Symmetry classes for odd-order tensors

Yang, Decay, symmetry and existence of pos- itive solutions of semilinear elliptic systems, To appear in Nonl. Felmer, Nonexistence and symmetry theorems for elliptic systems in IR N

We believe that this increase in the number of solutions occurs because as the thickness of the annulus goes to zero the Morse Index of the radial solution of (Po) goes

2014 Scale symmetry (or dilatation invariance) is discussed in terms of Noether’s Theorem, expressed in terms of a symmetry group action on phase space endowed with

Other models which describe the structures of various asymmetry instead of symmetry are given; for example, the conditional symmetry model (McCullagh, 1978), the

The purpose of this article is to give a complete and general answer to the recurrent problem in continuum mechanics of the determination of the number and the type of symmetry

In contrast to the elasticity tensor, for which all symmetry classes can be identified from symmetry planes, 11 of the 16 symmetry classes of the piezoelectric tensor can be

Indeed, classes related to finite subgroups in I 2p+1 max contain only odd-order rotations, and the only odd-order tensor having [O(2)] as symmetry class is the null tensor.. We

1, IL: 共a兲 first exposure of the resist to the interference pattern, 共b兲 subsequent exposures to obtain higher symmetry order, 共c兲 dissolution of the exposed resist, and