Abstract
AbstractLet $$A\subset \mathbb {N}_{+}$$
A
⊂
N
+
and by $$P_{A}(n)$$
P
A
(
n
)
denotes the number of partitions of an integer n into parts from the set A. The aim of this paper is to prove several result concerning the existence of integer solutions of Diophantine equations of the form $$P_{A}(x)=P_{B}(y)$$
P
A
(
x
)
=
P
B
(
y
)
, where A, B are certain finite sets.
Funder
Narodowe Centrum Nauki
Hungarian Scientific Research Fund
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory
Cited by
4 articles.
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