m 2.

EXSC 408L Fall '03 Problem Set #2 Linear Motion. Linear Motion

THE OHIO JOURNAL OF SCIENCE

APPLICATION OF FILMING AND MOTION ANALYSIS IN MOVEMENT STUDIES. Xie Wei Sports Medicine and Research Center, Singapore Sports Council, Singapore

T he uniqueness of the shape and design of a ball to a particular sport has meant that there were very little

Transformation of nonfunctional spinal circuits into functional states after the loss of brain input

IMAGE-BASED STUDY OF BREAKING AND BROKEN WAVE CHARACTERISTICS IN FRONT OF THE SEAWALL

Robert Jones Bandage Report

Conditions for occurrence of vortex shedding on a large cable stayed bridge. Full scale data from monitoring system

Biomechanics of quadrupedal walking: how do four-legged animals achieve inverted pendulum-like movements?

Equine Results Interpretation Guide For Cannon Angles May 2013

6. An oscillator makes four vibrations in one second. What is its period and frequency?

Gait Analysis of Wittenberg s Women s Basketball Team: The Relationship between Shoulder Movement and Injuries

Atmospheric Waves James Cayer, Wesley Rondinelli, Kayla Schuster. Abstract

Analysis of Backward Falls Caused by Accelerated Floor Movements Using a Dummy

Applying Hooke s Law to Multiple Bungee Cords. Introduction

KINEMATIC ANALYSIS OF SHOT PUT IN ELITE ATHLETES A CASE STUDY

Goodyear Safety Research Project 2008 Presentation by Competitive Measure at the FEI Eventing Safety Forum. Presented by Tim Deans and Martin Herbert

5. Explain what the website means when it says Waves transfer energy, not matter.

SOME ASPECTS OF THE MECHANICS OF MAMMALIAN LOCOMOTION

TEMPORAL STRUCTURE OF A LEFT HAND TOSS VS. A RIGHT-HAND TOSS OF THE VOLLEYBALL JUMP SERVE

DETRMINATION OF A PLUNGER TYPE WAVE MAKER CHARACTERISTICE IN A TOWING TANK

Currents measurements in the coast of Montevideo, Uruguay

Gas Pressure and Volume Relationships *

Figure 1 Location of the ANDRILL SMS 2006 mooring site labeled ADCP1 above.

Gait Analysis by High School Students

Standing Waves in a String

An experimental study of internal wave generation through evanescent regions

Colin Jackson's Hurdle Clearance Technique

Tyler Runge and Kelly McCaffrey. The Dynamic Relation between String Length and Height with a Set Mass

The University of Hong Kong Department of Physics Experimental Physics Laboratory

International Journal of Technical Research and Applications e-issn: , Volume 4, Issue 3 (May-June, 2016), PP.

The effect of start block configuration and swimmer kinematics on starting performance in elite swimmers using the Omega OSB11 block

Unit 3 Lesson 2 Properties of Waves. Copyright Houghton Mifflin Harcourt Publishing Company

AN EXPERIMENTAL INVESTIGATION OF SPILLING BREAKERS

IEEE RAS Micro/Nano Robotics & Automation (MNRA) Technical Committee Mobile Microrobotics Challenge 2016

Experiment of a new style oscillating water column device of wave energy converter

Walk - Run Activity --An S and P Wave Travel Time Simulation ( S minus P Earthquake Location Method)

23.1 Period and Frequency

Energy capture performance

Some Geometric and Kinematics Properties of Breaking Waves

The Itsy-Bitsy Spider: An Analysis of Spider Locomotion

GET THE DRIFT EFFECTS OF SNOW FENCE VARIABLES ON WIND PATTERNS, SNOW DRIFT GEOMETRY AND VOLUME

Ball impact dynamics of knuckling shot in soccer

Biomechanical analysis of the medalists in the 10,000 metres at the 2007 World Championships in Athletics

Performance & Motor Control Characteristics of Functional Skill. Part III: Throwing, Catching & Hitting

Not all waves require a medium to travel. Light from the sun travels through empty space.

A Hare-Lynx Simulation Model

NATURE AND PROPERTIES OF WAVES P.1

Functional Morphology of Locomotion and Feeding. Functional Morphology of Locomotion and Feeding

Locomotor Function of Forelimb Protractor and Retractor Muscles of Dogs: Evidence of Strut-like Behavior at the Shoulder

Phet Wave on a String Simulation!

A Development of Mechanical Arm for Weight Scale Calibration

LOCOMOTION IN ALLIGATOR MISSISSIPPIENSIS: KINEMATIC EFFECTS OF SPEED AND POSTURE AND THEIR RELEVANCE TO THE SPRAWLING-TO-ERECT PARADIGM

The effect of different backpack loading systems on trunk forward lean angle during walking among college students

TAIL KINEMATICS OF THE CHUB MACKEREL SCOMBER JAPONICUS: TESTING THE HOMOCERCAL TAIL MODEL OF FISH PROPULSION

Waves Mechanical Waves Amplitude Frequency / Period Wavelength Wave Phases Wave Speed : Wave Basics / Wave Properties

PAPER 2 THEORY QUESTIONS

Special edition paper

Atomspheric Waves at the 500hPa Level

A QUALITATIVE ANALYSIS OF THE HIGH RACQUET POSITION BACKHAND DRIVE OF AN ELITE RACQUETBALL PLAYER

Aalborg Universitet. Published in: Proceedings of Offshore Wind 2007 Conference & Exhibition. Publication date: 2007

What are waves? Wave

Transcription:

LocoMorph Deliverable 4.4 part 2.4 Kinematics in healthy and morphosed long-tailed lizards (Takydromus sexlineatus): comparison of a simulation model with experimental animal data. Aim D Août K, Karakasiliotis K, Ijspeert AJ & Aerts P Verification of the model output (see D4.4.2.2) with kinematics data collected in live long-tailed lizards (Takydromus sexlineatus). Methods Two individuals of similar (snout-vent) length were filmed in a custom-built arena: healthy (condition H) and morphosed (tail naturally autotomised; condition M). The arena has changeable substrates and inclines, and a mirror to allow synchronous recording of dorsal and lateral view. o H: snout-vent length = 54mm, total body length = 335 mm o M: snout-vent length = 56mm, total body length = 101 mm Two slopes were tested: horizontal or level (L) and a slope of 23 (S), corresponding to the typical maximum slope animals could climb on a smooth substrate (paper). Two substrates were tested: paper (P) and sandpaper of grain size 320 (S). We attempted to record approximately ten trials in each condition if possible. We used a RedLake MotionScope high-speed camera operating at 250 fps, spatial resolution was set at 1280*680 pixels. A Nikon 55mm micro lens was used, set at an aperture of f/11, and with shutter time shutter ranging from 1/500 to 1/2000 s under 1000 W halogen lighting. Results were compared to the model output from Karakasiliotis et al (deliverable 4.4). In all graphs, blue indicates the healthy, intact animal (H) and red indicates the morphosed animal (M), i.e. with tail mutilation. Comparison of key model findings and experimental lizard data Key findings from the model were (1) speed output for a given frequency is similar for H and M, (2) spinal amplitude is lower for M, (3) hind limb retraction range is smaller in M, (4) hip and shoulder height are more balanced, (5) hind foot placement is wider in M for most frequencies but not 5-6 Hz and (6) there is no effect of tail morphosis in forward speed. We here directly address these findings by comparing them with data from the animal experiments. 1. Speed output for a given frequency is similar for H and M The simulation study found that speed (the optimisation criterium) for a given frequency is overall similar between H and M (Figure 1), with a possible trend to higher frequencies for M at 6 Hz. Lizard experiments generally agree with this result, although the M subject did not perform at high frequencies (Figure 2; please note the different axis orientation in Figure 1 and Figure 2): the speedfrequency relationship (ANCOVA) is significantly different (p=0.000) between H and M, but the difference is small. 1

stride frequency (Hz) Figure 1 : speed-frequency relationship in simulated lizard locomotion (D4.4.2.2) 8,000 7,000 6,000 5,000 4,000 3,000 2,000 0,000 0,100 0,200 0,300 0,400 0,500 v (m/s) Figure 2 : speed-frequency relationship in lizards. Blue, healthy animal, red, morphosed animal. 2. Spinal amplitude is lower for M Simulation output found smaller amplitudes at the spinal DOF s (i.e. smaller lateral wave amplitudes) for M. We observed a similar pattern in experimental lizards (Figure 3 : trunk posture at two extreme positions during a stride for H (top) and M (bottom). Note the smaller wave amplitude for M.). Figure 3 : trunk posture at two extreme positions during a stride for H (top) and M (bottom). Note the smaller wave amplitude for M. 3. Hind limb retraction range is smaller in M The simulation model found a smaller hind limb retraction range for M (Figure 4). This parameter corresponds to the distance travelled during one ground contact phase of the limb, i.e. step length. Experimental lizard data confirm this pattern (Figure 5), however with step lengths being absolutely 2

normalised pectoral/pelvic height hind limb step length (m) approximately twice as large as in the model, i.e. 28,1 ± 3,1 mm for H and 18,9 ± 2,7 mm for M (ANCOVA p = 0.000). Figure 4 : screen shot taken at maximal hind limb retraction, with schematic illustration of hind limb retraction range. 0,035 0,03 0,025 0,02 hlp mlp 0,015 Linear (hlp) Linear (mlp) 0,01 0,005 0 0 0,05 0,1 0,15 0,2 0,25 0,3 0,35 v (m/s) Figure 5 : the relationship between speed and hind limb retraction range,expressed as step length, in lizards. 4. Hip and shoulder height are more balanced Simulations revealed a more balanced hip and shoulder height, in which the trunk inclined upwards for H and more horizontal for M. Lizard experiments (see Figure 6 for typical screen shots) show similar results. ANCOVA analyses confirm significantly (p = 0.001) more horizontal postures for M (Figure 7). Figure 6 : lateral-view screen shots illustrating typical body postures in M (top) and H (bottom). 2,50000 2,00000 1,50000 hlp 1,00000 mlp Linear (hlp) Linear (mlp) 0,50000 0,00000 0 0,05 0,1 0,15 0,2 0,25 0,3 0,35-0,50000 speed (m/s) Figure 7 : the relationship between speed and relative heigth of the pectoral vs. the pelvic girdle. Because of digitisation accuracy/visibility, we measured the hight of the ventrum to the ground at the level of both girdles. The vertical axis 3

shows the difference between pectoral and pelvic height, normalised to average girdle height, so that a value of zero indicates a horizontal trunk posture and positive values indicate a relative lift of the shoulder. 5. Hind foot placement is wider in M for most frequencies but not 5-6 Hz The simulation found wider (more lateral, Figure 8) hind limb foot placement for M, for the lowest and the highest frequencies and no difference at intermediate frequencies. Lizard data from low and intermediate frequencies show a significantly different (p = 0.026) foot placement, with M having slightly narrower placement (0.01013 ± 0.0006 m) than H (0.01113 ± 0.0012 m). Figure 8 : screen shot illustrating the measurement taken, i.e. the distance from the center of the pelvic girdle to the pes. 6. Effect of tail morphosis in forward speed In the simulation study, locomotor speed is optimised per condition (i.e. frequency), and it was found that H and M yielded similar speeds for similar frequencies. As discussed higher, in the lizards we found significant, but relatively small differences in the speed-frequency relationship (Figure 1 : speed-frequency relationship in simulated lizard locomotion (D4.4.2.2)). Other spatiotemporal variables deduced from animal experiments are similar for H and M (see Figure 9, and D4.4.2.3 for details). 4

Figure 9 : frequency, stride length, and duty factors of fore- and hind limbsas a function of speed in the long-tailed lizard (see D4.4.2.3 for statistical analysis). Conclusion There is good correspondence between the simulation results using particle swarm optimisation (D4.4.2.2) and experimental data from lizards. The model is therefore valid and can be used to explore variation morphology and morphosis. 5