Book contents
- Frontmatter
- Contents
- Preface
- Contributors
- Model theory and stability theory, with applications in differential algebra and algebraic geometry
- Differential algebra and generalizations of Grothendieck's conjecture on the arithmetic of linear differential equations
- Schanuel's conjecture for non-isoconstant elliptic curves over function fields
- An afterthought on the generalized Mordell-Lang conjecture
- On the definitions of difference Galois groups
- Differentially valued fields are not differentially closed
- Complex analytic geometry in a nonstandard setting
- Model theory and Kähler geometry
- Some local definability theory for holomorphic functions
- Some observations about the real and imaginary parts of complex Pfaffian functions
- Fusion of structures of finite Morley rank
- Establishing the o-minimality for expansions of the real field
- On the tomography theorem by P. Schapira
- A class of quantum Zariski geometries
- Model theory guidance in number theory?
Some local definability theory for holomorphic functions
Published online by Cambridge University Press: 04 August 2010
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Book contents
- Frontmatter
- Contents
- Preface
- Contributors
- Model theory and stability theory, with applications in differential algebra and algebraic geometry
- Differential algebra and generalizations of Grothendieck's conjecture on the arithmetic of linear differential equations
- Schanuel's conjecture for non-isoconstant elliptic curves over function fields
- An afterthought on the generalized Mordell-Lang conjecture
- On the definitions of difference Galois groups
- Differentially valued fields are not differentially closed
- Complex analytic geometry in a nonstandard setting
- Model theory and Kähler geometry
- Some local definability theory for holomorphic functions
- Some observations about the real and imaginary parts of complex Pfaffian functions
- Fusion of structures of finite Morley rank
- Establishing the o-minimality for expansions of the real field
- On the tomography theorem by P. Schapira
- A class of quantum Zariski geometries
- Model theory guidance in number theory?
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- Model Theory with Applications to Algebra and Analysis , pp. 197 - 214Publisher: Cambridge University PressPrint publication year: 2008
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