The command References returns the sequence of call lists for the tables found in the DifferentialGeometry Library.  Each call list consists of an author string and an integer, used to differentiate between different tables compiled by the same author.

The call lists are used by the programs Browse, Retrieve, and Search in the Library package to identify which tables to browse, retrieve data from, or to search for table entries with specific properties.

With the verbose option, the original source references are displayed.

The command References is part of the DifferentialGeometry:-Library package.  It can be used in the form References(...) only after executing the commands with(DifferentialGeometry) and with(Library), but can always be used by executing DifferentialGeometry:-Library:-References(...).

$\mathrm{with}\left(\mathrm{DifferentialGeometry}\right)\:$$\mathrm{with}\left(\mathrm{Library}\right)\:$

$\mathrm{References}\left(\right)$

$\left[\left[''Gong''\,1\right]\,\left[''Gonzalez-Lopez''\,1\right]\,\left[''Kamke''\,1\right]\,\left[''Morozov''\,1\right]\,\left[''Mubarakyzanov''\,1\right]\,\left[''Mubarakyzanov''\,2\right]\,\left[''Mubarakyzanov''\,3\right]\,\left[''Olver''\,1\right]\,\left[''Petrov''\,1\right]\,\left[''Turkowski''\,1\right]\,\left[''Turkowski''\,2\right]\,\left[''USU''\,2\right]\,\left[''USU''\,''2D''\right]\,\left[''Winternitz''\,1\right]\right]$

$\mathrm{References}\left(\mathrm{verbose}\right)$

Gong, 1

         Classification of Nilpotent Lie Algebras of Dimension 7( Over Algebraically Closed Fields and R)

         PhD. Thesis,  University of Waterloo (1998)

Gonzalez-Lopez, 1

         Lie algebras of vector fields in the real plane (with Kamran and Olver)

         Proc. London Math Soc. Vol 64 (1992), 339--368

Kamke, 1

          Differentialgleichungen

          Chelsa Publ. Co. (1947)

Mubarakzyanov, 1

         Lie algebras of dimmensions 3, 4

         Izv. Vyssh. Uchebn. Zaved. Math 34(1963) 99.

Mubarakzyanov, 2

         Lie algebras of dimension 5

         Izv. Vyssh. Uchebn. Zaved. Math 34(1963) 99.

Mubarakzyanov, 3

         Lie algebras of dimension 6

         Izv. Vyssh. Uchebn. Zaved. Math 35(1963) 104.

Olver, 1:

         Equivalence, Invariants and Symmetry, 472--473

Petrov, 1:

         Einstein Spaces

Turkowski, 1:

         Low dimensional real Lie algebras

         JMP(29), 1990, 2139--2144

Turkowski, 2

         Solvable Lie Algebras of dimension six

         JMP(31), 1990, 1344--1350

Winternitz, 1:

         Invariants of real low dimensional Lie algebras, (with Patera, Sharp and Zassenhaus)

         JMP vol 17, No 6, June 1976, 966--994

$\left[\left[''Gong''\,1\right]\,\left[''Gonzalez-Lopez''\,1\right]\,\left[''Kamke''\,1\right]\,\left[''Morozov''\,1\right]\,\left[''Mubarakyzanov''\,1\right]\,\left[''Mubarakyzanov''\,2\right]\,\left[''Mubarakyzanov''\,3\right]\,\left[''Olver''\,1\right]\,\left[''Petrov''\,1\right]\,\left[''Turkowski''\,1\right]\,\left[''Turkowski''\,2\right]\,\left[''USU''\,2\right]\,\left[''USU''\,''2D''\right]\,\left[''Winternitz''\,1\right]\right]$