The added mass force resulting from the acceleration of a body in a fluid is of fundamental and practical interest in dispersed multiphase flows. Euler–Lagrange (EL) and Euler–Euler (EE) simulations require closure terms for the added mass force in order to accurately couple the conserved variables between phases. Presently, a more thorough understanding of the added mass force in a multi-particle system is developed based on potential flow resulting in a resistance matrix formulation analogous to Stokesian dynamics. This formulation is then used to generate a dataset of added mass resistance matrices for large systems of randomly generated particles. This methodology is used to create a volume fraction corrected binary model for predicting the added mass force in large systems as well as generate statistics of the added mass force in such systems. This work provides clarification to the theory of the added mass force for particle clouds, and modelling options that may be implemented in existing EL and EE codes.

One of the most famous catchphrases to describe the First World War was H.G. Well's ‘war to end all wars’. Once an idealistic slogan, it is now mainly used sardonically as a tragic depiction of what felt at the time to be the longest and bloodiest war of the age. But Wells described what in 1914 seemed a plausible outcome of the war: this was expected to be the last great conflict between nations before an international order was finally established. This view was later shared by another well-known liberal internationalist, Alfred Zimmern, who advocated for a treaty that made war a crime in any circumstance and a covenant to substitute the old order of ‘power-politics’ with ‘responsibility-polities’. As one of the chief interpreters of the League of Nations (LON), Zimmern remains a symbol of the contradictions of the institution in its quest to establish a ‘new order’ through the rule of law. However, this new order was not destined to last, as the League's life was short, eventful and ultimately tragic.

This essay situates Mary Astell’s understanding of women’s moral freedom in the context of her under-studied vocabulary of “Epicurism.” It foregrounds Astell’s engagement with two contemporaneous accounts of the will, both of which can be broadly characterized as hedonistic. On the first, developed by John Norris (1688, 1693), God ensures conformity between his will and the human will by endowing agents with a love of pleasure that moves them in his direction. On the second, delineated by John Locke (1690), human wills are motivated by a morally neutral desire for pleasure, which acquires moral significance only when agents exercise their power of freedom or bring their reason to evaluate the goods that give them pleasure. In her writings of the 1690s, Astell develops a feminist ethics that is far closer to Locke’s than has been recognized. Like Locke, and unlike Norris, she suggests that agents are themselves responsible for aligning their wills with God’s, and they must do so by cultivating reason and a taste for virtuous pleasures. In a distinctively feminist move, she maps how patriarchal society corrupts women’s wills by directing their desires to sense-based goods only, preventing them from achieving the happiness due to them as rational beings. While Astell is routinely characterized as a rationalist philosopher, she is a rationalist who, like Locke, is highly aware of the limits of reason, and deeply interested in the potential of agents to transform their likes and dislikes so that they find pleasure in the exercise of virtue.

This article is part of Religious Studies’ new initiative to publish a series of interviews with distinguished philosophers of religion. Each interview explores the personal and academic background of the interviewee and discusses their core philosophical views. The aim is to inspire students and scholars and to provide an overview of some of the most important works developed by contemporary philosophers of religion. In this interview, Tyler Dalton McNabb interviews Keith Ward, covering such topics as his upbringing, his first years of teaching, his view on natural theology, and his view on special revelation in the world religions.

In this paper, we study the ranges of the Schwartz space $\mathcal {S}$ and its dual $\mathcal {S}'$ (space of tempered distributions) under the Bargmann transform. The characterization of these two ranges leads to interesting reproducing kernel Hilbert spaces whose reproducing kernels can be expressed, respectively, in terms of the Touchard polynomials and the hypergeometric functions. We investigate the main properties of some associated operators and introduce two generalized Bargmann transforms in this framework. This can be considered as a continuation of an interesting research path that Neretin started earlier in his book on Gaussian integral operators.