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Trajectory optimisation of six degree of freedom aircraft using differential flatness
The flatness of a six-degree-of-freedom (6DoF) aircraft model with conventional control surfaces – aileron, flap, rudder and elevator, along with thrust vectoring ability is established in this work. Trajectory optimisation of an aircraft can be cast as an inverse problem where the solution for cont...
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Published in: | Aeronautical journal 2018-11, Vol.122 (1257), p.1788-1810 |
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description | The flatness of a six-degree-of-freedom (6DoF) aircraft model with conventional control surfaces – aileron, flap, rudder and elevator, along with thrust vectoring ability is established in this work. Trajectory optimisation of an aircraft can be cast as an inverse problem where the solution for control inputs that yield desired trajectories for certain states is sought. The solution to the inverse problems for certain systems is made tractable when they exhibit differential flatness. Flatness-based trajectory optimisation has a significant advantage over an equivalent collocation-based method in terms of computational efficiency and viability for real-time implementation. An application for the flatness of 6DoF aircraft is shown in the trajectory optimisation for dynamic soaring, and its connection with an equivalent 3DoF flatness-based implementation is also brought out. The results are compared with that from a collocation-based approach. |
doi_str_mv | 10.1017/aer.2018.99 |
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The results are compared with that from a collocation-based approach.</description><subject>Aerospace engineering</subject><subject>Aircraft</subject><subject>Aircraft control</subject><subject>Aircraft models</subject><subject>Aviation</subject><subject>Collocation</subject><subject>Computing time</subject><subject>Control surfaces</subject><subject>Control theory</subject><subject>Degrees of freedom</subject><subject>Equivalence</subject><subject>Flatness</subject><subject>Inverse problems</subject><subject>Laboratories</subject><subject>Thrust vector control</subject><subject>Trajectory optimization</subject><subject>Unmanned aerial vehicles</subject><subject>Vehicles</subject><subject>Velocity</subject><subject>Viability</subject><issn>0001-9240</issn><issn>2059-6464</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2018</creationdate><recordtype>article</recordtype><recordid>eNptkM1KAzEYRYMoWKsrXyDgUqZ--ZnMZCnFPyi4adfhayYpKZ1JTVKwb-8UC25cXS4c7oVDyD2DGQPWPKFLMw6snWl9QSYcal0pqeQlmQAAqzSXcE1uct4CCOBSTshqmXDrbInpSOO-hD5kLCEONHqawzft3CY5d2p-zC72FEOyCX2hhxyGDe2C9y65oQTcUb_DMricb8mVx112d-ecktXry3L-Xi0-3z7mz4vKcq1L1QhwqHjLrWatBHSNAsutsoqjbjVvOqms4Oj5WmIjvKzbmjWoXN111kItpuThd3ef4tfB5WK28ZCG8dJwJoTgra5hpB5_KZtizsl5s0-hx3Q0DMzJmxm9mZM3o_VIV2ca-3UK3cb9jf7H_wAR3m_t</recordid><startdate>201811</startdate><enddate>201811</enddate><creator>Elango, P.</creator><creator>Mohan, R.</creator><general>Cambridge University Press</general><scope>AAYXX</scope><scope>CITATION</scope><scope>3V.</scope><scope>7XB</scope><scope>88I</scope><scope>8FE</scope><scope>8FG</scope><scope>8FK</scope><scope>8G5</scope><scope>ABJCF</scope><scope>ABUWG</scope><scope>AFKRA</scope><scope>ARAPS</scope><scope>AZQEC</scope><scope>BENPR</scope><scope>BGLVJ</scope><scope>CCPQU</scope><scope>DWQXO</scope><scope>GNUQQ</scope><scope>GUQSH</scope><scope>HCIFZ</scope><scope>L6V</scope><scope>M2O</scope><scope>M2P</scope><scope>M7S</scope><scope>MBDVC</scope><scope>P5Z</scope><scope>P62</scope><scope>PADUT</scope><scope>PHGZM</scope><scope>PHGZT</scope><scope>PKEHL</scope><scope>PQEST</scope><scope>PQGLB</scope><scope>PQQKQ</scope><scope>PQUKI</scope><scope>PRINS</scope><scope>PTHSS</scope><scope>Q9U</scope></search><sort><creationdate>201811</creationdate><title>Trajectory optimisation of six degree of freedom aircraft using differential flatness</title><author>Elango, P. ; 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Trajectory optimisation of an aircraft can be cast as an inverse problem where the solution for control inputs that yield desired trajectories for certain states is sought. The solution to the inverse problems for certain systems is made tractable when they exhibit differential flatness. Flatness-based trajectory optimisation has a significant advantage over an equivalent collocation-based method in terms of computational efficiency and viability for real-time implementation. An application for the flatness of 6DoF aircraft is shown in the trajectory optimisation for dynamic soaring, and its connection with an equivalent 3DoF flatness-based implementation is also brought out. The results are compared with that from a collocation-based approach.</abstract><cop>Cambridge, UK</cop><pub>Cambridge University Press</pub><doi>10.1017/aer.2018.99</doi><tpages>23</tpages></addata></record> |
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subjects | Aerospace engineering Aircraft Aircraft control Aircraft models Aviation Collocation Computing time Control surfaces Control theory Degrees of freedom Equivalence Flatness Inverse problems Laboratories Thrust vector control Trajectory optimization Unmanned aerial vehicles Vehicles Velocity Viability |
title | Trajectory optimisation of six degree of freedom aircraft using differential flatness |
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