Jean-Paul Sartre: Mystical Atheist or Mystical Antipathist?

Jean-Paul Sartre is rarely discussed in the philosophy of religion. In 2009, however, Jerome Gellman broke the silence, publishing an article in which he argued that the source of Sartre’s atheism was neither philosophical nor existential, but mystical. Drawing from several of Sartre’s works – including Being and Nothingness, Words, and a 1943 review entitled ‘A New Mystic’ – I argue that there are strong biographical and philosophical reasons to disagree with Gellman’s conclusion that Sartre was a ‘mystical atheist’. Moreover, I question the likelihood of drawing any definitive conclusions regarding the sources of Sartre’s ambiguous atheism

Electronic Transport at Low Temperatures: Diagrammatic Approach

We prove that a diagrammatic evaluation of the Kubo formula for the electronic transport conductivity due the exchange of bosonic excitations, in the usual conserving ladder approximation, yields a result consistent with the Boltzmann equation. In particular, we show that an uncontrolled approximation that has been used to solve the integral equation for the vertex function is unnecessary. An exact solution of the integral equation yields the same asymptotic low-temperature behavior as the approximate one, albeit with a different prefactor, and agrees with the temperature dependence of the Boltzmann solution. Examples considered are electron scattering from acoustic phonons, and from helimagnons in helimagnets.Comment: Submitted to Physics E (FMQT08 Proceedings). Requires Elsevier style file (included

Rigorous derivation of the Landau equation in the weak coupling limit

We examine a family of microscopic models of plasmas, with a parameter $\alpha$ comparing the typical distance between collisions to the strength of the grazing collisions. These microscopic models converge in distribution, in the weak coupling limit, to a velocity diffusion described by the linear Landau equation (also known as the Fokker-Planck equation). The present work extends and unifies previous results that handled the extremes of the parameter $\alpha$, for the whole range (0, 1/2], by showing that clusters of overlapping obstacles are negligible in the limit. Additionally, we study the diffusion coefficient of the Landau equation and show it to be independent of the parameter.Comment: 22 pages, 8 figures, accepted to Communications in Pure and Applied Analysi