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Classical Mechanics

Its fundamental principle is that any physical system can be decomposed into a collection of simple independent local elements each of which… 
National Institutes of Health

Papers overview

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2014
2014
Cosmic Dark Energy Density from Classical Mechanics and Seemingly Redundant Riemannian Finitely Many Tensor Components of Einstein's General Relativity
We determine the limit of the ratio formed by the independent components of the Riemann tensor to the non-zero component as… 
2011
2011
Temperature Dependence of Protein Folding Deduced from Quantum Transition
A quantum theory on conformation-electron system is presented. Protein folding is regarded as the quantum transition between… 
2008
2008
Gibbs and Bose-Einstein distributions for an ensemble of self-adjoint operators in classical mechanics
We introduce the notion of an ensemble of self-adjoint operators and formulate theorems relating the occupation numbers to the… 
2004
2004
Classical Mechanics Is not the ħ, → 0 Limit of Quantum Mechanics
Both the set of quantum states and the set of classical states described by symplectic tomographic probability distributions… 
2004
2004
Vibrational echoes: Dephasing, rephasing, and the stability of classical trajectories
The experimental observables in coherent, multiple pulse infrared spectroscopic measurements can be calculated from the nonlinear… 
2002
2002
‘Leonard pairs’ in classical mechanics
Leonard pairs (LP) are matrices with the property of mutual tri-diagonality. We introduce and study a classical analogue of LP… 
2001
2001
Implications of quantum theory in the foundations of statistical mechanics
An investigation is made into how the foundations of statistical mechanics are affected once we treat classical mechanics as an… 
1997
1997
Group theoretical approach in using canonical transformations and symplectic geometry in the control of approximately modelled mechanical systems interacting with an unmodelled environment
In spite of its simpler structure than that of the Euler-Lagrange equations-based model, the Hamiltonian formulation of Classical… 
1995
1995
Chaos and low-order corrections to classical mechanics or geometrical optics.
Based on simple first-order quantum corrections to classical equations of motion, which we show to be closely related to Gaussian… 
1962
1962
Quantum Mechanics
Quantum mechanics (QM – also known as quantum physics, or quantum theory) is a branch of physicswhich deals with physical… 
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