windyao 发表于 2020-5-14 15:18:37

abaqus帮助中自带的轮胎实例

本帖最后由 windyao 于 2020-5-14 15:20 编辑

abaqus初学,请问abaqus帮助中自带的轮胎实例在下图中的哪个子项中?
由于安装的时候没有安装abaqus的搜索引擎,所以不能搜索,还请好心人告知,谢谢!
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wdvX10/9n4ncuvdLXf4aFH8XXOcL6kxol3MyO1w6SEAPvufxyvN+3M3Meaj5wCTiD37f39WHnfM/iS+Af5DkN05Qvy2y8rzKk1rjMnAa6BX5e3IcX+Xpefx5/nnutXOLPqyj5JF3vTnVAgQiQRUuTxaaHHqTyECroL05F9m0MZacV4Q7juHhQybCri9/Ysji0cYB/cL4gnMm8C4vfxentIbyyU6dpv9i1l1LP83HlFeeqz4qZS7GMHxkf7kcvC+WJXXjldfq5YAEu5ZzRYdcb4NUT4xXsU893ZmHuXLViRPb0647JhfMvUT+HsWiufnDz1km8oVZ4FDyGkt1Zvic1BTj4xohCno+i+wCzvGvFdKXI04bG4A5TGUF92Iw/VXb1jWg0Lxk7DjE80sKNGE242NNWh2gKZtiWHgrl2y/HLVjVnWcb2ya564sYqiYIpxMnvc28zr+pL2B7LwUbCy7AFRfq7ZpzKdXlZ58H8NvtFPntOIAMp6iL3p1/5AY/0VV9f4VKLT5udj0jWPahPNdoFevpdh4B1Kv+4hvfwMq1dfjXHz9G5cf4bMPn8T//19+rbWN6c6YnifaUN+Dd9orjoWXK143HuHK0SIVdj1kDKxs6wDZ82jlFO40U8o5TfYX5vAFH8B4UhCmJSW8P7nkNPS+9ht+SvuUTtosvu0C9N8gPTPa81o+DnKJecrne6HD+LEo6if4+vGI/MR4Tl+AC9TbPmxgYUCtG5OJ5OgTdfch+kGOxa0BHaWfPwDlqRYCce7ZKr7H3EJ5XK0YnjwBS6E36dvdXv4pHNm3CH9x0E5Ub8b22NvyXu76EadmTlAI7KXIhbK84Ns7s8rz1LK84RjmttHrmCWwJly5kn1/IO66AN+DI3oOCMAVx0tt9A3gusw+v0lc0dFGebqDL3o0rKSs+uv8Aul47AEy/EEtzhwfPuQiXsiK8vRc/7fK//qHY3YXm5vvxuZatIwqGFrUT+O0rL+TUkcF3W7h/7V/Qafosl717AUWwwKsvvIBfDjthHxK/eIXEGrjgwousdxgDYtn5CHHH4MArSOZ51ebEsz/GH999P+o7fg5Hy/OmwAODfejvH0DfoUEce+s4lWPo6zuEwSOHcJLS4NGx+gCzlvgVIOx4AJqS33RgnN5xeb0HBWGq4qS3g3j6BX7BLufBhot5b/BgD554lT6+50JcM+yhwyWoeS+/WjOkXv/4nz96Drve4vXHcPCFp9Dy4PN44e1puPzqKuSzVnBY9r4luJy+9vt+2YV7ki9jkIXtrdfx1KM/xxZWkosuwvudFP2aq3A9i+5ABhs3PYGndr2hRPPE4Zex9cF/xaYe+jT9fHz8gzkPNYJg5nvxkavfSQv8qs2/4r4u09YTb+DlZ7ai+Uc76a6ehfB7PwCnO3OYALIh6uDgEe0K3b8Pn/j4ciofwxtHj+KtN4/j1VdfnYBB6nCUxXv0Xs/uiKK8toJPjQt4xxXwBhzNe1AQpiI6vT2MVw/y8DdKie0HGxbqvcG3j2HwGLDkooXul9rm/I/VoH4Zj7w4ht/8/El89a85YvsHfOnBZ/HMG0N4x4VXYOXH3q13LsTCD2Hl756Hd1Adv/zpj/DH/ET5r7+P+37Zj5PT56H2E9dZT28vwR/eeBUuIzEe3PUb3PcPm/AfKer6j3/7I7S/8IZ6l/DaT34Stfy0O3Bm4P2//1HUXkCy9vYbeGqraetfbsJ/+9cdeOnENJx3+TX4w2u8PyjDBJANUbu7f43Ht2xVpqgJLlsfV5+7nkzhjf6jYzNIHQXl62bNIcIpc86zcMMI3nGFvAELeg8KwhTmsvNRaUaLvWfhooKpovPeIL8msnQx5835OA8f/6PP4e7rL8Pl888iEdO8Y9Z5qL7uY/hGw8dx5bDIMZcZuPKmW/GNT1+F982bSZ8IHgq38DLcUb8Kq5b6I9SZSz+OpujHsDJ0Hs47y0gMD4Wj/evrPocvfkj1TE4OMy/FquhKfOm6hbjsHNNWkrnZ885HzfU341trPuAbOidjgQUhACY+Flg4HeTtAxQEQSgHRAAFQShbRAAFQShbRAAFQShbRAAFQShbRAAFQShbSloAeRyxY6gwufAsceNxtBEEYSqTVwDZE1AZosY3quWxwX6Ap18sHBcYWyDVumLMCZVrje0cw7PEjT6kTxCE0mKYALLgRaNRZYh668rVuP76mlEMUKcwsRiq7WF2giAIFnkjQI6cmGk4iaHs9CIMUIvF7xbtC8Z8fn5U3I05DtNj8vSrxV3xNJoKhaO2u4zxHFTnY6cZx0VGtSM3Bfa3yY0yffUVsb8gCKeVPAI4pI0Q+gZwqP8gqSHPwpTPjWKssIjUAI6bSzYB1BjRyfHzy7ARoEsELY6TC5VEdXRMnn6VDc0FokASJZ+7DDVHiSudj51mwnHtIzjMPUZfR9p1sEmgWpsPUn1s/WXqy9Sj3fgVJhvt/TOoh1hyCcJUYJgAshtMX99hKvvpwwzs3LkzIPeXXmjrPycSqkEr0lDWf7l+fjnYrs62DWBxsIlCniiQTpwmkbvL0bdILWKpdiRH1Va+jhiaPfNBtGjzQboa2wcxilSqW0mddrwJmWiyEg0NYsklCFOBYQLIbjBbtz6mnGC2bNmClzO9Abq/2D6BXIp4sMCuztFqChz1McXaANoUjgKDJua2UxftZM2ON+pzbacWR7HmF4QpQd4+wHXr7kR0/Tr1ICS6/g6zdqIsRlWYIqR7PRnqaWvToqT8/DpdgVIu0TbhKuOQpSdKGjs6CozyJCMOlZWoTkXhNifZidYct+r88HW0WhElpb4c2XF9FNPakWaSro9aTCmzSfUjLWqSqLCJDAVBOL3kFcCJY6WCqvADAX6VJIGYZX/vWv9VNqCDBMrxBGxKW32AkbsQh2NrXwfbBnAscBToDx4pdVUz1pk2cvdkV4Oa59R3Tt+TGkZfRzWntKpNrvmgqo8u3KyndL27kvauRKTeuzZOjasTOjIUBOH0MiX9AHn2t6aqTAFrfEGYeogfYGkySRHgWOE00URIHDml4+gQ8RMEYZIRR2hBCICJRoA/e+ZZsyScSkQABSEAghDAq6+6AtMoAxJOHRMWwIofPUr/y/lH489c7ckTVHieYXOK6dOBGTP1z2GnzSJ706fNsiCUFkEI4PuqrsS0aVOkV6pMmPjdZrHLLSRuM6dVYOmcubhp4WL80aUhrLjkMrzvvAU4i/+B336bzkw/c48TBEE4hUzOn5uhIcynSO8jC96FW969EKsWLsJ/XXo5vnPN7+Jvrroa750zR0eGENETBOH0MTkCSNFdPwncT/a9jr99aQe+2v0rfO35X+PZ/n58gkQxPG8+RYEkgKJ/giCcRiZHACmdPU5p8J7jx9Fz5AheGOzHgbeO4mwSxoMnjuOXhwdpHzr1sH5AQRCEU0fehyCbN29GP0Vr/E6eDX+eQ+nr6tWrzRpa9+MfKMHLC6XC/CDkqnPORXRJJS6nn/+862X84NVeHOFj1HFUZswgKa5A9oZafZwglBjyEKQ0GSaAbIi6atUqzJs3jwK0rCuCxymaY1Hcv38/urq61DhhZiQBnEXHf2jOXKxcuBjnveMd+PHre/Dv/YfwnrNnYcGsWXjz5NsUJb6FF44exeCJE8jeLE+BhdJEBLA0yXu3HdHLjQCZIYrqRvxHGnpbv/5y/BhCs2fj9xa8C4dIPDfvegWHT57EFyuX4QuhZfjEuy5CzYUXIbzgAiwgcVTR4hgp2uJeEAQhD2P6c8OCyCVP1kxkce706bjynefio+ctwO9f+G4sP/8C7CfR+xdKe3996ACuOW8+brzgIvS9+RZ+8HIPfvzabqRp/cCJkyoFLohxixYnZUEQgiSPAOpVf/GNb2Dl2rVu+aOGBvzN//p7VGCI8ma1iwcL4lAWi2bNpojuXfjkRRfj0wsX4aO0/LuUAv8eCd8FtI3T3BO039G3T6Lr4AE8RgKY6juIQyeP02kLa3GysxWxeBxoT4qPniAIgZFHdXjkBnD3V7+KRzZtwiMdXDrwvbY4vvInX8QQBWpD/AQ3F4rQ3qJU9xClvq8eO4Z/P3QITx3Yp9Lg/3z5Vbhm/gJs3f86niLBC1Nk+JlLLsXZ0x2r/RGiPyTR2RpDbUME9cjj2JxuyjOvB5Ezx4g/evTP0eEdl2/uD+uzr057P0EQSpG8YdfAYB/6+wfQf6gffSRkfX30ua8fRw4fpmCPvvwUBfogQeAocPfRN1R6vOuto/g+pb0bX3oRzw0OYO7MmZhD5Te0/I+vvETb38J/ujSET1CaPJ2jx3wZtQMblcZqEVG+ehwE5qpOPTqoDj5vItaKGqdPkM1HzXo1b0e0zghWzpwebFCqDhgNEkNr3hKe80NcTQWhtBkmgDwnyODgETUx0sH+Phwc6Meh/n68cfQIjhx9E7t7Xye9yhc4nsQH5y3AyovfgwUkaBVvv40Pzj0PS2a/E/92YD9+un8fTtA+/35wP9pe2qFE808uW4pl587RL0XnhcSqidJfZTgKVLIC5lrbV7PlqCZSG6OIkD2YGdtii+cfccid06NYjKN1yMxmV9kAmdpDEEqbYUrGc4J0d/8aj2/Zise3bkGCyuNbf4It9HPbtm04fPgA1q9rMHsbhoawYOY78LnFS9D75lF0c+p77rmIVi6lNHc6Ol/bjVePvIFLZs3GhTNm4uCRw/gFCevVtM9H5r/LjArJkwb3JNFuT6TEEw2RlHX6FDA/ycYQotUJNwIcx1QiObATtI7+ajt1e+ShjHAm8dP71qHl38yHyebF7+PLazfgp+bj6SJvCrx69RpE169XkyGtW8c/7yRhpJ/RdVhF23KpoMjuUwvfg2vPm49fDfThygXvwleuqMKsadPxAKW8O996E3+wcDE+S2nvHUuvwOdCV2DZO9+JF0gUXzv2FlWQtxmkf+2gnNOImCmJGFrzKqCOFsP1nCxrwlV6JhE9Y5uDntOjsIimoGa5ZDj9Notq6k6TXkda9NSdKXdHQTi1sFh9Zq1dvo7NL5qN4+RjX9iIxo+aD2VCfuUZC5TqnnfWWVhH0d8ySnfvWHwp6i4LIXP0KL6+vRs/3vs6jpPAzXrHO7CA9rvo7FmYQVHh45QW/zlt/+G+14CZM/WTZB89YP2rz52liKevtCZQovDQpLk64nNs9CN3WfNz1NkziVAk12HNBaKiSgfa1kwC62zr5HneDJUR1Ket+Ux4prphcwYLwqljSe2f4vubNurSdDV+1rwOX34kY7YKxTBxP8D/sxk3L7oEf335Veg7eQLP9Pfhf7++G88eOoij/HKzetLLD0mGlNkjJ7pDHMnxC9OMGgbH/oBDyN54i153KuHILtSNZjOFpSCMh1M9EoQjwB9c+Kf4u5Uhs4bgtLJ5P27ZtB4fcz8/hpfVxoVY3fQXWL2Ul7vQsnYTnlTrtZByPVznL672okD+fM/P9DLzkQa97cVHvo7/uvcifORnz5g6PogvOeckfMdduxbf/8Jy88F/3tzjbPznttueweavfQubd6kNOfVb+K6dKLDfxCNAiuwyb76BLzz/S/z+z7fhy889ixRFd0f5H3LmO+gM9JPPQj+HSADfppLldWyMytvFFEEQgmHpBViE1/G6SoVJbJqfw7VNVoTY/n3wpp/etwm73OjxT3EtHZMLi9w9e27EN80+qxeZDQ4kTh8w0eeXrn0GPzCRpzoOJDbONmwy/YosXNZ5m27EEnVEfjgdd+r4fsNF2Gza/uIj38Xmi636L9yn1g9j6Wfwd87x3P49Tjv8sDRNDEpndwwM4ElKZd84cVwJohY2jvVY2Iy48cfc4m639jvVVDagS6I/4UzjxX3Yhd3YTGmx6iPkaGjXfuyhTRdfuBAvd34Ln7mviz6FsHrl8Mhoz97d+MgNn4EKuvJxbZUbuXF9DnwcfrbJ7ZvkKG7XPhbH17Fn1wdxix2xjoR6SGLa3vaMWckaf5Gu/2taED+2snAbOYrU7bAixhwmLIDZG2uR/dQKZG9ZrX9SGqvWqZ9jKWKEIAgTQoneRbjIVQROMZ0oiItON5eu/Av9+epuLRBGTILC1zdJxZemFwVHr49hEaXcqo6GD5r1xEfX63X1wLeVuOV/kjxqBGuYeAQoCMLpx/R5LWowfWoqHfZSU+anj7DQcSpqRIPFhFNRExnacFT35HMcITIcvZnFUdDR5eOeKFG7NqvU8yJcvOgZ/MJJQ1/b7/XP5WUhLn63Xnpxn5ei//Q+87Rbpbhr8RE35c/DxReY6LBw+0UABaFEUWmskyaa/j7vNZblaCRxg7XPPXtZEEL4wDWv4x73OEs0LZau/KzqN9PHPo5dBSKoXDi65D5Br/7nACVklGrX34hdbWb9/3t9hD7A5fhULdz0/dvWjKEfu/oiL61fy32K1M48OfDSlZ/AR9xUvHD7ZVpMQQiAM9sPkJ/ePo6L3**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**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

lihuimei 发表于 2020-6-3 16:11:05

example problem中有tie and vehicle分析

格尔斯特 发表于 2020-6-29 21:01:21

Examples下        Abaqus Example Problems Guide 点击进入之后选择3 Tire and Vehicle Analyses,3.1当中全是轮胎的实例
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