p-adic superanalysis. I. Infinitely generated Banach superalgebras and algebraic groups
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Publication:4201749
DOI10.1063/1.530150zbMath0809.46091OpenAlexW2023159179MaRDI QIDQ4201749
Roberto Cianci, Andrei Yu. Khrennikov
Publication date: 6 September 1993
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.530150
exponential mapinverseinfinitely generated \(p\)-adic Banach superalgebraslocally convex projective and inductive limits
Functional analysis over fields other than (mathbb{R}) or (mathbb{C}) or the quaternions; non-Archimedean functional analysis (46S10) Superalgebras (17A70) Inductive and projective limits in functional analysis (46M40) Analysis on supermanifolds or graded manifolds (58C50) ``Super (or ``skew) structure (16W55)
Related Items
The problems of the non-Archimedean analysis generated by quantum physics ⋮ p-adic superanalysis. III. The structure of p-adic super-Lie groups ⋮ Distributions and partial differential equations on superspace ⋮ p-adic superanalysis. II. Supermanifolds and differential operators
Cites Work
- Superanalysis, I. Differential calculus
- p-adic strings, the Weil conjectures and anomalies
- P-adic Schrödinger-type equation
- Harmonic analysis and p-adic strings
- Superspaces and supersymmetries
- p-adic quantum mechanics
- Mathematical methods of non-Archimedean physics
- Generalized classical dynamics, and the ‘classical analogue’ of a Fermioscillator
- Functional superanalysis
- A global theory of supermanifolds
- p-adic quantum mechanics with p-adic valued functions
- Analysis on the p-adic superspace. I. Generalized functions: Gaussian distribution
- p-adic superanalysis. II. Supermanifolds and differential operators
