# Tagged Questions

A differential form $ \omega$ is a section of the exterior algebra $\Lambda^* T^* X$ of a cotangent bundle,

**3**

**1**answer

### Computing relative cohomology class of differential form

**11**

**2**answers

### Residues of $\frac{1}{\prod_{i=1}^n (x-P_i)^{e_i}}$

**8**

**1**answer

### Condition on a differential form arising from the theory of elasticity

**1**

**1**answer

### Can every De Rham cohomology class be represented by a closed form $\alpha$ with $L_X \alpha=0$

**5**

**1**answer

### Hodge Laplacian in local coordinates

**15**

**2**answers

### How does one compute the space of algebraic global differential forms $\Omega^i(X)$ on an affine complex scheme $X$?

**8**

**0**answers

### Countability assumption for good covers in Bott-Tu

**9**

**0**answers

### Which differential forms commute with the curvature form?

**8**

**1**answer

### Simple identity on Lie algebras in a note of Koszul

**6**

**0**answers

### Restriction of “Spin(7) 4-form” to $\mathbb{R}_+\times S^7$

**2**

**0**answers

### Does the sheaf of locally exact differential forms splitting in positive characteristic

**3**

**1**answer

### What do the differential k-forms on a product manifold look like?

**7**

**1**answer

### What is the geometric significance of the definition of supermanifold?

**1**

**0**answers

### About Frobenius's theorem for differential forms

**0**

**0**answers

### Explicit adjunction formula and local top form

**2**

**0**answers

### Wedge product of entries of a matrix & Volume form of the Siegel metric

**0**

**1**answer

### Exterior derivative on principal bundle [closed]

**2**

**1**answer

### Is there a matrix that converts the gradient of every possible function to gradient of other function?

**2**

**0**answers

### Compact Vertical Cohomology and Euler Class of CP1

**5**

**0**answers

### Interpolating from a Hard Lefschetz class to a Kaehler class

**4**

**1**answer

### Closed $3$-manifold, $2$-dimensional subbundle of this manifold, is this form exact or not?

**13**

**2**answers

### Volume-minimizing submanifold implies calibrated?

**1**

**2**answers

### Integrability at $z$ of the 2-form $ d\omega=\frac{\partial_{\bar{\zeta}}g(\zeta)}{\zeta-z}d\zeta\wedge d\bar{\zeta} $

**11**

**0**answers

### Reference for a proof of the fiberwise Stokes theorem

**6**

**1**answer

### Strange problem about triplets of differential forms

**4**

**0**answers

### Differential ideals of Pfaffian forms on jet bundles (Integrability)

**1**

**0**answers

### differential forms in double field theory

**5**

**3**answers

### Non-continuous differentiability for differential forms

**4**

**1**answer

### Anti_symplectic 2-forms

**2**

**0**answers

### Analytic version of the Cartan lemma

**-1**

**2**answers

### Restriction of a line bundle to a two-cycle

**1**

**1**answer

### About hypersurfaces in R^n+1 with bounded 2nd fundamental form

**0**

**1**answer

### Residues and Mittag-Leffler sequence

**1**

**1**answer

### existence of meromorphic differentials with non vanishing residues

**2**

**1**answer

### (n-1)-dimensional normal currents and Smirnov's paper

**13**

**2**answers

### Hodge decomposition in Minkowski space

**19**

**4**answers

### Is there any way to rewrite a partial differential equation using language of differential forms, tensors, etc?

**8**

**1**answer

### When is the module of Kahler volume forms torsion-free?

**1**

**0**answers

### superdiff forms and tensors

**1**

**2**answers

### $\infty$-forms and $\infty$-plectic geometry

**2**

**1**answer

### Homology of a region of the plane

**10**

**3**answers

### k-form: sum of wedge products of 1-forms?

**26**

**14**answers