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We tell children doesn't matter if you win or lose it's how you play the game, but when a professional team plays gutsy exiting cricket because it might rain and that's the best path to winning they get criticised. It's amazing to see and loving watching this test and this England team, hope the public can let go of it's obsession with results and learn to relax and just enjoy the game more #ashes #Stokes #McCallum

#mccallum #Stokes #ashes

Last updated 1 year ago

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Pustam Raut🇳🇵(पुस्तम राउत) · @pustam_egr

33 followers · 109 posts · Server mathstodon.xyz

GENERALIZED STOKES THEOREM:
The integral of a differential form \(\omega\) over the boundary \(\partial\Omega\) of some orientable manifold \(\Omega\) is equal to the integral of its exterior derivative \(d\omega\) over the whole of \(\Omega\).
\[\displaystyle\int_{\partial\Omega}\omega=\int_\Omega d\omega\]
#VectorCalculus #DifferentialGeometry #MultivariateCalculus #Calculus #StokesTheorem #GeneralizedStokesTheorem #Calculus #FundamentalTheorem #Manifold #Boundary #ExteriorDerivative #Stokes

#Stokes #exteriorderivative #boundary #manifold #fundamentaltheorem #generalizedstokestheorem #stokestheorem #calculus #multivariatecalculus #differentialgeometry #vectorcalculus

Last updated 2 years ago

Original post

Pustam Raut🇳🇵(पुस्तम राउत) · @pustam_egr

33 followers · 109 posts · Server mathstodon.xyz

GENERALIZED STOKES THEOREM:

The integral of a differential form \(\omega\) over the boundary \(\partial\Omega\) of some orientable manifold \(\Omega\) is equal to the integral of its exterior derivative \(d\omega\) over the whole of \(\Omega\).
\[\displaystyle\int_{\partial\Omega}\omega=\int_\Omega d\omega\]
#VectorCalculus #DifferentialGeometry #MultivariateCalculus #Calculus #StokesTheorem #GeneralizedStokesTheorem #Calculus #FundamentalTheorem #Manifold #Boundary #ExteriorDerivative #Stokes

#Stokes #exteriorderivative #boundary #manifold #fundamentaltheorem #generalizedstokestheorem #stokestheorem #calculus #multivariatecalculus #differentialgeometry #vectorcalculus

Last updated 2 years ago

Original post

Pustam Raut🇳🇵(पुस्तम राउत) · @pustam_egr

33 followers · 109 posts · Server mathstodon.xyz

GENERALIZED STOKES THEOREM:
The integral of a differential form \(\omega\) over the boundary \(\partial\Omega\) of some orientable manifold \(\Omega\) is equal to the integral of its exterior derivative \(d\omega\) over the whole of \(\Omega\).
\[\displaystyle\int_{\partial\Omega}\omega=\int_\Omega d\omega\]
#VectorCalculus #DifferentialGeometry #MultivariateCalculus #Calculus #StokesTheorem #GeneralizedStokesTheorem #Calculus #FundamentalTheorem #Manifold #Boundary #ExteriorDerivative #Stokes

#Stokes #exteriorderivative #boundary #manifold #fundamentaltheorem #generalizedstokestheorem #stokestheorem #calculus #multivariatecalculus #differentialgeometry #vectorcalculus

Last updated 2 years ago

Original post

Alex vd Brandhof · @alexvdbrandhof

60 followers · 37 posts · Server mathstodon.xyz

Open media

Mooie cover van #NRC #wetenschap. Ik schreef over blowups en gereduceerde-orde-modellen van de beroemde stromingsvergelijkingen van #Navier en #Stokes. https://www.nrc.nl/nieuws/2022/12/09/alles-stroomt-maar-de-wiskunde-daarachter-is-nog-goeddeels-onbegrepen-a4150762

#Stokes #navier #wetenschap #nrc

Last updated 2 years ago

Original post

MilesGeffin · @MilesGeffin

120 followers · 228 posts · Server mastodonapp.uk

My masto feed went down earlier during #EngvPak. Feeling sorry for #Afridi and rest of the #pakistan team, but the skill of #curran and #rashid in particular was extraordinary. And the sheer minerals on #Stokes - mind blowing.

#ENGvPAK #Afridi #pakistan #curran #rashid #Stokes

Last updated 2 years ago

Original post