Budapest University of Technology and Economics, Faculty of Electrical Engineering and Informatics

    Belépés
    címtáras azonosítással

    vissza a tantárgylistához   nyomtatható verzió    

    Empirical Systems Engineering and Modeling

    A tantárgy neve magyarul / Name of the subject in Hungarian: Empirikus modellezés alapú rendszertervezés

    Last updated: 2020. június 18.

    Tantárgy lejárati dátuma: 2022. április 1.

    Budapest University of Technology and Economics
    Faculty of Electrical Engineering and Informatics
    Elective PhD course
    Computer Engineering elective
    Electrical Engineering elective
    Business Information Systems elective

    Course ID Semester Assessment Credit Tantárgyfélév
    VIMIDV01   2/0/0/v 3  
    3. Course coordinator and department Dr. Pataricza András,
    4. Instructors

    Dr. András Pataricza, full professor, Dept. of Measurement and Inf. Systems

    Dr. Imre Kocsis, assistant professor, Dept. of Measurement and Inf. Systems

    5. Required knowledge Model-based design, basics of probability theory
    7. Objectives, learning outcomes and obtained knowledge

    Computer-based systems are getting more and more complex at an increasing rate. Therefore, guaranteeing their extra-functional properties during design as well as in operation is becoming a more and more critical, too.

    In addition to the increases in the number of components - most of which are typically integrated, not newly created - the number and complexity of various component-relationships is increasing, too. Thus, modeling contemporary systems for design and operation support requires the design- and runtime use of techniques which would be called „system identification" in a classic system theoretic context.

    The course discusses the key techniques for connecting the realms of continuous metrics and discrete, qualitative models of IT systems and touches on the most important application areas.

    8. Synopsis

    Key techniques of Exploratory Data Analysis (EDA) and Confirmatory Data Analysis for deriving phenomenological models from observations.

    Basics of hybrid modeling, discretization techniques and the continuous-discrete model transition. Basics of qualitative modeling, statistical validation of basic properties. Mathematical handling of qualitative models.

    The basics of rough set theory, its applications in modeling for dependability assurance, when only partial information/knowledge is available.

    Answer set programming and its application for approximative modeling and diagnosis. Model validation.

    Representation of complex models as knowledge graphs, capturing a priori knowledge in knowledge graphs, consistency checking of observation-derived data and a priori knowledge.

    Model identification case studies (dependable and resilient IT systems).

    The role and application of empirically derived models in modern system design and operation. Key processes (e.g., modern capacity planning, chaos engineering, ...); the Digital Twin paradigm; knowledge bases of self-* processes (from Event-Condition-Action models to semantic reasoning support).

    Outlook: protections against model errors, continuous model reassessment.

    9. Method of instruction Lectures.
    10. Assessment

    a. During the semester:

    1 major mid-term homework assignment; for outstanding work, we waive the examination requirement and propose a term grade based on the homework (may require solving additional, noncompulsory homework tasks).

    b. In the examination period: oral examination

    c. Early exams before the examination period: none

    11. Recaps As per the applicable regulations of the faculty and the university.
    12. Consultations

    Appointments shall be made with the lecturers on a case-by-case basis.

    13. References, textbooks and resources

    S. Akama, T. Murai, Y. Kudo: Reasoning with Rough Sets Logical Approaches to Granularity-Based Framework. Springer 2018.

    M. S. Raza, U. Qamar: Understanding and Using Rough Set Based Feature Selection: Concepts, Techniques and Applications. Springer 2017.

    D. Ciucci, T. Mihálydeák, Z. E. Csajbók: On Exactness, Definability and Vagueness in Partial Approximation Spaces. Technical Sciences 18(3), 2015, 203-212

    F. Harmelen, V. Lifschitz, and B. Porter, "The Handbook of Knowledge Representation," Elsevier Science San Diego, USA, 2007.

    R. Murch, Autonomic Computing. IBM Press, 2004.

    14. Required learning hours and assignment

    Contact hours

    28

    Preparation for classes

    14

    Study for the midterm

     

    Homework assignments

    24

    Study of allocated written material

     

    Study for exam

    24

    Total

    90

    15. Syllabus prepared by

    Dr. András Pataricza

    full professor

    MIT

    Dr. Imre Kocsis

    assistant professor

    MIT