Introduction to the H-Principle
portes grátis
Introduction to the H-Principle
Cieliebak, K.; Mishachev, N.; Eliashberg, Y.
American Mathematical Society
02/2024
363
Mole
Inglês
9781470476175
15 a 20 dias
Descrição não disponível.
Intrigue
Holonomic approximation: Jets and holonomy
Thom transversality theorem
Holonomic approximation
Applications
Multivalued holonomic approximation
Differential relations and Gromov's $h$-principle: Differential relations
Homotopy principle
Open Diff $V$-invariant differential relations
Applications to closed manifolds
Foliations
Singularities and wrinkling: Singularities of smooth maps
Wrinkles
Wrinkles submersions
Folded solutions to differential relations
The $h$-principle for sharp wrinkled embeddings
Igusa functions
The homotopy principle in symplectic geometry: Symplectic and contact basics
Symplectic and contact structures on open manifolds
Symplectic and contact structures on closed manifolds
Embeddings into symplectic and contact manifolds
Microflexibility and holonomic $\mathcal{R}$-approximation
First applications to microflexibility
Microflexible $\mathfrak{A}$-invariant differential relations
Further applications to symplectic geometry
Convex integration: One-dimensional convex integration
Homotopy principle for ample differential relations
Directed immersions and embeddings
First order linear differential operators
Nash-Kuiper theorem
Bibliography
Index.
Holonomic approximation: Jets and holonomy
Thom transversality theorem
Holonomic approximation
Applications
Multivalued holonomic approximation
Differential relations and Gromov's $h$-principle: Differential relations
Homotopy principle
Open Diff $V$-invariant differential relations
Applications to closed manifolds
Foliations
Singularities and wrinkling: Singularities of smooth maps
Wrinkles
Wrinkles submersions
Folded solutions to differential relations
The $h$-principle for sharp wrinkled embeddings
Igusa functions
The homotopy principle in symplectic geometry: Symplectic and contact basics
Symplectic and contact structures on open manifolds
Symplectic and contact structures on closed manifolds
Embeddings into symplectic and contact manifolds
Microflexibility and holonomic $\mathcal{R}$-approximation
First applications to microflexibility
Microflexible $\mathfrak{A}$-invariant differential relations
Further applications to symplectic geometry
Convex integration: One-dimensional convex integration
Homotopy principle for ample differential relations
Directed immersions and embeddings
First order linear differential operators
Nash-Kuiper theorem
Bibliography
Index.
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
Intrigue
Holonomic approximation: Jets and holonomy
Thom transversality theorem
Holonomic approximation
Applications
Multivalued holonomic approximation
Differential relations and Gromov's $h$-principle: Differential relations
Homotopy principle
Open Diff $V$-invariant differential relations
Applications to closed manifolds
Foliations
Singularities and wrinkling: Singularities of smooth maps
Wrinkles
Wrinkles submersions
Folded solutions to differential relations
The $h$-principle for sharp wrinkled embeddings
Igusa functions
The homotopy principle in symplectic geometry: Symplectic and contact basics
Symplectic and contact structures on open manifolds
Symplectic and contact structures on closed manifolds
Embeddings into symplectic and contact manifolds
Microflexibility and holonomic $\mathcal{R}$-approximation
First applications to microflexibility
Microflexible $\mathfrak{A}$-invariant differential relations
Further applications to symplectic geometry
Convex integration: One-dimensional convex integration
Homotopy principle for ample differential relations
Directed immersions and embeddings
First order linear differential operators
Nash-Kuiper theorem
Bibliography
Index.
Holonomic approximation: Jets and holonomy
Thom transversality theorem
Holonomic approximation
Applications
Multivalued holonomic approximation
Differential relations and Gromov's $h$-principle: Differential relations
Homotopy principle
Open Diff $V$-invariant differential relations
Applications to closed manifolds
Foliations
Singularities and wrinkling: Singularities of smooth maps
Wrinkles
Wrinkles submersions
Folded solutions to differential relations
The $h$-principle for sharp wrinkled embeddings
Igusa functions
The homotopy principle in symplectic geometry: Symplectic and contact basics
Symplectic and contact structures on open manifolds
Symplectic and contact structures on closed manifolds
Embeddings into symplectic and contact manifolds
Microflexibility and holonomic $\mathcal{R}$-approximation
First applications to microflexibility
Microflexible $\mathfrak{A}$-invariant differential relations
Further applications to symplectic geometry
Convex integration: One-dimensional convex integration
Homotopy principle for ample differential relations
Directed immersions and embeddings
First order linear differential operators
Nash-Kuiper theorem
Bibliography
Index.
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
