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Extending and Modifying LAMMPS Writing Your Own Source Code

You're reading from   Extending and Modifying LAMMPS Writing Your Own Source Code A pragmatic guide to extending LAMMPS as per custom simulation requirements

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Product type Paperback
Published in Feb 2021
Publisher Packt
ISBN-13 9781800562264
Length 394 pages
Edition 1st Edition
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Authors (2):
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Jichen Li Jichen Li
Author Profile Icon Jichen Li
Jichen Li
Dr. Shafat Mubin Dr. Shafat Mubin
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Dr. Shafat Mubin
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Table of Contents (21) Chapters Close

Preface 1. Section 1: Getting Started with LAMMPS
2. Chapter 1: MD Theory and Simulation Practices FREE CHAPTER 3. Chapter 2: LAMMPS Syntax and Source Code Hierarchy 4. Section 2: Understanding the Source Code Structure
5. Chapter 3: Source Code Structure and Stages of Execution 6. Chapter 4: Accessing Information by Variables, Arrays, and Methods 7. Chapter 5: Understanding Pair Styles 8. Chapter 6: Understanding Computes 9. Chapter 7: Understanding Fixes 10. Chapter 8: Exploring Supporting Classes 11. Section 3: Modifying the Source Code
12. Chapter 9: Modifying Pair Potentials 13. Chapter 10: Modifying Force Applications 14. Chapter 11: Modifying Thermostats 15. Assessments 16. Other Books You May Enjoy Appendix A: Building LAMMPS with CMake 1. Appendix B: Debugging Programs 2. Appendix C: Getting Familiar with MPI 3. Appendix D: Compatibility with Version 29Oct20

Exploring the Fix Rigid class

The Fix Rigid class can treat a set of atoms as an independent rigid body. Its dynamics is described in terms of the net force on its center-of-mass (COM) and torque around the COM.

As described in Chapter 1, MD Theory and Simulation Practices, the net force, on a rigid body is calculated by summing up all the forces on all its constituent atoms (N), while the torque, , about its COM is calculated from the sum of the cross products of the displacement vector, , of each atom from the COM with the force, , acting on that atom:

The torque is used to update the rigid-body angular momentum, , through the velocity Verlet algorithm for rotational motion:

Using the moment of inertia tensor, I, the angular velocity, , of the rigid body can be obtained as follows:

The angular velocity and the distance from the COM can be used to find the individual atom linear velocities, , with respect to the COM...

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