dg differential geometry

https://mathoverflow.net/questions/tagged/dg.differential-geometry Newest 'dg.differential-geometry' Questions - MathOverflow dg differential geometry questions mathoverflow newest https://mathoverflow.net/questions/509512/heat-kernel-ratio-on-flat-torus-t%c2%b2-for-specific-winding-sectors dg.differential geometry - Heat kernel ratio on flat torus T² for specific winding sectors -... Consider the heat kernel (Euclidean propagator) for a free particle on the space $T² × R³$, where $T²$ is a flat torus with radii $R₁$ and $R₂$. The return... dg differential geometry heat kernel ratio flat https://mathoverflow.net/questions/509490/when-is-a-symplectic-manifold-with-the-opposite-orientation-itself-symplectic dg.differential geometry - When is a symplectic manifold with the opposite orientation itself... Suppose $(M,\omega)$ is a closed (compact without boundary) symplectic manifold of dimension $2n$. Suppose $\overline{M}$ is a homeomorphic copy of $M$ with... dg differential geometry symplectic manifold opposite orientation https://mathoverflow.net/questions/334398/lie-transformation-group-and-the-transformation-of-smooth-structure-from-normal dg.differential geometry - Lie transformation group and the transformation of smooth structure from... I'm self-working on two theorems on Lie transformation group from the book Kobayashi transformation group in differential geometry, one is the following... dg differential geometry transformation group lie smooth structure https://mathoverflow.net/questions/317507/underdetermined-system-of-linear-pdes dg.differential geometry - Underdetermined system of linear PDEs - MathOverflow Let $a,b$ two smooth functions from the open square $I^{2}$ in $\mathbb{R}^{2}$ to $\mathbb{R}^{4}$. In particular, assume $a(t,u)$ and $b(t,u)$ be linearly... dg differential geometry system linear pdes mathoverflow https://mathoverflow.net/questions/509442/topology-of-compact-manifolds-admitting-codimension-one-foliations-with-dense-le dg.differential geometry - Topology of compact manifolds admitting codimension-one foliations with... Let $M$ be a compact manifold endowed with a codimension-one smooth foliation $\mathcal{F}$, defined as the kernel of a closed, nowhere-vanishing 1-form... dg differential geometry topology compact manifolds admitting https://mathoverflow.net/questions/510778/connections-between-the-hamilton-jacobi-equation-and-the-ricci-flow-equation dg.differential geometry - Connections between the Hamilton-Jacobi equation and the Ricci flow... The Hamilton-Jacobi equation of symplectic geometry states: $$ \frac{\partial S}{\partial t} + H\!\left(q,\frac{\partial S}{\partial q},t\right)=0\tag1, $$ it... dg differential geometry connections hamilton jacobi equation https://mathoverflow.net/questions/510481/stability-and-hitchin-equation-in-the-limit dg.differential geometry - Stability and Hitchin equation in the limit - MathOverflow dg differential geometry stability hitchin equation limit https://mathoverflow.net/questions/510382/reference-request-the-map-metric-%e2%86%a6-geodesic-endpoint-is-a-submersion-under dg.differential geometry - Reference request: the map (metric) ↦ (geodesic endpoint) is a... I am looking for a reference for the following statement: Let $k\geq 3$. Let $(M,g)$ be a semi-Riemannian manifold with $g$ a $C^k$ metric, let... dg differential geometry reference request map metric geodesic https://mathoverflow.net/questions/509022/formula-for-riemann-curvature-tensor-does-it-have-a-name dg.differential geometry - Formula for Riemann curvature tensor -- does it have a name? -... Say you have $N$, an n-dimensional submanifold of a Euclidean space $\mathbb R^k$. We consider it to be a Riemann manifold with the pull-back metric. Locally... dg differential geometry formula riemann curvature tensor

Robuta