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Feko Solution Methods
One of the key features in Feko is that it includes a broad set of unique and hybridised solution methods. Effective use of Feko features requires an understanding of the available methods.
Full Wave and Asymptotic Solution Methods
The Solver includes multiple frequency and time domain solution methods. True hybridisation of some of these methods enables efficient analysis of a broad spectrum of electromagnetic problems. You can also use more than one solver method for cross-validation purposes.
Arrays and Infinite Periodic Structures
Infinite and finite periodic structures are efficiently modelled using special features available in Feko.
Periodic Boundary Conditions (PBC)
Periodic boundary conditions allow for analysing large, uniformly spaced, repetitive linear and planar structures, for example, frequency selective surfaces (FSS).

Welcome
Release Notes
See what's new in the latest release.
Get Started
The Feko Getting Started Guide contains step-by-step instructions on how to get started with Feko.
Examples
The Feko Example Guide contains a collection of examples that teaches you Feko concepts and essentials.
Introduction to Feko
Feko is a comprehensive electromagnetic solver with multiple solution methods that is used for electromagnetic field analyses involving 3D objects of arbitrary shapes.
CADFEKO
CADFEKO is used to create and mesh the geometry or model mesh, specify the solution settings and calculation requests in a graphical environment.
POSTFEKO
POSTFEKO, the Feko post processor, is used to display the model (configuration and mesh), results on graphs and 3D views.
EDITFEKO
EDITFEKO is used to construct advanced models (both the geometry and solution requirements) using a high-level scripting language which includes loops and conditional statements.
Feko Solution Methods
One of the key features in Feko is that it includes a broad set of unique and hybridised solution methods. Effective use of Feko features requires an understanding of the available methods.
- Basic Concepts
  Basic antenna and EM concepts are given that provide a foundation for understanding the different solver methods in Feko.
- Source Methods and Field Methods
  Solver methods can be categorized as either source-based methods or field-based methods. Understanding the main differences between these two categories helps to understand and choose an appropriate solution method for each application.
- Full Wave and Asymptotic Solution Methods
  The Solver includes multiple frequency and time domain solution methods. True hybridisation of some of these methods enables efficient analysis of a broad spectrum of electromagnetic problems. You can also use more than one solver method for cross-validation purposes.
  - Full Wave Solutions
    Full wave solutions rigorously solve Maxwell's equations without making any assumptions regarding the nature of the electromagnetic problem. The solution can be either in the frequency or the time domain.
  - Asymptotic Solutions
    Asymptotic solution methods solve Maxwell's equations, but make certain assumptions regarding the nature of the problem. Feko provides various high frequency asymptotic solution methods that assume the frequency of interest is high enough that the structure is much larger than the wavelength.
  - Solution Methods per Application
    A solution method is selected based on the electrical size of a problem, the geometrical complexity and available computational resources.
  - Supported Solution Method and Technique Combinations
    When selecting a solution method or technique in Feko, it is important to know which method and technique combinations may be used in a model, else CADFEKO and the Solver will give an error.
  - Cable Coupling
    Model complex cable-bundle networks using full-wave simulations.
  - Arrays and Infinite Periodic Structures
    Infinite and finite periodic structures are efficiently modelled using special features available in Feko.
    - Domain Green's Function Method (DGFM) for Large Finite Arrays
      The domain Green's function method (DGFM) is a perturbation approach where the mutual coupling between array elements is taken into account when calculating the Green’s function for each element. The current distribution on the entire array geometry is obtained by solving each element independently, leading to a significant saving in both runtime and memory usage.
    - Periodic Boundary Conditions (PBC)
      Periodic boundary conditions allow for analysing large, uniformly spaced, repetitive linear and planar structures, for example, frequency selective surfaces (FSS).
  - General Non-Radiating Networks
    Complex feed networks can be simplified by including them as a circuit representation using general network blocks.
  - Windscreen Modelling
    The windscreen antenna solution method reduces the computational requirements by meshing only metallic elements while analysing the behaviour of the integrated windscreen antennas within their operating environment. The analysis can take into account the physical features of windscreen antennas and their surroundings.
  - Symmetry Planes
    Geometric symmetry, electric symmetry and magnetic planes of symmetry in a model can be exploited to reduce runtime and memory requirements.
  - Media
    Provided are the formulations and concepts to define frequency-dependent dielectric media and anisotropic media (3D).
Optimisation in Feko
Feko offers state-of-the-art optimisation engines based on generic algorithm (GA) and other methods, which can be used to automatically optimise the design and determine the optimum solution.
Feko Utilities
The Feko utilities consist of PREFEKO, OPTFEKO, ADAPTFEKO, the Launcher utility, Updater and the crash reporter.
Description of the Output File of Feko
Feko writes all the results to an ASCII output file .out as well as a binary output file .bof for usage by POSTFEKO. Use the .out file to obtain additional information about the solution.
Feko Application Macros
A large collection of application macros are available for CADFEKO and POSTFEKO.
Scripts and Application Programming Interface (API)
CADFEKO and POSTFEKO have a powerful, fast, lightweight scripting language integrated into the application allowing you to create models, get hold of simulation results and model configuration information as well as manipulation of data and automate repetitive tasks.
Appendix
Reference information is provided in the appendix.

Periodic Boundary Conditions (PBC)

Periodic boundary conditions allow for analysing large, uniformly spaced, repetitive linear and planar structures, for example, frequency selective surfaces (FSS).

Figure 1. Example of applying PBC to a frequency selective surface, for example a Jerusalem cross.