From the mid-1980s to the mid-1990s, several prominent feminist legal scholars made a case for “difference feminism.” Inspired by psychologist Carol Gilligan’s classic text, In a Different Voice, these scholars argued that social relationships, caring, and the emotions should be recognized as important to jurisprudence and legal regulation. Today, difference feminism is no longer a dominant mov...

The power-law disks are a family of infinitesimally thin, axisymmetric stellar disks of infinite extent. The rotation curve can be rising, falling or flat. The self-consistent power-law disks are scale-free, so that all physical quantities vary as a power of radius. They possess simple equilibrium distribution functions depending on the two classical integrals, energy and angular momentum. Whil...

The definition of the induced emf as the integral over a closed loop of the Lorentz force acting on a unit positive charge leads immediately to a general law for electromagnetic induction phenomena. The general law is applied to three significant cases: moving bar, Faraday’s and Corbino’s disc. This last application illustrates the contribution of the drift velocity of the charges to the induce...

The dual system to Ly=y'+Py, J_AtyOi)+ f1 K(t)v(t)dt = 0 is found when the setting is ¿°(0,1), 1 /2 -1 l/jj dt Kp' denote those vectors in X which are absolutely cont...

Cauchy principal value is a standard method applied in mathematical applications by which an improper, and possibly divergent, integral is measured in a balanced way around singularities or at infinity. On the other hand, entropy prediction of systems behavior from a thermodynamic perspective commonly involves contour integrals. With the aim of facilitating the calculus of such integrals in thi...

Using the mean-value theorem for integrals we tried to solved the nonlinear integral equations of Hammerstein type . The mean approach is to obtain an initial guess with unknown coefficients for unknown function y(x). The procedure of this method is so fast and don't need high cpu and complicated programming. The advantages of this method are that we can applied for those integral equations whi...

In this paper, we study fuzzy calculus in two main branches differential and integral.  Some rules for finding limit and $gH$-derivative of $gH$-difference, constant multiple of two fuzzy-valued functions are obtained and we also present fuzzy chain rule for calculating  $gH$-derivative of a composite function.  Two techniques namely,  Leibniz's rule and integration by parts are introduced for ...