Add to ORKGWithin geometric (or PL) topology, a representation theory exists, which makes use of a particular class of edge-coloured graphs - called crystallizations - to deal with PL-manifolds of arbitrary dimension, with or without boundary. The present paper is mainly devoted to review some recent developments of crystallization theory, and to show the existingrelationships with other "classical" representation methods for PL-manifolds, such as Heegaard splittings, branched coverings and surgery on framed links
This is a survey on Crystallization theory and on its relations with other well-known manifold repre...
The paper deals with combinatorial structures (pseudo-complexes, crystallizations) giving a direct l...
It is well-known that every 3-manifold $M^3$ may be represented by a framed link (L, c), which indic...
Within geometric (or PL) topology, a representation theory exists, which makes use of a particular c...
Crystallization theory is a graph-theoretical representation method for compact PL-manifolds of arbi...
Crystallization theory is a combinatorial representation of piecewise-linear (closed connected) mani...
Crystallization theory was born in Italy during the 70's, due to Mario Pezzana and his school, as a ...
We extend the contracted triangulation theorem, established for closed PL manifolds by Pezzana in At...
Crystallization theory is a graph-theoretical representation method for compact PL-manifolds of arbi...
This is a survey of the techniques and results developped by Mario Pezzana and his group. The origi...
We present the main results and basic definitions on the combinatorial representation of closed conn...
The present paper is devoted to establish a connection between the 4-manifold representation method ...
The present paper is a survey of up-to-date results in 3-dimensional crystallization theory, in part...
Crystallization theory is a representation method for compact PL manifolds by means of a particular ...
The present paper is a survey of up-to-date results in 3-dimensional crystallization theory, in part...
This is a survey on Crystallization theory and on its relations with other well-known manifold repre...
The paper deals with combinatorial structures (pseudo-complexes, crystallizations) giving a direct l...
It is well-known that every 3-manifold $M^3$ may be represented by a framed link (L, c), which indic...
Within geometric (or PL) topology, a representation theory exists, which makes use of a particular c...
Crystallization theory is a graph-theoretical representation method for compact PL-manifolds of arbi...
Crystallization theory is a combinatorial representation of piecewise-linear (closed connected) mani...
Crystallization theory was born in Italy during the 70's, due to Mario Pezzana and his school, as a ...
We extend the contracted triangulation theorem, established for closed PL manifolds by Pezzana in At...
Crystallization theory is a graph-theoretical representation method for compact PL-manifolds of arbi...
This is a survey of the techniques and results developped by Mario Pezzana and his group. The origi...
We present the main results and basic definitions on the combinatorial representation of closed conn...
The present paper is devoted to establish a connection between the 4-manifold representation method ...
The present paper is a survey of up-to-date results in 3-dimensional crystallization theory, in part...
Crystallization theory is a representation method for compact PL manifolds by means of a particular ...
The present paper is a survey of up-to-date results in 3-dimensional crystallization theory, in part...
This is a survey on Crystallization theory and on its relations with other well-known manifold repre...
The paper deals with combinatorial structures (pseudo-complexes, crystallizations) giving a direct l...
It is well-known that every 3-manifold $M^3$ may be represented by a framed link (L, c), which indic...