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2003, Lecture notes in applied and computational mechanics, ISBN 9783540008484, Volume 10, xii, 409
Book
1996, Advances in polymer science, ISBN 3540604839, Volume 125., 194
Book
Nano Letters, ISSN 1530-6984, 07/2018, Volume 18, Issue 7, pp. 4611 - 4617
Nanostructures in silicon (Si) induced by phase transformations have been investigated during the past 50 years. Performances of nanostructures are improved... 
stress | deformation | Nanostructure | transmission electron microscopy | WAFERS | PHYSICS, CONDENSED MATTER | PHYSICS, APPLIED | MATERIALS SCIENCE, MULTIDISCIPLINARY | INDUCED AMORPHIZATION | CHEMISTRY, PHYSICAL | NANOSCIENCE & NANOTECHNOLOGY | CRYSTAL | ANISOTROPY | CHEMISTRY, MULTIDISCIPLINARY | TRANSITION | DENSITY | PHASE-TRANSFORMATION | DYNAMICS | SURFACE
Journal Article
Journal of Applied Physics, ISSN 0021-8979, 11/2012, Volume 112, Issue 9, p. 93510
Deformation of a B19' martensitic, polycrystalline Ni49.9Ti50.1 (at. %) shape memory alloy and its influence on the magnitude and stability of the ensuing... 
TRANSFORMATION | REFINEMENT | PHYSICS, APPLIED | TEMPERATURE | MECHANISM | CYCLES | TENSION | COMPRESSION | STRESS | STRAIN | ZN-AL ALLOYS | Shape memory alloys | Deformation | Surface layer | Martensitic transformations | Intermetallics | Martensite | Texture | Strain
Journal Article
MRS Bulletin, ISSN 0883-7694, 04/2016, Volume 41, Issue 4, pp. 314 - 319
Due to the scarcity of "easy slip" systems in hexagonal materials with a hexagonal close-packed structure (hcp), deformation twinning plays a crucial role in... 
metal | microstructure | defects | GRAIN-BOUNDARIES | MG ALLOY | PHYSICS, APPLIED | CLOSE-PACKED METALS | TEXTURE DEVELOPMENT | 1ST-PRINCIPLES | MATERIALS SCIENCE, MULTIDISCIPLINARY | MAGNESIUM ALLOY | NUCLEATION | MODEL | POLYCRYSTALS | ZIRCONIUM ALLOYS | Nucleation | Deformation | Surface layer | Close packed lattices | Mechanical properties | Evolution | Twinning | Texture
Journal Article
Journal of High Energy Physics, ISSN 1029-8479, 8/2019, Volume 2019, Issue 8, pp. 1 - 27
In the presence of an Ω-deformation, local operators generate a chiral algebra in the topological-holomorphic twist of a four-dimensional N $$ \mathcal{N} $$ =... 
Conformal Field Theory | Supersymmetric Gauge Theory | Quantum Physics | Conformal and W Symmetry | Quantum Field Theories, String Theory | Classical and Quantum Gravitation, Relativity Theory | Physics | Elementary Particles, Quantum Field Theory | Operators (mathematics) | Supersymmetry | Field theory | Algebra | Deformation | Surface defects
Journal Article