Continuum Scale Simulation of Engineering Materials: Fundamentals - Microstructures - Process ApplicationsDierk Raabe This book fills a gap by presenting our current knowledge and understanding of continuum-based concepts behind computational methods used for microstructure and process simulation of engineering materials above the atomic scale. The volume provides an excellent overview on the different methods, comparing the different methods in terms of their respective particular weaknesses and advantages. This trains readers to identify appropriate approaches to the new challenges that emerge every day in this exciting domain. Divided into three main parts, the first is a basic overview covering fundamental key methods in the field of continuum scale materials simulation. The second one then goes on to look at applications of these methods to the prediction of microstructures, dealing with explicit simulation examples, while the third part discusses example applications in the field of process simulation. By presenting a spectrum of different computational approaches to materials, the book aims to initiate the development of corresponding virtual laboratories in the industry in which these methods are exploited. As such, it addresses graduates and undergraduates, lecturers, materials scientists and engineers, physicists, biologists, chemists, mathematicians, and mechanical engineers. |
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Page 122
... Taylor Taylor ( 1938 ) . In this section we summarize the equations for single crystal behavior , and review procedures for averaging the single crystal responses to obtain the be- havior of a polycrystalline aggregate . The desired ...
... Taylor Taylor ( 1938 ) . In this section we summarize the equations for single crystal behavior , and review procedures for averaging the single crystal responses to obtain the be- havior of a polycrystalline aggregate . The desired ...
Page 472
... ( Taylor , Lamel ) and CP - FE models in texture predictions of aluminium alloys in cold rolling . Aluminium 78 , 918-922 . Peeters , B. , Seefeldt , M. , Van Houtte , P. , Aernoudt , E. , ( 2001 ) . Taylor ambiguity in b.c.c. ...
... ( Taylor , Lamel ) and CP - FE models in texture predictions of aluminium alloys in cold rolling . Aluminium 78 , 918-922 . Peeters , B. , Seefeldt , M. , Van Houtte , P. , Aernoudt , E. , ( 2001 ) . Taylor ambiguity in b.c.c. ...
Page 679
... Taylor model , which also was integrated into the FEM and which calculated the texture evolution in each element according to the local displacement gradient tensor . With the respective local Taylor factor the 3IVM model calculated the ...
... Taylor model , which also was integrated into the FEM and which calculated the texture evolution in each element according to the local displacement gradient tensor . With the respective local Taylor factor the 3IVM model calculated the ...
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Acta algorithm alloys aluminum anisotropy applications approach austenite automaton Barlat behavior Boltzmann boundary conditions Burgers vector calculated cell cellular automata cementite Chen coefficients components composition computational configuration continuum crack crystal plasticity depends described Dierk Raabe diffusion discrete dislocation density distribution domain driving force effect elastic Equation equilibrium experimental field finite element flow stress fluid fracture free energy function gradient grain boundary grain growth hardening homogeneous initial interaction interface Ising model kinetics lattice gas LENP macroscopic Materials Science matrix mechanical metals method microstructure microstructure evolution mobility Monte Carlo Monte Carlo method neighbors nucleation orientation particle phase transformations phase-field model physical plane plastic deformation polycrystal precipitation predicted properties Raabe recrystallization rolling rotation scale shear shown in Figure simulation single crystal slip systems solid solidification solution spin stored energy strain rate structure subgrain temperature tensor texture theory thermodynamic tion twin variables vector velocity volume fraction yield surface