- Bibliographic citation
-
The Cambridge mathematical journal ; 3
- Creator
-
Cayley, Arthur
- Published
-
1843 -
- Last update
-
09.04.2025, 12:57 PM CEST
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Niedersächsische Staats- und Universitätsbibliothek Göttingen. If you have any questions about the object, please contact the data provider.
Niedersächsische Staats- und Universitätsbibliothek Göttingen. If you have any questions about the object, please contact the data provider.
Object type
- Aufsatz
Associated
- Cayley, Arthur
Time of origin
- 1843 -
Other Objects (12)
Notes on Lagrange's theorem.
Note on Lagrange's demonstration of Taylor's theorem.
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Further note on Lagrange's demonstration of Taylor's theorem.
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Two general theorems, of which Lagrange's and Laplace's theorems form particular cases.
Lagranges Theorem (Manuskripttitel), Göttingen, 1816 - 1830
I. Die Theoreme von Lagrange und Fourier.
On Lagrange's parentheses in the planetary theory.
Theorems on combinations.
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Notes on Lagrange's theorem.
Note on Lagrange's demonstration of Taylor's theorem.
On certain symbolic theorems derived from Lagrange's Series.
Further note on Lagrange's demonstration of Taylor's theorem.
On a generalisation given by laplace of Lagrange's theorem.
Two general theorems, of which Lagrange's and Laplace's theorems form particular cases.
Lagranges Theorem (Manuskripttitel), Göttingen, 1816 - 1830
I. Die Theoreme von Lagrange und Fourier.
On Lagrange's parentheses in the planetary theory.
Theorems on combinations.
On Fourier's theorem.
On Rodrigues's theorem.
Notes on Lagrange's theorem.
Note on Lagrange's demonstration of Taylor's theorem.
On certain symbolic theorems derived from Lagrange's Series.
Further note on Lagrange's demonstration of Taylor's theorem.
On a generalisation given by laplace of Lagrange's theorem.
Two general theorems, of which Lagrange's and Laplace's theorems form particular cases.
Lagranges Theorem (Manuskripttitel), Göttingen, 1816 - 1830
I. Die Theoreme von Lagrange und Fourier.
On Lagrange's parentheses in the planetary theory.
Theorems on combinations.
On Fourier's theorem.