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The behavior of quadratic and differential forms under function field extensions in characteristic two
(2003)
Let F be a field of characteristic 2. Let ΩFn be the F-space of absolute differential forms over F. There is a homomorphism ℘: ΩFn → ΩFn/dΩFn-1 given by ℘ (x dx1/x1 ∧ ⋯ ∧ dxn/xn) = (x2-x)dx1/x1 ∧ ⋯ ∧ dxn/xn mod dΩFn-1. Let ...
On the analogue of Weil's converse theorem for Jacobi forms and their lift to half-integral weight modular forms
(Springer, 2011)
We generalize Weil's converse theorem to Jacobi cusp forms of weight k, index m and Dirichlet character χ over the group Γ0(N)⋉ℤ2. Then two applications of this result are given; we generalize a construction of Jacobi forms ...
Polarographic analysis of cephalexin
(1978)
Cephalexin was found to be polarographically reducible after hydrolysis in an acidic medium, producing two polarographic waves. Both waves were diffusion controlled. The concentration‐diffusion plot method was used for the ...
Development and validation of first derivative spectrophotometric method for quantification of darunavir in tablets
(2014)
Aims: Darunavir is widely used in HIV/AIDS therapy. It is a HIV protease inhibitor that has excellent efficacy against the virus. The aim of this study is to develop and validate an analytical method fast and free of ...
The Bogdanov-Takens Normal Form: A Minimal Model for Single Neuron Dynamics
(MDPI AG, 2015)
Conductance-based (CB) models are a class of high dimensional dynamical systems derived from biophysical principles to describe in detail the electrical dynamics of single neurons. Despite the high dimensionality of these ...
A converse theorem for Jacobi cusp forms of degree two
(Institute of Mathematics. Polish Academy of Sciences, 2019)
Mataguayan
(Oxford University Press, 2014)
This chapter addresses the derivational processes employed by the Mataguayan languages to form words. In particular, it focuses on nominal and verbal suffixation, this being the most productive and diffused word-formation ...