Throughout our study of the enumeration of plane partitions we make use of bijective proofs to find generating functions. In particular, we consider bounded plane partitions, symmetric plane partitions and weak reverse plane partitions. Using the combinatorial interpretations of Schur functions in relation to semistandard Young tableaux, we rely on the properties of symmetric functions. In our paper we will walk through some of these bijections and present the corresponding generating functions
AbstractWe give another proof for the (−1)-enumeration of self-complementary plane partitions with a...
We study generating functions of ordinary and plane partitions coloured by the action of a finite su...
We study generating functions of ordinary and plane partitions coloured by the action of a finite su...
Throughout our study of the enumeration of plane partitions we make use of bijective proofs to find ...
AbstractWe introduce a new symmetry operation, called complementation, on plane partitions whose thr...
The understanding of the space of symmetric functions is gained through the study of its bases. Cert...
AbstractWe introduce a new symmetry operation, called complementation, on plane partitions whose thr...
AbstractHillman and Grassl have devised a correspondence between reverse plane partitions and nonneg...
AbstractWe give another proof for the (−1)-enumeration of self-complementary plane partitions with a...
AbstractMacMahon conjectured the form of the generating function for symmetrical plane partitions, a...
An attempt is described to extend the notion of Schur functions from Young diagrams to plane partiti...
Nine (= 2 x 2 x 2 + 1) product identities for certain one-variable generating functions of certain f...
Nine (= 2 x 2 x 2 + 1) product identities for certain one-variable generating functions of certain f...
AbstractA plane partition π is said to be H-invariant if its diagram D(π) is stable under H, where H...
AbstractHillman and Grassl have devised a correspondence between reverse plane partitions and nonneg...
AbstractWe give another proof for the (−1)-enumeration of self-complementary plane partitions with a...
We study generating functions of ordinary and plane partitions coloured by the action of a finite su...
We study generating functions of ordinary and plane partitions coloured by the action of a finite su...
Throughout our study of the enumeration of plane partitions we make use of bijective proofs to find ...
AbstractWe introduce a new symmetry operation, called complementation, on plane partitions whose thr...
The understanding of the space of symmetric functions is gained through the study of its bases. Cert...
AbstractWe introduce a new symmetry operation, called complementation, on plane partitions whose thr...
AbstractHillman and Grassl have devised a correspondence between reverse plane partitions and nonneg...
AbstractWe give another proof for the (−1)-enumeration of self-complementary plane partitions with a...
AbstractMacMahon conjectured the form of the generating function for symmetrical plane partitions, a...
An attempt is described to extend the notion of Schur functions from Young diagrams to plane partiti...
Nine (= 2 x 2 x 2 + 1) product identities for certain one-variable generating functions of certain f...
Nine (= 2 x 2 x 2 + 1) product identities for certain one-variable generating functions of certain f...
AbstractA plane partition π is said to be H-invariant if its diagram D(π) is stable under H, where H...
AbstractHillman and Grassl have devised a correspondence between reverse plane partitions and nonneg...
AbstractWe give another proof for the (−1)-enumeration of self-complementary plane partitions with a...
We study generating functions of ordinary and plane partitions coloured by the action of a finite su...
We study generating functions of ordinary and plane partitions coloured by the action of a finite su...