Download Analysis and Correctness of Algebraic Graph and Model by Ulrike Golas PDF

By Ulrike Golas

Graph and version adjustments play a relevant position for visible modeling and model-driven software program improvement. in the final decade, a mathematical conception of algebraic graph and version alterations has been built for modeling, research, and to teach the correctness of adjustments. Ulrike Golas extends this thought for extra refined functions just like the specification of syntax, semantics, and version variations of advanced versions. in accordance with M-adhesive transformation structures, version modifications are effectively analyzed relating to syntactical correctness, completeness, sensible habit, and semantical simulation and correctness. The built equipment and effects are utilized to the non-trivial challenge of the specification of syntax and operational semantics for UML statecharts and a version transformation from statecharts to Petri nets keeping the semantics.

Show description

Read or Download Analysis and Correctness of Algebraic Graph and Model Transformations PDF

Best computer science books

On a Method of Multiprogramming (Monographs in Computer Science)

Right here, the authors suggest a mode for the formal improvement of parallel courses - or multiprograms as they like to name them. They accomplish this with at the very least formal equipment, i. e. with the predicate calculus and the good- proven conception of Owicki and Gries. They exhibit that the Owicki/Gries thought may be successfully positioned to paintings for the formal improvement of multiprograms, whether those algorithms are allotted or now not.

BIOS Disassembly Ninjutsu Uncovered (Uncovered series)

Explaining protection vulnerabilities, attainable exploitation situations, and prevention in a scientific demeanour, this advisor to BIOS exploitation describes the reverse-engineering suggestions used to collect details from BIOS and growth ROMs. SMBIOS/DMI exploitation techniques—including BIOS rootkits and laptop defense—and the exploitation of embedded x86 BIOS also are lined

Theoretical foundations of computer science

Explores easy suggestions of theoretical laptop technological know-how and indicates how they follow to present programming perform. assurance levels from classical issues, comparable to formal languages, automata, and compatibility, to formal semantics, types for concurrent computation, and application semantics.

Applied Discrete Structures

Textbook from UMass Lowell, model three. 0

Creative Commons License
Applied Discrete buildings by way of Alan Doerr & Kenneth Levasseur is authorized lower than an artistic Commons Attribution-NonCommercial-ShareAlike three. zero usa License.

Link to professor's web page: http://faculty. uml. edu/klevasseur/ads2/

Extra resources for Analysis and Correctness of Algebraic Graph and Model Transformations

Example text

Using the above mechanism, the correct typing of the target model is implied by the graph transformation approach. Moreover, for the satisfaction of certain structural constraints, these can be translated to application conditions to ensure that all derived target models respect the constraints [TR05]. For specific model transformations, functional behavior can be guaranteed [EEEP07]. In general, functional behavior can be obtained for graph transformations showing termination and local confluence of the transformations.

Any full subcategory (C , M1 |C ) of C, where pushouts and pullbacks along M1 are created and reflected by the inclusion functor, 3. the comma category (F, (M1 × M2 ) ∩ M orF ), with F = ComCat(F, G; I), where F : C → X preserves pushouts along M1 -morphisms and G : D → X preserves pullbacks along M2 -morphisms, 4. the product category (C × D, M1 × M2 ), 5. the slice category (C\X, M1 ∩ M orC\X ), 6. the coslice category (X\C, M1 ∩ M orX\C ), 7. the functor category ([X, C], M1 -functor transformations).

As for standard typed graphs, an attributed type graph defines a set of types which can be used to assign types to the nodes and edges of an attributed graph. The typing itself is done by an attributed graph morphism between the attributed graph and the attributed type graph. 4 (Typed attributed graph and morphism) An attributed type graph is a distinguished attributed graph AT G = (T G, Z), where Z is the final DSIG-algebra. A tuple GT = (G, type) of an attributed graph G together with an attributed graph morphism type : G → AT G is then called a typed attributed graph.

Download PDF sample

Rated 4.88 of 5 – based on 9 votes

About the Author