sigma07-070. 433KB Jun 04 2011 12:10:05 AM
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3) Contrary to other methods for integrating of Hamilton equations, and notably the method of Lax pairs, the bihamiltonian setting herewith briefly sketched provides, on
This paper presents an explicit form of the action of the intertwining operator on polynomials by use of harmonic and Jacobi polynomials.. It is the symmetry group of the regular 2
In particular, it has been shown that their integrals of motion generate a quadratic Poisson algebra (in the classical case) or a quadratic associative algebra (in the quantum one)
Following Drinfel’d, we define the Yangian of the strange Lie superalgebra of Q n − 1 type and describe the current system of Yangian generators and defining relations, which is
Given a remarkable representation of the generalized Pauli operators of two- qubits in terms of the points of the generalized quadrangle of order two, W (2), it is shown that
To justify the study of the dynamic of prolongations of flows, we consider the Lie algebra χ ( R n ) of vector fields on R n endowed with the weak topology, which is the topology of
Quantization method for the Friedmann–Lemaˆıtre Universe based on the canonical Hamilton equations of motion is proposed and quantum information theory way to physics of the Universe
We use a connection between relativistic hydrodynamics and scalar field theo- ry to generate exact analytic solutions describing non-stationary inhomogeneous flows of the perfect