Superconformal change of variables for N=1 Neveu-Schwarz vertex operator superalgebras

Superconformal change of variables formulas for N=1 Neveu-Schwarz vertex operator superalgebras are presented for general invertible superconformal changes of variables. Using the underlying worldsheet supergeometry of propagating superstrings, geometric proofs of the change of variables formulas are given for the case of convergent superconformal changes of variables. More general formal algebraic proofs of the change of variables formulas in the case of formal superconformal changes of variables are then given. Finally, isomorphic families of N=1 NS-VOSAs are derived from the superconformal change of variables formulas.Comment: 43 page

S. E. Gontarski's Beckett Matters: Essays on Beckett's Late Modernism

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Constitutionalism in the Shadow of Doctrine: The President’s Non-Enforcement Power

Barron challenges the court-centered approach to the scope of the President\u27s non-enforcement power. He contends that a President, notwithstanding that he considers himself bound by the Supreme Court\u27s constitutional interpretations, should resolve three distinct questions in determining whether he may faithfully decline to enforce a statute by virtue of its unconstitutionality

Automorphism groups of N=2 superconformal super-Riemann spheres

In previous work, the author proved that there is a countably infinite family of N=2 superconformal equivalence classes of DeWitt N=2 superconformal super-Riemann surfaces with closed, genus-zero body. In this paper, we determine the automorphism groups for these N=2 superconformal super-Riemann surfaces, and analyze the Lie structure of these groups. Under the correspondence between N=2 superconformal and N=1 superanalytic structures, the results extend to the determination of automorphism groups of N=1 superanalytic DeWitt super-Riemann surfaces with closed, genus-zero body.Comment: Corollary 6.1 renamed a Theorem; minor adjustments. Final version; to appear in J. Pure Appl. Alg