It is shown that the canonical quantization of free massive Kalb-Ramond and Curtright-Freund Lagrangians leads to same theory obtained from Proca Klein-Gordon Lagrangians. The duality in presence interaction explored context Feynman rules beyond. pointed out equivalence between dual models without gauge symmetry rooted an ambiguity coordinate choices.

aviecennia marina (avicenniaceae) is an endemic plant that widely distributed in the southern parts of iran. this plant has been used as treatment of rheumatism arthritis among the inhabitants of southern parts of iran. the avicennia marina hydroalcoholic extract was prepared and its protective efficacy was investigated using measurement of ankle diameter, total wbc and rbc count, esr, and pro-...

In this paper we consider new geometric flow equations, called D-flow, which describe the variation of space-time geometries under change number dimensions. The D-flow is originating from non-trivial dependence volume manifolds on dimensions and it driven by certain curvature invariants. We will work out specific examples equations their solutions for case D-dimensional spheres Freund-Rubin Com...

Using a specific model of communicating deterministic Turing machines we prove that the class of -languages accepted by deterministic Turing machines via complete non-oscillating (complete oscillating) runs on the input coincides with the class of -definable ( -definable, respectively) -languages. email: [email protected] email: [email protected] 2 R. Freund and L. Staiger

We briefly describe string theory and p-adic string theory and their purposes. Next, we introduce some necessary mathematical machinery. This is used to explain a regularization of a product formula due to Freund and Witten with unclear meaning. Finally, we prove the main formula and conclude with its usage.

dynamics simulations Hong Zhao and Jonathan B. Freund Department of Mechanical Science and Engineering, University of Illinois at Urbana-Champaign, Urbana, Illinois 61801, USA Department of Mechanical Science and Engineering, University of Illinois at Urbana-Champaign, Urbana, Illinois 61801, USA and Department of Aerospace Engineering, University of Illinois at UrbanaChampaign, Urbana, Illinoi...