The Flight of Birds and Other Animals

Methods of observing birds in flight now include training them to fly under known conditions in wind tunnels, and fitting free-flying birds with data loggers, that are either retrieved or read remotely via satellite links. The performance that comes to light depends on the known limitations of the m...

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Published in:Aerospace
Main Author: Colin Pennycuick
Format: Text
Language:English
Published: Multidisciplinary Digital Publishing Institute 2015
Subjects:
Online Access:https://doi.org/10.3390/aerospace2030505
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spelling ftmdpi:oai:mdpi.com:/2226-4310/2/3/505/ 2023-08-20T04:09:53+02:00 The Flight of Birds and Other Animals Colin Pennycuick 2015-09-01 application/pdf https://doi.org/10.3390/aerospace2030505 EN eng Multidisciplinary Digital Publishing Institute https://dx.doi.org/10.3390/aerospace2030505 https://creativecommons.org/licenses/by/4.0/ Aerospace; Volume 2; Issue 3; Pages: 505-523 birds bats pterosaurs aerodynamics migration wind tunnel Text 2015 ftmdpi https://doi.org/10.3390/aerospace2030505 2023-07-31T20:46:13Z Methods of observing birds in flight now include training them to fly under known conditions in wind tunnels, and fitting free-flying birds with data loggers, that are either retrieved or read remotely via satellite links. The performance that comes to light depends on the known limitations of the materials from which they are made, and the conditions in which the birds live. Bird glide polars can be obtained by training birds to glide in a tilting wind tunnel. Translating these curves to power required from the flight muscles in level flight requires drag coefficients to be measured, which unfortunately does not work with bird bodies, because the flow is always fully detached. The drag of bodies in level flight can be determined by observing wingbeat frequency, and shows CD values around 0.08 in small birds, down to 0.06 in small waders specialised for efficient migration. Lift coefficients are up to 1.6 in gliding, or 1.8 for short, temporary glides. In-flight measurements can be used to calculate power curves for birds in level flight, and this has been applied to migrating geese in detail. These typically achieve lift:drag ratios around 15, including allowances for stops, as against 19 for continuous powered flight. The same calculations, applied to Pacific Black-tailed Godwits which start with fat fractions up to 0.55 at departure, show that such birds not only cross the Pacific to New Zealand, but have enough fuel in hand to reach the South Pole if that were necessary. This performance depends on the “dual fuel” arrangements of these migrants, whereby they use fat as their main fuel, and supplement this by extra fuel from burning the engine (flight muscles), as less power is needed later in the flight. The accuracy of these power curves has never been checked, although provision for stopping the bird, and making these checks at regular intervals during a simulated flight was built into the original design of the Lund wind tunnel. The Flight programme, which does these comparisons, also had provision for ... Text South pole MDPI Open Access Publishing New Zealand Pacific South Pole Tilting ENVELOPE(-54.065,-54.065,49.700,49.700) Aerospace 2 3 505 523
institution Open Polar
collection MDPI Open Access Publishing
op_collection_id ftmdpi
language English
topic birds
bats
pterosaurs
aerodynamics
migration
wind tunnel
spellingShingle birds
bats
pterosaurs
aerodynamics
migration
wind tunnel
Colin Pennycuick
The Flight of Birds and Other Animals
topic_facet birds
bats
pterosaurs
aerodynamics
migration
wind tunnel
description Methods of observing birds in flight now include training them to fly under known conditions in wind tunnels, and fitting free-flying birds with data loggers, that are either retrieved or read remotely via satellite links. The performance that comes to light depends on the known limitations of the materials from which they are made, and the conditions in which the birds live. Bird glide polars can be obtained by training birds to glide in a tilting wind tunnel. Translating these curves to power required from the flight muscles in level flight requires drag coefficients to be measured, which unfortunately does not work with bird bodies, because the flow is always fully detached. The drag of bodies in level flight can be determined by observing wingbeat frequency, and shows CD values around 0.08 in small birds, down to 0.06 in small waders specialised for efficient migration. Lift coefficients are up to 1.6 in gliding, or 1.8 for short, temporary glides. In-flight measurements can be used to calculate power curves for birds in level flight, and this has been applied to migrating geese in detail. These typically achieve lift:drag ratios around 15, including allowances for stops, as against 19 for continuous powered flight. The same calculations, applied to Pacific Black-tailed Godwits which start with fat fractions up to 0.55 at departure, show that such birds not only cross the Pacific to New Zealand, but have enough fuel in hand to reach the South Pole if that were necessary. This performance depends on the “dual fuel” arrangements of these migrants, whereby they use fat as their main fuel, and supplement this by extra fuel from burning the engine (flight muscles), as less power is needed later in the flight. The accuracy of these power curves has never been checked, although provision for stopping the bird, and making these checks at regular intervals during a simulated flight was built into the original design of the Lund wind tunnel. The Flight programme, which does these comparisons, also had provision for ...
format Text
author Colin Pennycuick
author_facet Colin Pennycuick
author_sort Colin Pennycuick
title The Flight of Birds and Other Animals
title_short The Flight of Birds and Other Animals
title_full The Flight of Birds and Other Animals
title_fullStr The Flight of Birds and Other Animals
title_full_unstemmed The Flight of Birds and Other Animals
title_sort flight of birds and other animals
publisher Multidisciplinary Digital Publishing Institute
publishDate 2015
url https://doi.org/10.3390/aerospace2030505
long_lat ENVELOPE(-54.065,-54.065,49.700,49.700)
geographic New Zealand
Pacific
South Pole
Tilting
geographic_facet New Zealand
Pacific
South Pole
Tilting
genre South pole
genre_facet South pole
op_source Aerospace; Volume 2; Issue 3; Pages: 505-523
op_relation https://dx.doi.org/10.3390/aerospace2030505
op_rights https://creativecommons.org/licenses/by/4.0/
op_doi https://doi.org/10.3390/aerospace2030505
container_title Aerospace
container_volume 2
container_issue 3
container_start_page 505
op_container_end_page 523
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