Pages that link to "Item:Q3165225"

The following pages link to A geometric approach to a generalized virial theorem (Q3165225):

Displaying 21 items.

• On the virial theorem for nonholonomic Lagrangian systems (Q260750) (← links)
• Application of the virial theorem for improving eigenvalue calculations of multiparticle systems (Q344309) (← links)
• Virial theorem for angular displacement and torque (Q429909) (← links)
• A generalization of the virial theorem for strongly singular potentials (Q797060) (← links)
• \(N\)-mode Hamiltonians with coordinate-momentum coupling terms (Q842642) (← links)
• Groups of canonical transformations and the virial-Noether theorem (Q1090114) (← links)
• Quantum mechanical virial theorem in systems with translational and rotational symmetry (Q1955916) (← links)
• The virial theorem: a pocket primer (Q2010714) (← links)
• The virial theorem and the kinetic energy of particles of a macroscopic system in the general field concept (Q2359834) (← links)
• Virial theorem for quantum many-body systems (Q2762304) (← links)
• Virial theorem in quasi-coordinates and Lie algebroid formalism (Q2929934) (← links)
• Quantization of Hamiltonian systems with a position dependent mass: Killing vector fields and Noether momenta approach (Q4597595) (← links)
• Recent advances on Lie systems and their applications (Q4634620) (← links)
• Three theorems of quantum mechanics and their classical counterparts (Q4684677) (← links)
• Generalized Virial Theorem and Its Application to the Salpeter Equation (Q5360141) (← links)
• A geometric approach to the generalized Noether theorem (Q5876646) (← links)
• On the virial theorem in quantum mechanics (Q5918018) (← links)
• Generalized virial theorem for contact Hamiltonian systems (Q6045369) (← links)
• Quantum dissipation and the virial theorem (Q6167702) (← links)
• Particle dynamics on torsional Galilean spacetimes (Q6593446) (← links)
• Levinson-Smith dissipative equations and geometry of GENERIC formalism and contact Hamiltonian mechanics (Q6624020) (← links)