A Fundamental Model of Cyclic Instabilities in Thermal Barrier Systems

By Anette M. Karlsson, J. W. Hutchinson, A. G. Evans. 2002

447 citations recorded by the source corpus.

Subfields: Aerospace Engineering, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/17c312863c6d35e430783f23eee075a5036e3583

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Aerospace Engineering

1. Ju Li
2. J. Rice
3. K. Ranjith
4. N. Lapusta
5. Subra Suresh

In Materials Chemistry

1. Ju Li
2. Subra Suresh
3. Huajian Gao
4. Ming Dao
5. J. Rice
6. K. Ranjith
7. Ulrich S. Schwarz
8. P. Valavala

Citations in the corpus

• Modern topics and challenges in dynamic fracture (2005, background): “Crack branching was also investigated by Ravi-Chandar and Yang (1997), in terms of the activation of secondary microcracks near the main crack tip.”
• Molecularly based analysis of deformation of spectrin network and human erythrocyte (2006, background): “The effective membrane behavior can also be described phenomenologically using continuum hyperelasticity models [10] [17] where the membrane mechanical properties are represented by shear modulus, l, and bending stiffness, j (Fig.”
• MODELING TECHNIQUES FOR DETERMINATION OF MECHANICAL PROPERTIES OF POLYMER NANOCOMPOSITES (2005, background): “1 1 2 3 (9) Various expressions for the eshelby tensor can be found in literature [28] [29] [30] [31] [32] [33] [34] [35] [36].”
• An analytical model of rumpling in thermal barrier coatings (2005, unknown): “The TGO can be modeled as elastic/ perfectly plastic at 1150 1C and elastic at all other temperatures (Karlsson et al., 2002).”
• Rate and state dependent friction and the stability of sliding between elastically deformable solids (2001, methodology): “Following Ranjith and Rice (2001), it can be shown the equations of elastodynamics will be satisJed in the two half-spaces if the relationship between these perturbations is”
• Physics of adherent cells (2013, background): “Although traditionally used mainly to address the mechanics of macroscopic objects like growing tissue (Ambrosi et al., 2011), different continuum mechanics approaches have recently been developed to describe the shapes and forces of adherent cells (Kollmannsberger et al., 2011).”
• Comparison of finite difference and boundary integral solutions to three‐dimensional spontaneous rupture (2005, background): “In that example, the coupling of shear and normal stress changes on the fault plane, combined with memory effects in the dependence of friction on normal stress, introduces an additional length scale [Cochard and Rice, 2000; Ranjith and Rice, 2001].”