Symmetry

Symmetry of diatomic molecules

Molecular symmetry in physics and chemistry describes the symmetry present in molecules and the classification of molecules according to their symmetry. Molecular symmetry is a fundamental concept in the application of Quantum Mechanics in physics and chemistry, for example it can be used to predict or explain many of a molecule's properties, such as its dipole moment and its allowed spectroscopic transitions (based on selection rules), without doing the exact rigorous calculations (which, in some cases, may not even be possible). To do this it is necessary to classify the states of the molecule using the irreducible representations from the character table of the symmetry group of the molecule. Among all the molecular symmetries, diatomic molecules show some distinct features and they are relatively easier to analyze. (Wikipedia).

Symmetry of diatomic molecules
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This video was produced by Nina Qiu of Year 10 (2015).

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Symmetries show up everywhere in physics. But what is a symmetry? While the symmetries of shapes can be interesting, a lot of times, we are more interested in symmetries of space or symmetries of spacetime. To describe these, we need to build "invariants" which give a mathematical represen

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In this video, we discuss the axis of symmetry of a parabola. College Algebra homepage: http://webspace.ship.edu/jehamb/calg.html

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Related pages

Character table | Commutator | Dihydrogen cation | Point group | Crystallography | Symmetry | Parity (physics) | Group (mathematics) | Arthur Moritz Schoenflies | Diagonal matrix | Dipole | Hamiltonian (quantum mechanics) | Improper rotation | Space group | Angular momentum | Unitary operator | Spin (physics) | Generating set of a group | Non-abelian group | Atomic orbital | John von Neumann | Rotational symmetry | Symmetry in quantum mechanics | Symmetry group | Point groups in three dimensions | Diatomic molecule | Axial symmetry | Group theory | Molecular symmetry | List of character tables for chemically important 3D point groups | Eigenvalues and eigenvectors | Hilbert space | Schoenflies notation | Matrix (mathematics) | Binary operation