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EDEM Contact Models
A Contact Model describes how elements behave when they come into contact with each other.
Base Contact Models
Base Contact models define the physical collision between particle materials or particles and geometries.
Edinburgh Elasto-Plastic Adhesion Model (EEPA)
The Edinburgh Elasto-Plastic Adhesion Model (EEPA) contact model captures the history dependence and the key characteristic behavior of cohesive solids.
EEPA Parameter Estimator Model
The EEPA model includes an Estimated Parameters section to help understand the behavior of the bulk material being defined.

Welcome
About EDEM
EDEM is a high-performance simulation software for bulk and granular materials.
What's New
New features and enhancements available in EDEM.
Release Notes
This section contains information about the EDEM release, such as key features, enhancements, bug fixes, and known issues.
Tutorials
Start using EDEM functionality with our interactive tutorials.
Get Started with EDEM
The EDEM user interface comprises three icons for each simulation component - Creator, Simulator, and Analyst.
EDEM Creator
EDEM Creator is the pre-processor for creating an EDEM simulation model, including setting up equipment and defining the generation of bulk materials.
EDEM Simulator
EDEM Simulator is a powerful solver used for fast and efficient simulations.
EDEM Analyst
EDEM Analyst is the post-processor used to analyze and visualize the results of your simulation.
EDEM Contact Models
A Contact Model describes how elements behave when they come into contact with each other.
- Base Contact Models
  Base Contact models define the physical collision between particle materials or particles and geometries.
  - Hertz-Mindlin (no slip) Model
    The Hertz-Mindlin (no slip) contact model is the default model used in EDEM due to its accurate and efficient force calculation.
  - Hertz-Mindlin with JKR Model
    The Hertz-Mindlin with JKR contact model works within the contact zone and allows you to model strongly adhesive systems, such as dry powders or wet materials.
  - Hertz-Mindlin with JKR Version 2 Model
    The Hertz-Mindlin with JKR Version 2 (JKR V2) model captures the behavior of multiple materials and uses a more accurate implementation of the JKR theory.
  - Hysteretic Spring Model
    The Hysteretic Spring contact model allows plastic deformation behaviors to be included in the contact mechanics equations, resulting in particles behaving in an elastic manner up to a predefined stress.
  - Linear Spring Model
    The damped Linear Spring contact model is based on the work by Cundall and Strack (Cundall and Strack 1979).
  - Edinburgh Elasto-Plastic Adhesion Model (EEPA)
    The Edinburgh Elasto-Plastic Adhesion Model (EEPA) contact model captures the history dependence and the key characteristic behavior of cohesive solids.
    - EEPA Parameter Estimator Model
      The EEPA model includes an Estimated Parameters section to help understand the behavior of the bulk material being defined.
  - Hertz-Mindlin Nassauer-Kuna model
    The Hertz-Mindlin Nassauer-Kuna model is a modification of the Hertz-Mindlin model.
  - Volume Spring Model
    The Volume Spring contact model is an experimental model in which the normal force is proportional to the overlap volume of the two particles and does not involve the penetration depth.
- Rolling Friction Contact Models
  Rolling Friction is the resistive force that slows down the motion of a rolling object.
- Spinning Friction Contact Model
  The Spinning Friction contact model is used to account for the friction that would occur if a particle face is rotating against another particle or Geometry.
- Additional Contact Models
  You can also add Additional contact models to a simulation.
- Particle Body Force Contact Models
  You can define a particle body force to act on particles when a specified condition is met, when particles are in certain positions, or are traveling at a specified velocity.
- Plug-in Contact Models
  You can add Plug-in contact models to a simulation.
- Field Data Manager
  Field Data Manager allows you to import and manage field data for use in a Custom model (typically, a Particle Body Force).
- Contact Model and GPU Device Compatibility
  The Multi-Sphere solver can run on two different engines such as CPU and CUDA.
EDEM Cal Utility
EDEM Cal is a utility which works with EDEM and is designed to assist in performing calibration.
GPU CUDA Guide
The EDEM CUDA GPU module uses the latest General Purpose Computing on Graphical Processing Units (GPU) technology.
Programming Guide
The EDEM Programming Guide describes the EDEM API.
Coupling Interface Programming Guide
The Coupling Interface Programming Guide provides an overview of how to use the EDEM Coupling Interface to couple with a generic CFD code and/or Multi Body dynamics codes.
EDEMpy
EDEMpy is a Python library for accessing EDEM data from .h5 files (the underlying EDEM file format). EDEMpy does not require prior knowledge of advanced programming.
EDEM Solver Capabilities
EDEM contains four solver engines.
Appendix
This section provides additional information about how to estimate simulation time, supported EDEM File types, attribute definitions, and so on.
EDEM Terminology
Definitions of terms used in EDEM.
References and Bibliography
This section cites the contributions made by various authors and sources that have been used as reference material for EDEM, and the specifics of how they have been applied can be found in the individual contact model sections.

EEPA Parameter Estimator Model

The EEPA model includes an Estimated Parameters section to help understand the behavior of the bulk material being defined.

Based on the model parameters inputted and the particle properties a Bond Number is calculated. The Bond Number (B_o) positively correlates with the cohesiveness of the material interaction, where:

\begin{array}{l} B_{o} < 0.1 \Rightarrow C o h e s i o n l e s s I n t e r a c t i o n \\ B_{o} > 10 \Rightarrow V e r y C o h e s i v e I n t e r a c t i o n \end{array}

The cohesiveness is stated alongside the Bond Number value.

The Bond Number (Capece, 2015) is derived from the ratio of the cohesive forces, F_cohesion to the weight of the particles, W_g:

B_{o} = \frac{F_{c o h e s i o n}}{W_{g}}

The cohesive force is defined as:

F_{c o h e s i o n} = \frac{2}{3} \sqrt{\frac{γ r}{2}} π Δ + |f_{0}|

Where γ is the mean normal overlap, r is the mean particle radius, Δ is the surface energy and f_o is the constant pull-off force. The Bond Number will be calculated live as model parameters are populated:

In addition to the Bond Number, critical Time Step information is displayed in the Estimated Properties, where:

Current Interaction Timestep
Shows the maximum allowable Time Step for the current interaction parameters.
Recommended Simulation Timestep
Shows the maximum allowable Time Step for all interactions. This is found by finding the smallest Current Critical Time step for each of the interactions.
Critical Timestep Interaction
States which interaction has the smallest Time Step, and is therefore the critical interaction.

Tip: Use the Minimum Critical Time Step in the Solver when running the simulation.

Each interaction’s Time Step is found using the following equation (O'Sullivan, 2004):

Δ t = 0.17 \sqrt{m / k_{2}}

Where Δt is the Time Step, m is the mean particle mass and k₂ is the unloading/reloading stiffness. k₂ is defined as:

k_{2} = \frac{1}{1 - λ_{p}} k_{1}