The regulative and oppressive effects of gender norms on bodies transgender workers have been mostly explored in standard binary work settings. We explore the specialized regimes by posing following two questions: how do transgendered regulate bodies? cope with these regimes? Through a case study khwajasiras, community male-to-female people Pakistan, we explain competing conflicting body ideals...

A light Higgs portal scalar could be abundantly produced in the earth's atmosphere and decay large-volume neutrino detectors. We point out that Hyper-Kamiokande detector bears a strong discovery potential of probing such particles an uncharted parameter space is actively explored by intensity frontier experiments including rare kaon decays. The signal we propose to look for electron-positron pa...

In [3], the authors proved a number of results regarding Gröbner bases and initial ideals of those ideals J , in the free associative algebra K 〈X1, . . . , Xn〉, which contain the commutator ideal. We prove similar results for ideals which contains the anti-commutator ideal (the defining ideal of the exterior algebra). We define one notion of generic initial ideals in K 〈X1, . . . , Xn〉, and sh...

The main theorems of this paper give sharp upper bounds for the minimum distances of one-sided ideals in structural matrix rings defined by directed graphs. It is very well known that additional algebraic structure can give advantages for coding applications (see, for example, [8]). Serious attention in the literature has been devoted to considering properties of ideals in various ring construc...

We analyse the M-theoretic generalisation of the tangent space structure group after reduction of the D = 11 supergravity theory to two space-time dimensions in the context of hidden Kac–Moody symmetries. The action of the resulting infinitedimensional ‘R symmetry’ group K(E9) on certain unfaithful, finite-dimensional spinor representations inherited from K(E10) is studied. We explain in detail...

In [HY] Hara and Yoshida defined the notion of generalized test ideals τ(a) ⊆ R for ideals a of regular local rings R and non-negative parameters c ∈ R. Since then several papers studied the dependence of these ideals on the real parameter c. Notably, in [BMS1] the authors studied the jumping coefficients originating of these generalized test ideals: these are the non-negative c ∈ R for which τ...

We characterize componentwise linear monomial ideals with minimal Taylor resolution and consider the lower bound for the Betti numbers of componentwise linear ideals. INTRODUCTION Let S = K[x1, . . . ,xn] denote the polynomial ring in n variables over a field K with each degxi = 1. Let I be a monomial ideal of S and G(I) = {u1, . . . ,us} its unique minimal system of monomial generators. The Ta...

We give an alternative proof of a result of Kučera and Slaman (2009, Lower upper bounds of ideals, Journal of Symbolic Logic, 74, 517–534) on low bounds of ideals in the 2 Turing degrees. This is a characterization of the ideals in the 0 2 degrees which have a low upper bound. It follows that there is a low upper bound for the ideal of the K-trivial degrees. Our proof is direct, in the sense th...