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2010•Unpublished venueRequires access

The mathematical theory of symmetry in solids : representation theory for point groups and space groups

Christopher John Bradley, ARTHUR P. CRACKNELL

Open publisher page 513 citations

Abstract

1. Symmetry and the Solid State 2. Symmetry-Adapted Functions for the Point Groups 3. Space Groups 4. The Representations of a Group in Terms of the Representations of an Invariant Subgroup 5. The Single-Valued Representations of the 230 Space Groups 6. The Double-Valued Representations of the 32 Point Groups and the 230 Space Groups 7. The Magnetic Groups and their Corepresentations

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What this paper is about

1. Symmetry and the Solid State 2. Symmetry-Adapted Functions for the Point Groups 3. Space Groups 4. The Representations of a Group in Terms of the Representations of an Invariant Subgroup 5. The Single-Valued Representations of the 230 Space Groups 6. The Double-Valued Representations of the 32 Point Groups and the 230 Space Groups 7. The Magnetic Groups and their Corepresentations

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OpenAlex reports 513 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

1. Symmetry and the Solid State 2. Symmetry-Adapted Functions for the Point Groups 3. Space Groups 4. The Representations of a Group in Terms of the Representations of an Invariant Subgroup 5. The Single-Valued Representations of the 230 Space Groups 6. The Double-Valued Representations of the 32 Point Groups and the 230 Space Groups 7. The Magnetic Groups and their Corepresentations

Key concepts: Point group, Induced representation, Mathematics, Symmetry group, Representation theory, Group (periodic table), Group theory, Invariant (physics)

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