Matches in DBpedia 2016-04 for { ?s ?p "This page covers applications of the Cartan formalism. For the general concept see Cartan connection.The vierbein or tetrad theory much used in theoretical physics is a special case of the application of Cartan connection in four-dimensional manifolds. It applies to metrics of any signature. (See metric tensor.) This section is an approach to tetrads, but written in general terms. In dimensions other than 4, words like triad, pentad, zweibein, fünfbein, elfbein etc. have been used. Vielbein covers all dimensions. (In German, vier stands for four and viel stands for many.)For a basis-dependent index notation, see tetrad (index notation)."@en }
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- Cartan_formalism_(physics) abstract "This page covers applications of the Cartan formalism. For the general concept see Cartan connection.The vierbein or tetrad theory much used in theoretical physics is a special case of the application of Cartan connection in four-dimensional manifolds. It applies to metrics of any signature. (See metric tensor.) This section is an approach to tetrads, but written in general terms. In dimensions other than 4, words like triad, pentad, zweibein, fünfbein, elfbein etc. have been used. Vielbein covers all dimensions. (In German, vier stands for four and viel stands for many.)For a basis-dependent index notation, see tetrad (index notation).".
- Q5047050 abstract "This page covers applications of the Cartan formalism. For the general concept see Cartan connection.The vierbein or tetrad theory much used in theoretical physics is a special case of the application of Cartan connection in four-dimensional manifolds. It applies to metrics of any signature. (See metric tensor.) This section is an approach to tetrads, but written in general terms. In dimensions other than 4, words like triad, pentad, zweibein, fünfbein, elfbein etc. have been used. Vielbein covers all dimensions. (In German, vier stands for four and viel stands for many.)For a basis-dependent index notation, see tetrad (index notation).".