AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities and Euler's partition theorem as special cases. Other partition theorems of the Rogers-Ramanujan type are proved
A partition of a nonnegative integer is a way of writing this number as a sum of positive integers w...
We give series of recursive identities for the number of partitions with exactly $k$ parts and with ...
AbstractA proof of the Rogers-Ramanujan identities is presented which is brief, elementary, and well...
AbstractSome partition theorems similar to the Rogers-Ramanujan theorems are proved
AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities a...
AbstractThe Rogers-Ramanujan identities have been extended to odd moduli by B. Gordon and to moduli ...
A thesis submitted to the Faculty of Science, University of the Witwatersrand, Johannesburg, in ful...
AbstractIn this paper the following theorem is proved and generalized. The partitions of any positiv...
AbstractThe order of a partition π (relative to N) is defined as the largest i for which the number ...
AbstractWe provide a bijective map from the partitions enumerated by the series side of the Rogers–S...
We provide a bijective map from the partitions enumerated by the series side of the Rogers–Selberg m...
Sang, Shi and Yee, in 2020, found overpartition analogs of Andrews' results involving parity in Roge...
AbstractLet p(nS) be the number of partitions of n with parts belonging to the set S; let q(nS) be t...
AbstractSome partition theorems similar to the Rogers-Ramanujan theorems are proved
The well-known Rogers-Ramanujan identities have been a rich source of mathematical study over the la...
A partition of a nonnegative integer is a way of writing this number as a sum of positive integers w...
We give series of recursive identities for the number of partitions with exactly $k$ parts and with ...
AbstractA proof of the Rogers-Ramanujan identities is presented which is brief, elementary, and well...
AbstractSome partition theorems similar to the Rogers-Ramanujan theorems are proved
AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities a...
AbstractThe Rogers-Ramanujan identities have been extended to odd moduli by B. Gordon and to moduli ...
A thesis submitted to the Faculty of Science, University of the Witwatersrand, Johannesburg, in ful...
AbstractIn this paper the following theorem is proved and generalized. The partitions of any positiv...
AbstractThe order of a partition π (relative to N) is defined as the largest i for which the number ...
AbstractWe provide a bijective map from the partitions enumerated by the series side of the Rogers–S...
We provide a bijective map from the partitions enumerated by the series side of the Rogers–Selberg m...
Sang, Shi and Yee, in 2020, found overpartition analogs of Andrews' results involving parity in Roge...
AbstractLet p(nS) be the number of partitions of n with parts belonging to the set S; let q(nS) be t...
AbstractSome partition theorems similar to the Rogers-Ramanujan theorems are proved
The well-known Rogers-Ramanujan identities have been a rich source of mathematical study over the la...
A partition of a nonnegative integer is a way of writing this number as a sum of positive integers w...
We give series of recursive identities for the number of partitions with exactly $k$ parts and with ...
AbstractA proof of the Rogers-Ramanujan identities is presented which is brief, elementary, and well...
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