AbstractThe goal of this paper is to prove new congruences involving 2-colored and 3-colored generalized Frobenius partitions of n which extend the work of George Andrews and Louis Kolitsch
Recently, Andrews, Hirschhorn and Sellers have proven congruences modulo 3 for four types of partit...
Using generalized Frobenius partitions we interpret five basic series identities of Rogers combinato...
AbstractThe goal of this paper is to prove new congruences involving 2-colored and 3-colored general...
AbstractIn a recent paper George E. Andrews introduced the idea of generalized Frobenius partitions....
AbstractThe goal of this paper is to prove new recurrences involving 2-colored and 3-colored general...
AbstractUsing the theory of modular forms, we show that the three-colored Frobenius partition functi...
Let p_r(n) denote the difference between the number of r-colored partitions of n into an even number...
Let p_r(n) denote the difference between the number of r-colored partitions of n into an even number...
AbstractRamanujan's congruence p(5n + 4) ≡ 0 (mod 5) for ordinary partitions is well-known. This con...
AbstractIn this paper we present a very simple analytic proof of some congruences for generalized Fr...
Andrews [Generalized Frobenius partitions. Memoirs of the American Math. Soc., 301:1{44, 1984] defin...
AbstractIn a recent paper George E. Andrews introduced the idea of generalized Frobenius partitions....
AbstractIn his memoir in 1984, George E. Andrews introduces many general classes of Frobenius partit...
AbstractFori=1, 2, 3, 4, letQi(n) denote the number of partitions of n into distinct parts ≢ (mod4)....
In 1994, the following infinite family of congruences was conjectured for the partition function cΦ2...
Recently, Andrews, Hirschhorn and Sellers have proven congruences modulo 3 for four types of partit...
Using generalized Frobenius partitions we interpret five basic series identities of Rogers combinato...
AbstractThe goal of this paper is to prove new congruences involving 2-colored and 3-colored general...
AbstractIn a recent paper George E. Andrews introduced the idea of generalized Frobenius partitions....
AbstractThe goal of this paper is to prove new recurrences involving 2-colored and 3-colored general...
AbstractUsing the theory of modular forms, we show that the three-colored Frobenius partition functi...
Let p_r(n) denote the difference between the number of r-colored partitions of n into an even number...
Let p_r(n) denote the difference between the number of r-colored partitions of n into an even number...
AbstractRamanujan's congruence p(5n + 4) ≡ 0 (mod 5) for ordinary partitions is well-known. This con...
AbstractIn this paper we present a very simple analytic proof of some congruences for generalized Fr...
Andrews [Generalized Frobenius partitions. Memoirs of the American Math. Soc., 301:1{44, 1984] defin...
AbstractIn a recent paper George E. Andrews introduced the idea of generalized Frobenius partitions....
AbstractIn his memoir in 1984, George E. Andrews introduces many general classes of Frobenius partit...
AbstractFori=1, 2, 3, 4, letQi(n) denote the number of partitions of n into distinct parts ≢ (mod4)....
In 1994, the following infinite family of congruences was conjectured for the partition function cΦ2...
Recently, Andrews, Hirschhorn and Sellers have proven congruences modulo 3 for four types of partit...
Using generalized Frobenius partitions we interpret five basic series identities of Rogers combinato...
AbstractThe goal of this paper is to prove new congruences involving 2-colored and 3-colored general...
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