On the definition of superspace
A. S. Schwarz

This publication is cited in the following articles:

1. A. Schwarz, “A new approach to superstring”, J. High Energ. Phys., 2025:4 (2025)  
2. Andrew James Bruce, Eduardo Ibarguëngoytia, Norbert Poncin, “Linear $\mathbb{Z}_2^n$-Manifolds and Linear Actions”, SIGMA, 17 (2021), 060, 58 pp.    
3. Said Mikki, “On the Topological Structure of Nonlocal Continuum Field Theories”, Foundations, 2:1 (2021), 20  
4. Andrew James Bruce, Eduardo Ibarguengoytia, Norbert Poncin, “The Schwarz–Voronov Embedding of ${\mathbb Z}_{2}^{n}$-Manifolds”, SIGMA, 16 (2020), 002, 47 pp.    
5. María Antonia Lledó, “Superfields, Nilpotent Superfields and Superschemes”, Symmetry, 12:6 (2020), 1024  
6. Andrei Mikhailov, Segundo P. Milián, “A geometrical point of view on linearized beta-deformations”, Lett Math Phys, 109:9 (2019), 1939  
7. Andrei Mikhailov, Albert Schwarz, “Families of gauge conditions in BV formalism”, J. High Energ. Phys., 2017:7 (2017)  
8. Thomas-Paul Hack, Florian Hanisch, Alexander Schenkel, “Supergeometry in Locally Covariant Quantum Field Theory”, Commun. Math. Phys., 342:2 (2016), 615  
9. R. Fioresi, E. Latini, “The symplectic origin of conformal and Minkowski superspaces”, Journal of Mathematical Physics, 57:2 (2016)  
10. Josua Groeger, “The twofold way of super holonomy”, Forum Mathematicum, 28:6 (2016), 1031  
11. Karl-Hermann Neeb, Hadi Salmasian*, “Positive definite superfunctions and unitary representations of lie supergroups”, Transformation Groups, 18:3 (2013), 803  
12. A. Schwarz, I. Shapiro, “p-adic Superspaces and Frobenius”, Commun. Math. Phys., 282:1 (2008), 87  
13. A. Schwarz, I. Shapiro, “Supergeometry and arithmetic geometry”, Nuclear Physics B, 756:3 (2006), 207  
14. Ugo Bruzzo, Vladimir Pestov, “On the notion of compactness in supergeometry”, Bull. Austral. Math. Soc., 61:3 (2000), 473  
15. S. A. Duplij, “The ideal structure of superconformal semigroups”, Theoret. and Math. Phys., 106:3 (1996), 291–306            
16. B. M. Zupnik, “Minimum deformations of commutative algebra and linear group $GL(n)$”, Theoret. and Math. Phys., 95:3 (1993), 677–685          
17. F. F. Voronov, “Quantization on supermanifolds and an analytic proof of the Atiyah–Singer index theorem”, J. Soviet Math., 64:4 (1993), 993–1069      
18. V. M. Buchstaber, A. N. Kholodov, “Groups of formal diffeomorphisms of the superline, generating functions for sequences of polynomials, and functional equations”, Math. USSR-Izv., 35:2 (1990), 277–305        
19. Peter Bryant, Lecture Notes in Physics, 311, Complex Differential Geometry and Supermanifolds in Strings and Fields, 1988, 150  
20. S. M. Natanzon, “The Fricke space of super-Fuchsian groups”, Funct. Anal. Appl., 21:2 (1987), 158–159          
21. A. A. Voronov, “Mappings of supermanifolds”, Theoret. and Math. Phys., 60:1 (1984), 660–664