scientific article
From MaRDI portal
Publication:3927377
zbMath0473.18008MaRDI QIDQ3927377
Publication date: 1979
Full work available at URL: http://www.numdam.org/item?id=CTGDC_1979__20_3_231_0
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
synthetic differential geometrytopos of presheavescategory of paracompact differentiable manifoldsdual of the category of Weil algebrasfully well adaptedWeil toposwell-adapted category
Topoi (18B25) Presheaves and sheaves, stacks, descent conditions (category-theoretic aspects) (18F20) Synthetic differential geometry (51K10) Abstract manifolds and fiber bundles (category-theoretic aspects) (18F15)
Related Items
On right adjoints to exponential functors, Vector fields on \({\mathbb{R}}^{{\mathbb{R}}}\) in well adapted models of synthetic differential geometry, Unnamed Item, Three problems concerning ideals of differentiable functions, Unnamed Item, Unnamed Item, Functional distribution monads in functional-analytic contexts, An embedding theorem for tangent categories, Unnamed Item, Unnamed Item, Categorical semantics of a simple differential programming language, Basic constructions over \(C^\infty \)-schemes, Higher Orbifolds and Deligne-Mumford Stacks as Structured Infinity-Topoi, Properties of well-adapted models for synthetic differential geometry, Continuous extrapolation to triangular matrices characterizes smooth functions, Unnamed Item, Unnamed Item, Reflection principles for synthetic theories of smooth manifolds, Connected Lie groupoids are internally connected and integral complete in synthetic differential geometry, Poisson algebras for non-linear field theories in the Cahiers topos, Unnamed Item, Unnamed Item, Algebraic Geometry over 𝐶^{∞}-rings, Unnamed Item, Unnamed Item, Unnamed Item, Categorical algebra for continuum micro physics, Differential Geometry of Microlinear Frölicher Spaces IV-1, Unnamed Item, Bifold algebras and commutants for enriched algebraic theories, Unnamed Item, Rings of smooth functions and their localizations. I
Cites Work
