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15
Math.TechQA.Club
2017-06-28 21:51:49
585
Views
Special case of the Stokes theorem
Published on
28 Jun 2017 - 21:51
#calculus
#stokes-theorem
4k
Views
Calculating the flux of the curl of $F=z\hat{i}+x\hat{j}+y\hat{k}$ with Stokes
Published on
02 Jul 2017 - 8:43
#calculus
#vector-analysis
#stokes-theorem
464
Views
Scalar curvature $K(p)$
Published on
03 Jul 2017 - 7:37
#riemannian-geometry
#curvature
#stokes-theorem
6.8k
Views
Stokes Theorem for a Circle In the Plane x + y + z = 5
Published on
07 Jul 2017 - 3:57
#surface-integrals
#stokes-theorem
147
Views
Applying the Curl Thm. to a surface given its boundary
Published on
18 Jul 2017 - 5:34
#multivariable-calculus
#parametrization
#stokes-theorem
597
Views
stokes theorem integral around a sphere and plane
Published on
19 Jul 2017 - 8:10
#multivariable-calculus
#surface-integrals
#stokes-theorem
168
Views
Compute $\displaystyle\int_{S^1}i^*\omega$ where $\omega\in\Omega^1(\mathbb{R^2})$
Published on
19 Jul 2017 - 18:24
#manifolds
#differential-topology
#differential-forms
#stokes-theorem
22
Views
Calculate $\int_{S(a,r)}\frac{F(x,y,z)}{|F(x,y,z)|^3}NdS$
Published on
28 Jul 2017 - 0:15
#real-analysis
#stokes-theorem
50
Views
Calculate the flux of $\mathbf{v}$ through $\Sigma$ when $\mathbf{v}=\mathrm{curl}\,{\mathbf{u}}$
Published on
10 Aug 2017 - 11:05
#stokes-theorem
348
Views
How to calculate $\oint F\cdot dr$ on the curve from the intersection of plane $z=2x$ and paraboloid using Stokes' theorem?
Published on
11 Aug 2017 - 16:15
#integration
#multivariable-calculus
#vector-fields
#stokes-theorem
97
Views
Stokes' Theorem: Show that $\iint_S (\nabla \times \mathbf{F}) \cdot \hat{n} \ ds = 0$. Please clarify solution.
Published on
14 Aug 2017 - 14:11
#real-analysis
#proof-explanation
#stokes-theorem
1.8k
Views
How to calculate line integral over the intersection of paraboloid $z=x^2+y^2$ and plane $z=2x$
Published on
15 Aug 2017 - 14:31
#integration
#multivariable-calculus
#proof-verification
#stokes-theorem
67
Views
Stokes' Theorem Different Representations? $\iint_S (\nabla \times \mathbf{F}) \cdot \hat{n} \ dS$, $\iint_S ( \nabla \times \mathbf{F} ) \cdot \ dS$?
Published on
16 Aug 2017 - 13:53
#real-analysis
#stokes-theorem
108
Views
Stokes' Theorem question
Published on
17 Aug 2017 - 7:41
#calculus
#multiple-integral
#stokes-theorem
377
Views
Stoke's Theorem problem (direct calculation and using Stoke's Theorem)
Published on
20 Aug 2017 - 10:48
#cross-product
#multiple-integral
#stokes-theorem
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