Package org.bigraphs.framework.core

Interface BigraphComposite<S extends Signature<? extends Control<?,?>>>

Type Parameters:

S - the signature type

All Known Implementing Classes:

BigraphCompositeSupport, PureBigraphComposite

public interface BigraphComposite<S extends Signature<? extends Control<?,?>>>

Generic interface for composing bigraphs.

Current implementation:

• PureBigraphComposite for pure bigraphs

Author:

Dominik Grzelak

Method Summary

Modifier and Type	Method	Description
BigraphComposite<S>	compose(Bigraph<S> inner)	Composes two bigraphs where a new immutable bigraph is created.
BigraphComposite<S>	compose(BigraphComposite<S> inner)	Composes two bigraphs where a new immutable bigraph is created.
<B extends Bigraph<S>> B	getOuterBigraph()	Return the outer bigraph of a composition, that is, the left part of the operator (i.e., outer bigraph).
BigraphComposite<S>	juxtapose(Bigraph<S> f)	Compute the tensor product of two bigraphs.
BigraphComposite<S>	juxtapose(BigraphComposite<S> f)	Convenient method for juxtapose(BigraphComposite).
BigraphComposite<S>	juxtpositionOf(Bigraph<S>... bigraphs)	Compute the tensor product in a row.
BigraphComposite<S>	merge(Bigraph<S> f)
BigraphComposite<S>	merge(BigraphComposite<S> f)
BigraphComposite<S>	nesting(Bigraph<S> inner)	Nesting operation for two bigraphs.
BigraphComposite<S>	nesting(BigraphComposite<S> inner)	Nesting operation for two bigraphs.
BigraphComposite<S>	parallelProduct(Bigraph<S> f)	Compute the parallel product of two bigraphs.
BigraphComposite<S>	parallelProduct(BigraphComposite<S> f)	Compute the parallel product of two bigraphs.
BigraphComposite<S>	parallelProductOf(Bigraph<S>... bigraphs)	Compute the parallel product in a row.

Method Details

getOuterBigraph

<B extends Bigraph<S>> B getOuterBigraph()

Return the outer bigraph of a composition, that is, the left part of the operator (i.e., outer bigraph).

Returns:

the outer bigraph of a composition

compose

BigraphComposite<S> compose(Bigraph<S> inner)
                     throws IncompatibleSignatureException,
IncompatibleInterfaceException

Composes two bigraphs where a new immutable bigraph is created.

The EMetaModelData of the outer bigraph is used.

Parameters:

inner - the right part of the composition operator, i.e., the inner bigraph

Returns:

a new bigraph composed of both arguments

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

compose

BigraphComposite<S> compose(BigraphComposite<S> inner)
                     throws IncompatibleSignatureException,
IncompatibleInterfaceException

Composes two bigraphs where a new immutable bigraph is created.

The EMetaModelData of the outer bigraph is used.

Parameters:

inner - the right part of the composition operator, i.e., the inner bigraph

Returns:

a new bigraph composed of both arguments

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

nesting

BigraphComposite<S> nesting(Bigraph<S> inner)
                     throws IncompatibleSignatureException,
IncompatibleInterfaceException

Nesting operation for two bigraphs. It works like composition but with sharing of names. It is a derived operation and uses parallel and composition operations.

Parameters:

inner - the inner bigraph

Returns:

a new composed bigraph

Throws:

IncompatibleSignatureException - if signatures do not match

IncompatibleInterfaceException - if both bigraphs have incompatible interface definitions

nesting

BigraphComposite<S> nesting(BigraphComposite<S> inner)
                     throws IncompatibleSignatureException,
IncompatibleInterfaceException

Nesting operation for two bigraphs. It works like composition but with sharing of names. It is a derived operation and uses parallel and composition operations.

Parameters:

inner - the inner bigraph of type BigraphComposite

Returns:

a new composed bigraph

Throws:

IncompatibleSignatureException - if signatures do not match

IncompatibleInterfaceException - if both bigraphs have incompatible interface definitions

juxtapose

BigraphComposite<S> juxtapose(Bigraph<S> f)
                       throws IncompatibleSignatureException,
IncompatibleInterfaceException

Compute the tensor product of two bigraphs. The outer bigraph is the composite object itself. A new immutable bigraph is created and returned as a BigraphComposite to be composed again.

The EMetaModelData of the outer bigraph is used.

Parameters:

f - inner bigraph term for the juxtaposition

Returns:

the juxtaposition of two bigraphs

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

juxtapose

BigraphComposite<S> juxtapose(BigraphComposite<S> f)
                       throws IncompatibleSignatureException,
IncompatibleInterfaceException

Convenient method for juxtapose(BigraphComposite).

The EMetaModelData of the outer bigraph is used.

Parameters:

f - inner bigraph term for the juxtaposition

Returns:

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

parallelProduct

BigraphComposite<S> parallelProduct(Bigraph<S> f)
                             throws IncompatibleSignatureException,
IncompatibleInterfaceException

Compute the parallel product of two bigraphs. The parallel product is defined as tensor product, except it allows name sharing. So the tensor product can be seen as a special case of the parallel product.

This implementation satisfies the "bifunctiorial property". The inner faces must not be disjoint here, as defined in previous works of Milner.

The EMetaModelData of the outer bigraph is used.

Parameters:

f - inner bigraph term for the parallel product

Returns:

the parallel product of two bigraphs

Throws:

IncompatibleSignatureException - if the signature of both bigraphs are not the same

IncompatibleInterfaceException - if the interfaces of both bigraphs are not appropriate for the operator

parallelProduct

BigraphComposite<S> parallelProduct(BigraphComposite<S> f)
                             throws IncompatibleSignatureException,
IncompatibleInterfaceException

Compute the parallel product of two bigraphs. The parallel product is defined as tensor product, except it allows name sharing. So the tensor product can be seen as a special case of the parallel product.

This implementation satisfies the "bifunctiorial property". The inner faces must not be disjoint here, as defined in previous works of Milner.

The EMetaModelData of the outer bigraph is used.

Parameters:

f - inner bigraph term for the parallel product

Returns:

the parallel product of two bigraphs

Throws:

IncompatibleSignatureException - if the signature of both bigraphs are not the same

IncompatibleInterfaceException - if the interfaces of both bigraphs are not appropriate for the operator

merge

BigraphComposite<S> merge(Bigraph<S> f)
                   throws IncompatibleSignatureException,
IncompatibleInterfaceException

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

merge

BigraphComposite<S> merge(BigraphComposite<S> f)
                   throws IncompatibleSignatureException,
IncompatibleInterfaceException

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

parallelProductOf

BigraphComposite<S> parallelProductOf(Bigraph<S>... bigraphs)
                               throws IncompatibleSignatureException,
IncompatibleInterfaceException

Compute the parallel product in a row.

The EMetaModelData of the outer bigraph is used.

Parameters:

bigraphs - the bigraphs to juxtapose in the order the appear

Returns:

the juxtaposed bigraph

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException

juxtpositionOf

BigraphComposite<S> juxtpositionOf(Bigraph<S>... bigraphs)
                            throws IncompatibleSignatureException,
IncompatibleInterfaceException

Compute the tensor product in a row.

The EMetaModelData of the outer bigraph is used.

Parameters:

bigraphs - the bigraphs to juxtapose in the order the appear

Returns:

the juxtaposed bigraph

Throws:

IncompatibleSignatureException

IncompatibleInterfaceException