[{"command":"insert","method":null,"selector":".course-modal-ajax-placeholder-963660","data":"\u003Cdiv class=\u0022container content-rte\u0022\u003E\n  \u003Cdiv class=\u0022row\u0022\u003E\n    \u003Cdiv class=\u0022box col-md-6 bg-primary text-white\u0022\u003E\n      \u003Ch2 class=\u0022h1 text-left\u0022\u003E  MMC-Solides\n\u003C\/h2\u003E\n                  \u003Cdiv class=\u0022field-spacing\u0022\u003E\n        \u003Cdiv class=\u0022field__label h3 dash\u0022\u003EECTS :\n          3\n        \u003C\/div\u003E\n      \u003C\/div\u003E\n                  \u003Cdiv class=\u0022field-spacing\u0022\u003E\n        \u003Cdiv class=\u0022field__label h3 dash\u0022\u003ESemester:\n          Semestre 1\n        \u003C\/div\u003E\n      \u003C\/div\u003E\n                    \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003ELangue d\u0026#039;enseignement\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003EFran\u00e7ais\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n        \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003EEnseignement \u00e0 distance\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003Enon\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n      \u003C\/div\u003E\n    \u003Cdiv class=\u0022box col-md-6\u0022\u003E\n            \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003EPr\u00e9requis\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003E\u003Cp\u003EBases de la MMC\u003C\/p\u003E\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n        \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003EProgramme \/ plan \/ contenus\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003E\u003Cp\u003E1. Elasticit\u00e9\u003Cbr\u003E\n2. Ondes \u00e9lastiques\u003Cbr\u003E\n3. Le probl\u00e8me de Saint Venant 4. Limite \u00e9lastique\u003Cbr\u003E\n5. Tiges rectilignes\u003C\/p\u003E\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n        \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003EObjectifs d\u0026#039;apprentissage\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003E\u003Cp\u003ECe cours est la suite du cours de Bases de la MMC en m\u00e9canique des solides. Il porte sur la th\u00e9orie classique de l\u0027\u00e9lasticit\u00e9 et ses applications aux poutres (probl\u00e8me de Saint-Venant, th\u00e9orie de Timoshenko et d\u0027Euler-Bernoulli)\u003C\/p\u003E\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n                                \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003EBibliographie\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003E\u003Col\u003E\n\u003Cli\u003EA. E. H. Love : A treatise on the mathematical theory of elasticity. Dover, 1944.\u003C\/li\u003E\n\u003Cli\u003ES. P. Timoshenko : Strength of materials - Parts I \u0026amp; II. Van Nostrand, 1945.\u003C\/li\u003E\n\u003Cli\u003EI. S. Sokolnikoff : Mathematical theory of elasticity. McGraw-Hill, 1946.\u003C\/li\u003E\n\u003Cli\u003ES. Timoshenko, J. N. Goodier : Theory of elasticity. Second edition. McGraw-Hill, 1951.\u003C\/li\u003E\n\u003Cli\u003EP. Villaggio : Mathematical models for elastic structures. Cambridge University Press, 1997.\u003C\/li\u003E\n\u003Cli\u003EB. Audoly, Y. Pomeau : Elasticity and geometry. Oxford University Press, 2010.\u003C\/li\u003E\n\u003Cli\u003EJ.-J. Marigo : \u003Ca rel=\u0022nofollow noopener noreferrer\u0022 target=\u0022_blank\u0022 href=\u0022https:\/\/cel.archives-ouvertes.fr\/cel-01023392\u0022\u003EM\u00e9canique des milieux continus I\u003C\/a\u003E. Ecole Polytechnique, 2014.\u0026nbsp;\u003C\/li\u003E\n\u003Cli\u003EP. M. Mariano, L. Galano : Fundamentals of the Mechanics of Solids, Birkh\u00e4user, 2016.\u003C\/li\u003E\n\u003Cli\u003EP. Vannucci: \u003Ca rel=\u0022nofollow noopener noreferrer\u0022 target=\u0022_blank\u0022 href=\u0022https:\/\/hal.science\/cel-01529010\/document\u0022\u003EContinuum Mechanics - Solids\u003C\/a\u003E, 2022\u003C\/li\u003E\n\u003C\/ol\u003E\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n        \u003Cdiv class=\u0022field-spacing\u0022\u003E\n      \u003Cdiv class=\u0022field__label h3 dash\u0022\u003ENature de l\u0026#039;\u00e9valuation\u003C\/div\u003E\n                        \u003Cdiv class=\u0022mt-5 text-justify\u0022\u003E\n                                      \u003Cspan\u003EEvaluation Terminale\u003C\/span\u003E\n                      \u003C\/div\u003E\n                  \u003C\/div\u003E\n      \u003C\/div\u003E\n  \u003C\/div\u003E\n\u003C\/div\u003E\n","settings":null}]