I am looking for an introductory book to contact geometry, as clear and detailed as possible. Thank in advance.
2025-01-13 05:34:55.1736746495
Reference request in contact geometry.
496 Views Asked by Thalanza https://math.techqa.club/user/thalanza/detail At
1
There are 1 best solutions below
Related Questions in SYMPLECTIC-GEOMETRY
- Showing Hofer's metric is bi-invariant
- What does the notation $G\times_P\mathfrak{p}^\perp$ mean, for $P\subset G$ Lie groups?
- Computing real de Rham cohomology of Hironaka's 3-manifold example
- Delzant theorem for polyhedra
- Over the reals the intersection of the orthogonal and symplectic groups in even dimension is isomorphic to the unitary group in the half dimension.
- Suitable reference for learning symplectic geometry
- What's the best place to learn Quantum Homology
- Hamiltonian vector field - confusion
- Does the Poisson bivector give rise to an integrable distribution?
- A very general question about blow-up for experienced symplectic topologists and algebraic geometers
Related Questions in CONTACT-TOPOLOGY
- $h$-principle for Legendrian immersions
- How can I draw plane distributions in $\mathbb{R}^3$?
- Need help understanding this example of a distribution
- Geometric meaning of the contact condition?
- Defining a contact form
- Using the standard contact structure of $\mathbb R^{2n+1}$ on $S^{2n+1}$?
- Need help understanding local coordinates of differential forms
- Reference request in contact geometry.
- How to know whether a contact form is only defined locally or globally?
- Embedded Legendrian hypersurfaces in contact 3-manifolds
Trending Questions
- Induction on the number of equations
- How to convince a math teacher of this simple and obvious fact?
- Refuting the Anti-Cantor Cranks
- Find $E[XY|Y+Z=1 ]$
- Determine the adjoint of $\tilde Q(x)$ for $\tilde Q(x)u:=(Qu)(x)$ where $Q:U→L^2(Ω,ℝ^d$ is a Hilbert-Schmidt operator and $U$ is a Hilbert space
- Why does this innovative method of subtraction from a third grader always work?
- What are the Implications of having VΩ as a model for a theory?
- How do we know that the number $1$ is not equal to the number $-1$?
- Defining a Galois Field based on primitive element versus polynomial?
- Is computer science a branch of mathematics?
- Can't find the relationship between two columns of numbers. Please Help
- Is there a bijection of $\mathbb{R}^n$ with itself such that the forward map is connected but the inverse is not?
- Identification of a quadrilateral as a trapezoid, rectangle, or square
- A community project: prove (or disprove) that $\sum_{n\geq 1}\frac{\sin(2^n)}{n}$ is convergent
- Alternative way of expressing a quantied statement with "Some"
Popular # Hahtags
real-analysis
calculus
linear-algebra
probability
abstract-algebra
integration
sequences-and-series
combinatorics
general-topology
matrices
functional-analysis
complex-analysis
geometry
group-theory
algebra-precalculus
probability-theory
ordinary-differential-equations
limits
analysis
number-theory
measure-theory
elementary-number-theory
statistics
multivariable-calculus
functions
derivatives
discrete-mathematics
differential-geometry
inequality
trigonometry
Popular Questions
- How many squares actually ARE in this picture? Is this a trick question with no right answer?
- What is the difference between independent and mutually exclusive events?
- Visually stunning math concepts which are easy to explain
- taylor series of $\ln(1+x)$?
- Determine if vectors are linearly independent
- What does it mean to have a determinant equal to zero?
- How to find mean and median from histogram
- Difference between "≈", "≃", and "≅"
- Easy way of memorizing values of sine, cosine, and tangent
- How to calculate the intersection of two planes?
- What does "∈" mean?
- If you roll a fair six sided die twice, what's the probability that you get the same number both times?
- Probability of getting exactly 2 heads in 3 coins tossed with order not important?
- Fourier transform for dummies
- Limit of $(1+ x/n)^n$ when $n$ tends to infinity
Hansjörg Geiges's Introduction to Contact Topology seems to be the only textbook-style reference on Contact Geometry. (At least it was three years ago, but I'm unaware of a more recent book with this kind of ambition).