We simulate the advection of a passive scalar by a simple rotation flow u, generating a converging spiral. In particular, we use a simple flow with |u|~r², such that angular velocity increases linearly with the distance to the center. The solution is exact, calculated by differential rotation of the initial condition by |u(r)|/r for each radius r. Rotation speed is chosen such that a complete outer rotation is achieved at t=1. #physics #mathematics #differentialequations #calculus #visualization
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TikTokfieldsolver
We simulate the advection of a passive scalar by a simple rotation flow u, generating a converging spiral. In particular, we use a simple flow with |u|~r², such that angular velocity
FieldSolver(@fieldsolver). Moonlight Sonata - Beethoven - Classical Piano - Instrumental Classical Music - Classical Playlist - Sleeping Music - Music For Relaxation - Classical Piano & Classical Music & Classical. We simulate the advection of a passive scalar by a simple rotation flow u, generating a converging spiral. In particular, we use a ...
793 views1 week ago
Rotation Matrix
Rotation vs Revolution | What's the Difference? #ScienceForKids #EarthRotation #FunLearning
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Rotation vs Revolution | What's the Difference? #ScienceForKids #EarthRotation #FunLearning
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EARTH'S ROTATION & REVOLUTION ?
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2D Rotation in Scratch explained simply!
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In mathematics, the disk method is a technique used to calculate the volume of a solid generated by rotating a curve around an axis. The idea is to imagine slicing the solid into very thin circular disks perpendicular to the axis of rotation. Each disk has an area that depends on the distance from the axis, and by summing the volumes of all these disks, we approximate the entire solid. This process is formalized using integration, where the radius of each disk comes from the function being rotat
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In mathematics, the disk method is a technique used to calculate the volume of a solid generated by rotating a curve around an axis. The idea is to imagine slicing the solid into very thin circular disks perpendicular to the axis of rotation. Each disk has an area that depends on the distance from the axis, and by summing the volumes of all these disks, we approximate the entire solid. This process is formalized using integration, where the radius of each disk comes from the function being rotat
TikTokmath.magazine.ma
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Rotation Transformation
Watch Earth’s Constant Spin Through a Foucault Pendulum
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Watch Earth’s Constant Spin Through a Foucault Pendulum
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How to Rotate Like a Pro: Without Swaying or Leaning!
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Stop Swaying — Stay in the Barrel #golfswing #golftips
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