Module – Applied Electrodynamics
Upon completion of the program, the graduate:

• Demonstrates knowledge of the latest developments and advances in the field;
• Possesses comprehensive knowledge of the fundamental principles of classical electrodynamics, the propagation of electric and magnetic fields in different media, and electromagnetic radiation;
• Demonstrates knowledge of computational technologies and programming, including the C++ and Fortran programming languages, tools available in the Microsoft Visual Studio environment, and the principles of structured and object-oriented programming;
• Demonstrates knowledge of first- and second-order differential equations, vectors, vector spaces, and vector calculus;
• Understands and demonstrates knowledge of the fundamental parameters of antennas, the basic principles of electromagnetic wave transmission and reception, and the analysis and design of various types of antennas;
• Identifies the fundamental problems and applications of applied electrodynamics;
• Understands and explains the Method of Multiple Multipoles (MMM) and the Method of Auxiliary Sources (MAS);
• Demonstrates knowledge of light propagation in waveguides, surface plasmon wave propagation, the optical properties of photonic crystals, and the optical properties of negative-index media and metamaterials;
• Demonstrates knowledge of innovative methods for developing software prototypes, modern approaches to project planning and management in software development, and software quality management and testing methodologies.                                  Module – Applied Mathematics
  Upon completion of the program, the graduate:
• Demonstrates knowledge of the algorithmic solvability of mathematical problems;
• Understands and explains methods for solving extremal problems;
• Demonstrates comprehensive knowledge of the fundamental concepts and principles of functional analysis;
• Possesses comprehensive knowledge of innovative financial instruments and mathematical models used in the financial sector;
• Identifies, describes, and explains the fundamental concepts of general topological spaces;
• Demonstrates proficiency in using MATLAB tools to solve advanced mathematical problems and visualize data.

Module – Applied Electrodynamics

Upon completion of the program, the graduate:

• Analyzes and presents scientific papers;
  Applies electromagnetic theory to practical problems;
• Develops programs for various scientific problems using the C++ and Fortran programming languages;
• Effectively applies mathematical methods to various problems in physics;
• Applies the Method of Auxiliary Sources to solve certain problems in electrodynamics;
• Determines the characteristics of various simple antenna structures and selects the most suitable antenna type according to specified requirements;
• Solves problems related to light propagation in free space, dielectric media, and waveguides;
• Solves problems involving the calculation of the optical properties of surface plasmons;
• Develops software prototypes using innovative methods and identifies and applies software quality management and testing methodologies;

Plans and conducts research.
Module – Applied Mathematics

Upon completion of the program, the graduate:

• Formalizes algorithms and investigates algorithmic systems;
• Independently conducts analyses of financial instruments;
• Examines mathematical problems from a unified, abstract perspective;
• Assesses the risks associated with innovative financial instruments;
• Develops original program code by implementing algorithms in MATLAB;
• Constructs mathematical models for real-world extremal problems;
• Selects effective solution methods for extremal problems arising in various fields, including economics, engineering, medicine, sociology, and others;
• Plans and conducts research;
• Formulates and presents subject-specific issues clearly, logically, and coherently;
• Communicates effectively, both orally and in writing, on subject-specific topics using modern technologies;
• Analyzes applied problems in various fields and formulates them in mathematical terms;
• Uses modern information and communication technologies appropriately and purposefully;
• Appropriately applies subject-specific terminology and methods when communicating with specialists and non-specialists;
• Analyzes significant issues in the relevant field of specialization and formulates independent conclusions;
• Conducts preliminary analyses of practical problems and consolidates the obtained results;
• Substantiates conclusions through relevant knowledge and logical reasoning.

Upon completion of the program, the graduate:

• Recognizes and appreciates the role and significance of applied sciences in modern life and technological development.