AbstractWe consider the problem of embedding the n-dimensional cube into a rectangular grid with 2n vertices in such a way as to minimize the congestion, the maximum number of edges along any point of the grid. After presenting a short solution for the cutwidth problem of the n-cube (in which the n-cube is embedded into a path), we show how to extend the results to give an exact solution for the congestion problem
We present new techniques for mapping computations onto hypercubes. Our methods speed up classical ...
We consider the problem of embedding one graph in another, where the cost of an embedding is the max...
AbstractWe study the embedding problem of enhanced and augmented hypercubes into complete binary tre...
We consider the problem of embedding the n-dimensional cube into a rectangular grid with 2 n verti...
AbstractWe consider the problem of embedding the n-dimensional cube into a rectangular grid with 2n ...
We study the problem of embedding a guest graph with minimum edge-congestion into a multidimensional...
金沢大学理工研究域電子情報学系We study the problem of embedding a guest graph into an optimally-sized grid with min...
AbstractGrid embeddings are used not only to study the simulation capabilities of a parallel archite...
AbstractThis paper investigates the problem of embedding a graph into a tree with the same vertex se...
AbstractWe consider the problem of embedding hypercubes into cylinders to minimize the wirelength. F...
AbstractThe following combinatorial problem, which arose in game theory, is solved here: To find a s...
AbstractIn this paper we explore one-to-one embeddings of two-dimensional grids into their ideal two...
Given an undirected graph G = (V; E) with n vertices of maximum degree 4. It is well known that such...
We prove that every connected graph G of order n has a spanning tree T such that for every edge e of...
We consider one-to-one embeddings of the n-dimensional hypercube into grids with 2 n vertices and ...
We present new techniques for mapping computations onto hypercubes. Our methods speed up classical ...
We consider the problem of embedding one graph in another, where the cost of an embedding is the max...
AbstractWe study the embedding problem of enhanced and augmented hypercubes into complete binary tre...
We consider the problem of embedding the n-dimensional cube into a rectangular grid with 2 n verti...
AbstractWe consider the problem of embedding the n-dimensional cube into a rectangular grid with 2n ...
We study the problem of embedding a guest graph with minimum edge-congestion into a multidimensional...
金沢大学理工研究域電子情報学系We study the problem of embedding a guest graph into an optimally-sized grid with min...
AbstractGrid embeddings are used not only to study the simulation capabilities of a parallel archite...
AbstractThis paper investigates the problem of embedding a graph into a tree with the same vertex se...
AbstractWe consider the problem of embedding hypercubes into cylinders to minimize the wirelength. F...
AbstractThe following combinatorial problem, which arose in game theory, is solved here: To find a s...
AbstractIn this paper we explore one-to-one embeddings of two-dimensional grids into their ideal two...
Given an undirected graph G = (V; E) with n vertices of maximum degree 4. It is well known that such...
We prove that every connected graph G of order n has a spanning tree T such that for every edge e of...
We consider one-to-one embeddings of the n-dimensional hypercube into grids with 2 n vertices and ...
We present new techniques for mapping computations onto hypercubes. Our methods speed up classical ...
We consider the problem of embedding one graph in another, where the cost of an embedding is the max...
AbstractWe study the embedding problem of enhanced and augmented hypercubes into complete binary tre...