Transformation-induced plasticity in ferrous alloys

By Sergio R. Turteltaub, A. S. Suiker. 2005

171 citations recorded by the source corpus.

Subfields: Electronic, Optical and Magnetic Materials, Mechanical Engineering, Metals and Alloys

View Paper: https://www.semanticscholar.org/paper/97b758a543ebe95a5cbbaa763d3101adcc596108

How researchers see this paper

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

In Electronic, Optical and Magnetic Materials

1. Philip Eisenlohr
2. Dierk Raabe
3. T. Bieler
4. Franz Roters

In Mechanical Engineering

1. Dierk Raabe
2. Franz Roters
3. M. Diehl
4. Philip Eisenlohr
5. T. Bieler
6. Duancheng Ma
7. L. Hantcherli
8. D. Tjahjanto

In Metals and Alloys

1. Franz Roters
2. Philip Eisenlohr
3. Dierk Raabe
4. T. Bieler
5. C. Tasan

Citations in the corpus

• Further understanding of rolling contact fatigue in rolling element bearings - A review (2019, background): “During the second stage, it is believed fatigue damage to be non-existent since the cyclic response is elastic [114].”
• Crystal Plasticity Finite Element Methods: in Materials Science and Engineering (2010, background): “…Berveiller, and Lemoine (2000), Thamburaja and Anand (2001), Tomita and Iwamoto (2001), Govindjee and Miehe (2001), Anand and Gurtin (2003), Turteltaub and Suiker (2005), Thamburaja (2005), Lan et al. (2005), Turteltaub and Suiker (2006b), Tjahjanto, Turteltaub, and Suiker (2008), Geers…”
• Overview of constitutive laws, kinematics, homogenization and multiscale methods in crystal plasticity finite-element modeling: Theory, experiments, applications (2010, methodology): “[78,82,263], 1⁄2100 A-loaded austenite is a more favorable orientation for transformation.”
• DAMASK – The Düsseldorf Advanced Material Simulation Kit for modeling multi-physics crystal plasticity, thermal, and damage phenomena from the single crystal up to the component scale (2018, background): “where μ g ( ) denotes the isotropic equivalent shear modulus of a possibly anisotropic constituent g [122], b g ( ) the magnitude of the BURGERS vector of the dislocations and M g ( ) the magnitude of the mismatch.”
• Modeling and simulation in tribology across scales: An overview (2018, background): “The crystal plastici ty framework has also been extended to include, in a s mplified manner, other deformation mechanisms, such as deformation twinning [187,188] and martensi ic phase transformations [189,190].”