The conservation theorems of physics are based on the tetrad postulate of dif-ferential geometry. It is shown that the tetrad postulate is invariant under the general coordinate transformation and that a frame invariant conservation theorem of physics can be based directly on the invariant tetrad postulate of geometry, as required by the philosophy of relativity. In special cases the con-servation theorem reduces to the various conservation laws of physics, notably the conservation of canonical energy/momentum density. The conservation theorem and conservation laws apply to all the equations of physics deriv-able from ECE field theory, these include the wave equations of physics, also derivable from the tetrad postulate
The conservation laws associated with a previously studied metric nonsymmetric theory of gravitation...
Part A:PDE and Conservation Laws. Basic results on the formal theory of PDE. Pseudogroups and PDE. T...
For discovering conservation laws (constants of motion) of a given system of equations of motion, th...
The Cosmos begins with a free form of electromagnetic energy, light, the purest, simplest, and most ...
The names tetrad, tetrads, cotetrads have been used with many different meanings in the physics lite...
A new theorem of dierential geometry is proven: the rst Cartan structure equation is the commutator ...
We discuss the properties of the gravitational energy-momentum 3-form within the tetrad formulation ...
The metric compatibility condition of Riemann geometry and the tetrad postu-late of dierential geome...
As Harvey Brown emphasizes in his book Physical Relativity, inertial motion in general relativity is...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
A new, general, field theoretic approach to the derivation of asymptotic conservation laws is presen...
A new approach to the derivation of asymptotic conservation laws in field theory is presented. This ...
Abstract. Building on the first variational formula of the calculus of variations, one can derive th...
This article attempts to delineate the roles played by non-dynamical background structures and Killi...
A covariant formula for conserved currents of energy, momentum and angular-momentum is derived from ...
The conservation laws associated with a previously studied metric nonsymmetric theory of gravitation...
Part A:PDE and Conservation Laws. Basic results on the formal theory of PDE. Pseudogroups and PDE. T...
For discovering conservation laws (constants of motion) of a given system of equations of motion, th...
The Cosmos begins with a free form of electromagnetic energy, light, the purest, simplest, and most ...
The names tetrad, tetrads, cotetrads have been used with many different meanings in the physics lite...
A new theorem of dierential geometry is proven: the rst Cartan structure equation is the commutator ...
We discuss the properties of the gravitational energy-momentum 3-form within the tetrad formulation ...
The metric compatibility condition of Riemann geometry and the tetrad postu-late of dierential geome...
As Harvey Brown emphasizes in his book Physical Relativity, inertial motion in general relativity is...
We present an alternative field theoretical approach to the definition of conserved quantities, base...
A new, general, field theoretic approach to the derivation of asymptotic conservation laws is presen...
A new approach to the derivation of asymptotic conservation laws in field theory is presented. This ...
Abstract. Building on the first variational formula of the calculus of variations, one can derive th...
This article attempts to delineate the roles played by non-dynamical background structures and Killi...
A covariant formula for conserved currents of energy, momentum and angular-momentum is derived from ...
The conservation laws associated with a previously studied metric nonsymmetric theory of gravitation...
Part A:PDE and Conservation Laws. Basic results on the formal theory of PDE. Pseudogroups and PDE. T...
For discovering conservation laws (constants of motion) of a given system of equations of motion, th...