A Classical Liberal Reconsideration of the Japanese Military

Finally, we give an example to show how the generalized zeta function can be applied to graphs to distinguish non-isomorphic graphs with the same Ihara-Selberg zeta

For the risk process in Theorem 3, we conducted a simulation study to demonstrate the relationships between the non-ruin probability, the initial capital and the revenue coefficient

3.1, together with the result in (Barber and Plotkin 1997) (completeness via the term model construction), is that the term model of DCLL forms a model of DILL, i.e., a

Asymptotic expansions of iterates of …ve functions, namely, the logarithmic function, the inverse tangent function, the inverse hyperbolic sine function, the hyperbolic tangent

It turned out that the propositional part of our D- translation uses the same construction as de Paiva’s dialectica category GC and we show how our D-translation extends GC to

“rough” kernels. For further details, we refer the reader to [21]. Here we note one particular application.. Here we consider two important results: the multiplier theorems

It turns out that the symbol which is defined in a probabilistic way coincides with the analytic (in the sense of pseudo-differential operators) symbol for the class of Feller

We give a Dehn–Nielsen type theorem for the homology cobordism group of homol- ogy cylinders by considering its action on the acyclic closure, which was defined by Levine in [12]