Comment on 'Magic strains in face centered and body-centered cubic lattices'.

B.W. van de Waal

doi:10.1107/S0108767390001301

Comment on 'Magic strains in face centered and body-centered cubic lattices'.

B.W. van de Waal

Research output: Contribution to journal › Article › Academic › peer-review

3 Citations (Scopus)

134 Downloads (Pure)

Abstract

The six symmetry-related so-called magic strain tensors that transform a f.c.c. lattice (or a b.c.c. lattice) into itself, which have been reported recently by Boyer [Acta Cryst. (1989), A45, FC29-FC32] are not unique: an infinite number of displacement tensors can be constructed that transform one lattice into another, or into itself. There is no connection with fivefold symmetry, other than that in any f.c.c. crystal.

Original language	Undefined
Pages (from-to)	FC5-FC7
Number of pages	3
Journal	Acta crystallographica Section A: Foundations of crystallography
Volume	A46
DOIs	https://doi.org/10.1107/S0108767390001301
Publication status	Published - 1990

Keywords

METIS-129552
IR-59198

Access to Document

10.1107/S0108767390001301

Waal90comment

Cite this

@article{5a287c7a9bcb4f8ca9e224b0f340a664,

title = "Comment on 'Magic strains in face centered and body-centered cubic lattices'.",

abstract = "The six symmetry-related so-called magic strain tensors that transform a f.c.c. lattice (or a b.c.c. lattice) into itself, which have been reported recently by Boyer [Acta Cryst. (1989), A45, FC29-FC32] are not unique: an infinite number of displacement tensors can be constructed that transform one lattice into another, or into itself. There is no connection with fivefold symmetry, other than that in any f.c.c. crystal.",

keywords = "METIS-129552, IR-59198",

author = "{van de Waal}, B.W.",

year = "1990",

doi = "10.1107/S0108767390001301",

language = "Undefined",

volume = "A46",

pages = "FC5--FC7",

journal = "Acta crystallographica Section A: Foundations of crystallography",

issn = "0108-7673",

publisher = "Wiley-Blackwell",

}

TY - JOUR

T1 - Comment on 'Magic strains in face centered and body-centered cubic lattices'.

AU - van de Waal, B.W.

PY - 1990

Y1 - 1990

N2 - The six symmetry-related so-called magic strain tensors that transform a f.c.c. lattice (or a b.c.c. lattice) into itself, which have been reported recently by Boyer [Acta Cryst. (1989), A45, FC29-FC32] are not unique: an infinite number of displacement tensors can be constructed that transform one lattice into another, or into itself. There is no connection with fivefold symmetry, other than that in any f.c.c. crystal.

AB - The six symmetry-related so-called magic strain tensors that transform a f.c.c. lattice (or a b.c.c. lattice) into itself, which have been reported recently by Boyer [Acta Cryst. (1989), A45, FC29-FC32] are not unique: an infinite number of displacement tensors can be constructed that transform one lattice into another, or into itself. There is no connection with fivefold symmetry, other than that in any f.c.c. crystal.

KW - METIS-129552

KW - IR-59198

U2 - 10.1107/S0108767390001301

DO - 10.1107/S0108767390001301

M3 - Article

SN - 0108-7673

VL - A46

SP - FC5-FC7

JO - Acta crystallographica Section A: Foundations of crystallography

JF - Acta crystallographica Section A: Foundations of crystallography

ER -