New Types of Relations in Finite Field Theory

New Types of Relations in Finite Field Theory.

also satisfies condition (v), and let { I} and { 4,, } be each a set of m linearly independent eigen solutions of H* corresponding to the eigen values i and-i, respectively. If we can find a mapping of 6 on to 22(A) of the form (3) which maps the sets of elements (PM, } and { J,J, } on to sets of functions { (p,,(x) I and { +,(x) } satisfying condition (e), then this mapping takes H into a self...

A new field trial with two types of live measles vaccine in rural regions of Iran

Entropy-Area Relations in Field Theory

We consider the contribution to the entropy from fields in the background of a curved time-independent metric. To account for the curvature of space, we postulate a position-dependent UV cutoff. We argue that a UV cutoff on energy naturally implies an IR cutoff on distance. With this procedure, we calculate the scalar contribution in a background anti-de Sitter space, the exterior of a black ho...

Leontovich Relations in Thermal Field Theory

The application of generalized Kramers-Kronig relations, the so-called Leontovich relations, to thermal field theory is discussed. Medium effects contained in the full, thermal propagators can easily be taken into account by this method. As examples the collisional energy loss of a charged particle in a relativistic plasma and the radiation of energetic photons from a quark-gluon plasma are con...

Descent Relations in Cubic Superstring Field Theory

The descent relations between string field theory (SFT) vertices are characteristic relations of the operator formulation of SFT and they provide self-consistency of this theory. The descent relations V 2 |V 1 and V 3 |V 1 in the N S fermionic string field theory in the κ and discrete bases are established. Different regularizations and schemes of calculations are considered and relations betwe...