Some remarks on growth and uniqueness in thermoelasticity

Some Remarks on Growth and Uniqueness in Thermoelasticity

We use the Lagrange identity method and the logarithmic convexity to obtain uniqueness and exponential growth of solutions in the thermoelasticity of type III and thermoelasticity without energy dissipation. As this is not the first contribution of this kind in this theory, it is worth remarking that the assumptions we use here are different from those used in other previous contributions. We a...

Some remarks on uniqueness and regularity of Cheeger sets

We show that the subsets of R with nite volume have a unique Cheeger set, up to small perturbations. We also prove that Cheeger sets are C, when the ambient set is C.

Some Remarks on Japanese Finance, Growth and International Integration

Some Remarks on the Effects of Productivity on Growth

Standard economic models predict that a ceteris paribus increase in the overall productivity results in an increased production if the economy departs from an equilibrium state. We show that this result is valid under specific conditions In other cases, even if the initial conditions of an economic system are so that the economy converges into (or starts from) an equilibrium state, the increase...

SOME REMARKS ON ALMOST UNISERIAL RINGS AND MODULES

In this paper we study almost uniserial rings and modules. An R−module M is called almost uniserial if any two nonisomorphic submodules are linearly ordered by inclusion. A ring R is an almost left uniserial ring if R_R is almost uniserial. We give some necessary and sufficient condition for an Artinian ring to be almost left uniserial.