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Algorithms of solving the matrix equations for deformation mechanics of flexible structures at finite displacements
The algorithms of forming the matrix equations of equilibrium in solving geometrically nonlinear problems are described. These algorithms provide the procedure of solution extension with respect to a parameter, accelerate the convergence process, and permit the solution to be obtained by the most ef...
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Published in: | Russian aeronautics 2011-06, Vol.54 (2), p.131-135 |
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container_end_page | 135 |
container_issue | 2 |
container_start_page | 131 |
container_title | Russian aeronautics |
container_volume | 54 |
creator | Gainutdinova, T. Yu |
description | The algorithms of forming the matrix equations of equilibrium in solving geometrically nonlinear problems are described. These algorithms provide the procedure of solution extension with respect to a parameter, accelerate the convergence process, and permit the solution to be obtained by the most efficient way in terms of computational burden. |
doi_str_mv | 10.3103/S1068799811020036 |
format | article |
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Yu</creatorcontrib><title>Algorithms of solving the matrix equations for deformation mechanics of flexible structures at finite displacements</title><title>Russian aeronautics</title><addtitle>Russ. Aeronaut</addtitle><description>The algorithms of forming the matrix equations of equilibrium in solving geometrically nonlinear problems are described. These algorithms provide the procedure of solution extension with respect to a parameter, accelerate the convergence process, and permit the solution to be obtained by the most efficient way in terms of computational burden.</description><subject>Algorithms</subject><subject>Automotive Engineering</subject><subject>Computation</subject><subject>Convergence</subject><subject>Engineering</subject><subject>Flexible structures</subject><subject>Forming</subject><subject>Mathematical analysis</subject><subject>Mathematical models</subject><subject>Nonlinearity</subject><subject>Structural Mechanics and Strength of Flight Vehicles</subject><issn>1068-7998</issn><issn>1934-7901</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2011</creationdate><recordtype>article</recordtype><recordid>eNp1UUtLxDAQLqLg-vgB3oInL9VMk6btUcQXCB7Uc4npZDdL26yZVPTfm90VBMXLN8N8Dwa-LDsBfi6Ai4sn4KqumqYG4AXnQu1kM2iEzKuGw27aE52v-f3sgGjJeakKWcwyuuznPri4GIh5y8j3726cs7hANugY3AfDt0lH50di1gfWYcJhc2ADmoUendk4bY8f7rVHRjFMJk4BienIrBtdRNY5WvXa4IBjpKNsz-qe8Ph7HmYvN9fPV3f5w-Pt_dXlQ24KKFUupJFVrZpaWN7xxiouy1KWtZJQmYRKaV1Z6LSShQJdVSCVRQnSSiW7govD7Gybuwr-bUKK7eDIYN_rEf1ELagKhFBNoZL09Jd06acwpu_aupZ1mbLXebAVmeCJAtp2Fdygw2cLvF230P5pIXmKrYeSdpxj-An-3_QFYK-JLA</recordid><startdate>201106</startdate><enddate>201106</enddate><creator>Gainutdinova, T. 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issn | 1068-7998 1934-7901 |
language | eng |
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source | Springer Nature |
subjects | Algorithms Automotive Engineering Computation Convergence Engineering Flexible structures Forming Mathematical analysis Mathematical models Nonlinearity Structural Mechanics and Strength of Flight Vehicles |
title | Algorithms of solving the matrix equations for deformation mechanics of flexible structures at finite displacements |
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