- Bibliographic citation
-
Messenger of mathematics ; 1
- Creator
-
Glaisher, J. W. L.
- Published
-
1871 - 1872
- Last update
-
09.04.2025, 1:01 PM CEST
Data provider
This object is provided by:
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
- Glaisher, J. W. L.
Time of origin
- 1871 - 1872
Other Objects (12)
Note on the integral ... .
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On Fourier's (double-integral) theorem.
Formulae for the ... integral of a legendrian coefficient and of the logarithm-integral.
On the summation by definite integrals of geometrical series of the second and higher orders.
Proofs of some theorems of M. Liouville on definite integrals.
Transformations of some definite integrals.
Expressions for ... as a definite integral.
Note on the integral ... .
On the integrals ... and ... .
On certain definite integrals involving the exponential-integral.
Notes on definite integrals.
On the definite integrals connected with the Bernoullian function.
On the addition equation for the third elliptic integral.
On Fourier's (double-integral) theorem.
Formulae for the ... integral of a legendrian coefficient and of the logarithm-integral.
On the summation by definite integrals of geometrical series of the second and higher orders.
Proofs of some theorems of M. Liouville on definite integrals.
Transformations of some definite integrals.
Expressions for ... as a definite integral.
Note on the integral ... .
On the integrals ... and ... .
On certain definite integrals involving the exponential-integral.
Notes on definite integrals.
On the definite integrals connected with the Bernoullian function.
On the addition equation for the third elliptic integral.
On Fourier's (double-integral) theorem.
Formulae for the ... integral of a legendrian coefficient and of the logarithm-integral.
On the summation by definite integrals of geometrical series of the second and higher orders.
Proofs of some theorems of M. Liouville on definite integrals.
Transformations of some definite integrals.