| contributor author | W. J. Hrusa | |
| contributor author | J. A. Nohel | |
| contributor author | M. Renardy | |
| date accessioned | 2017-05-08T23:26:17Z | |
| date available | 2017-05-08T23:26:17Z | |
| date copyright | October, 1988 | |
| date issued | 1988 | |
| identifier issn | 0003-6900 | |
| identifier other | AMREAD-25567#371_1.pdf | |
| identifier uri | http://yetl.yabesh.ir/yetl/handle/yetl/103373 | |
| description abstract | We review some recent mathematical results concerning integrodiff erential equations that model the motion of one-dimensional nonlinear viscoelastic materials. In particular, we discuss global (in time) existence and long-time behavior of classical solutions, as well as the formation of singularities in finite time from smooth initial data. Although the mathematical theory is comparatively incomplete, we make some remarks concerning the existence of weak solutions (i e, solutions with shocks). Some relevant results from linear wave propagation will also be discussed. | |
| publisher | The American Society of Mechanical Engineers (ASME) | |
| title | Initial Value Problems in Viscoelasticity | |
| type | Journal Paper | |
| journal volume | 41 | |
| journal issue | 10 | |
| journal title | Applied Mechanics Reviews | |
| identifier doi | 10.1115/1.3151871 | |
| journal fristpage | 371 | |
| journal lastpage | 378 | |
| identifier eissn | 0003-6900 | |
| keywords | Viscoelasticity | |
| keywords | Shock (Mechanics) | |
| keywords | Equations | |
| keywords | Wave propagation | |
| keywords | Motion AND Viscoelastic materials | |
| tree | Applied Mechanics Reviews:;1988:;volume( 041 ):;issue: 010 | |
| contenttype | Fulltext | |