K
Ken Elder
Researcher at University of Rochester
Publications - 143
Citations - 6817
Ken Elder is an academic researcher from University of Rochester. The author has contributed to research in topics: Phase transition & Grain boundary. The author has an hindex of 36, co-authored 139 publications receiving 5896 citations. Previous affiliations of Ken Elder include Aalto University & University of Toronto.
Papers
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Journal ArticleDOI
Modeling elasticity in crystal growth.
TL;DR: A new model of crystal growth is presented that describes the phenomena on atomic length and diffusive time scales in a natural manner and enables access to time scales much larger than conventional atomic methods.
Journal ArticleDOI
Modeling elastic and plastic deformations in nonequilibrium processing using phase field crystals.
Ken Elder,Martin Grant +1 more
TL;DR: A continuum field theory approach is presented for modeling elastic and plastic deformation, free surfaces, and multiple crystal orientations in nonequilibrium processing phenomena.
Book
Phase-Field Methods in Materials Science and Engineering
Nikolas Provatas,Ken Elder +1 more
TL;DR: In this paper, a comprehensive and self-contained, one-stop source discusses phase field methodology in a fundamental way, explaining complex mathematical and numerical techniques for solving phase-field and related continuum-field models.
Journal ArticleDOI
Phase-field crystal modeling and classical density functional theory of freezing
TL;DR: The relationship between the classical density functional theory of freezing and phase-field modeling is examined in this paper, where a connection is made between the correlation functions that enter density functional theories and the free energy functionals used in phase field crystal modeling and standard models of binary alloys (i.e., regular solution model).
BookDOI
Phase-Field Methods in Materials Science and Engineering: PROVATAS:PHASE-FIELD O-BK
Nikolas Provatas,Ken Elder +1 more
TL;DR: This comprehensive and self-contained, one-stop source discusses phase-field methodology in a fundamental way, explaining complex mathematical and numerical techniques for solving phase- field and related continuum-field models.