Validation of Thin Layer Chromatographic Methods

Thin-layer and high-performance thin-layer chromatography (TLC/HPTLC) methods for assaying compound(s) in a sample must be validated to ensure that they are fit for their intended purpose and, where applicable, meet the strict regulatory requirements for controlled products. Two validation approaches are identified in the literature, i.e. the classic and the alternative, which is using accuracy profiles.Detailed procedures of the two approaches are discussed based on the validation of methods for pharmaceutical analysis, which is an area considered having more strict requirements. Estimation of the measurement uncertainty from the validation approach using accuracy profiles is also described.Examples of HPTLC methods, developed and validated to assay sulfamethoxazole and trimethoprim on the one hand and lamivudine, stavudine, and nevirapine on the other, in their fixed-dose combination tablets, are further elaborated.

Consistent deformations of [p,p]-type gauge field theories

Using BRST-cohomological techniques, we analyze the consistent deformations of theories describing free tensor gauge fields whose symmetries are represented by Young tableaux made of two columns of equal length p, p > 1. Under the assumptions of locality and Poincaré invariance, we find that there is no consistent deformation of these theories that non-trivially modifies the gauge algebra and/or the gauge transformations. Adding the requirement that the deformation contains no more than two derivatives, the only possible deformation is a cosmological-constant-like term. © SISSA/ISAS 2004.

No self-interaction for two-column massless fields

We investigate the problem of introducing consistent self-couplings in free theories for mixed tensor gauge fields whose symmetry properties are characterized by Young diagrams made of two columns of arbitrary (but different) lengths. We prove that, in flat space, these theories admit no local, Poincaré-invariant, smooth, selfinteracting deformation with at most two derivatives in the Lagrangian. Relaxing the derivative and Lorentz-invariance assumptions, there still is no deformation that modifies the gauge algebra, and in most cases no deformation that alters the gauge transformations. Our approach is based on a Becchi-Rouet-Stora-iyutin (BRST) -cohomology deformation procedure. © 2005 American Institute of Physics.