We describe the connection between continuous symmetries and conservation laws in classical mechanics. This is done at successively more sophisticated levels, bringing out important features at each level: the Newtonian, the Euler-Lagrange, and the Hamiltonian phase-space forms of mechanics. The role of the Action Principle is emphasised, and many examples are given
Formalism of classical mechanics underlies a number of powerful mathematical methods that are widely...
Phase space is the state space of classical mechanics, and this manifold is normally endowed only wi...
This thesis examines the relation between classical and quantum mechanics from philosophical, mathem...
We describe the connection between continuous symmetries and conservation laws in classical mechanic...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
The concepts of conservation and relativity lie at the heart of classical mechanics. In the hands of...
This paper expounds the relations between continuous symmetries and con-served quantities, i.e. Noet...
Based on the Bohr's correspondence principle it is shown that relativistic mechanics and quantum mec...
The concepts of conservation and relativity lie at the heart of classical mechanics. In the hands of...
Abstract: We focus on classical mechanical systems with a finite number of degrees of freedom and ma...
This thesis examines the relation between classical and quantum mechanics from philosophical, mathem...
The thesis divides naturally into two parts. Part I raises, and in some cases answers, questions con...
The concepts of conservation and relativity lie at the heart of classical mechanics. In the hands of...
Formalism of classical mechanics underlies a number of powerful mathematical methods that are widely...
Phase space is the state space of classical mechanics, and this manifold is normally endowed only wi...
This thesis examines the relation between classical and quantum mechanics from philosophical, mathem...
We describe the connection between continuous symmetries and conservation laws in classical mechanic...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noeth...
The concepts of conservation and relativity lie at the heart of classical mechanics. In the hands of...
This paper expounds the relations between continuous symmetries and con-served quantities, i.e. Noet...
Based on the Bohr's correspondence principle it is shown that relativistic mechanics and quantum mec...
The concepts of conservation and relativity lie at the heart of classical mechanics. In the hands of...
Abstract: We focus on classical mechanical systems with a finite number of degrees of freedom and ma...
This thesis examines the relation between classical and quantum mechanics from philosophical, mathem...
The thesis divides naturally into two parts. Part I raises, and in some cases answers, questions con...
The concepts of conservation and relativity lie at the heart of classical mechanics. In the hands of...
Formalism of classical mechanics underlies a number of powerful mathematical methods that are widely...
Phase space is the state space of classical mechanics, and this manifold is normally endowed only wi...
This thesis examines the relation between classical and quantum mechanics from philosophical, mathem...