Serrated flow and rupture by evolution of internal inhomogeneities
نویسندگان
چکیده
The plastic stability and ductile rupture under evolution of cavity-damage and local strength inhomogeneities are examined theoretically for uniaxial tension. Analytical solutions are derived for that arbitrary strain-induced formations modified to stress-triaxiality evolution during necking. With increasing rate of damage formation necking is enhanced and ductility as well as load drop reduces more pronounced at large strain rate sensivities m and weak initial inhomogeneities. Effects of particle concentration and external pressure deduced for nucleation controlled damage generation by particle-deponding agree with ductility observations. An inhomogeneity degradation reduces neck growth and localized flow development. Above a critical hardening rate "plastic metastability" appears with stochastic flow through structural pulsed micro-neck formation and resolution which promotes ductility. Amplitude and frequency of resulted load serrations, which quantify local structural changes correlate and depend mainly upon m. Simultaneous multiple necking becomes stable only a t superplastic or irradiation creep conditions.
منابع مشابه
Rupture of chorda tendineae of the tricuspid valve in a horse: a case report
A2-year-old cachectic cross-breed gelding was admitted toVeterinary Teaching Hospital of University of Tehran followingthe onset of a marked respiratory distress, coughing and ventraledema. Clinical examinations indicated harsh respiratory andexpiratory sounds as well as jugular vein distention. Therespiratory and heart rates were 35/min and 60 bpm, respectively.Agrade III/IV pansystolic murmur...
متن کاملEvolution of the first eigenvalue of buckling problem on Riemannian manifold under Ricci flow
Among the eigenvalue problems of the Laplacian, the biharmonic operator eigenvalue problems are interesting projects because these problems root in physics and geometric analysis. The buckling problem is one of the most important problems in physics, and many studies have been done by the researchers about the solution and the estimate of its eigenvalue. In this paper, first, we obtain the evol...
متن کاملPartial Differential Equations applied to Medical Image Segmentation
This paper presents an application of partial differential equations(PDEs) for the segmentation of abdominal and thoracic aortic in CTA datasets. An important challenge in reliably detecting aortic is the need to overcome problems associated with intensity inhomogeneities. Level sets are part of an important class of methods that utilize partial differential equations (PDEs) and have been exte...
متن کاملPatterns of flow evolution in the central area of the Romanian Plain, Case study: the Calnistea Catchment (Romania)
This paper seeks to emphasize the flow variability in the Calnistea catchment by analyzing the local physiographic factors. The research has shown that the amount of precipitation that falls to the ground is low, the rocks in the region are soft, but highly permeable, gradients are gentle in most of the territory and vegetal cover is sparse and therefore cannot hold important amounts of water. ...
متن کاملOn Primordial Cosmological Density Fluctuations in the Einstein-cartan Gravity and Cobe Data
We study cosmological density fluctuations within a covariant and gaugeinvariant fluid-flow approach for a perfect fluid in the Einstein-Cartan gravity and derive the corresponding Raychaudhuri type of inhomogeneous coupled differential evolution equations of the second order. It appears that the quantum fluctuations of spin trigger primordial density inhomogeneities at the scale of weak intera...
متن کامل