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leimao.github.io
| | djalil.chafai.net

Today, part of my teaching concerned basic properties of the total variation on discrete spaces. Let \( {E} \) be a possibly infinite countable set equipped with its discrete topology and \( {\sigma} \)-field. Let \( {\mathcal{P}} \) be the set of probability measures on \( {E} \). We equip \( {\mathcal{P}} \) with the total variation distance defined for...
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| | eli.thegreenplace.net


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| | fabricebaudoin.blog

Let $latex x\in C^{1-var} ([0,T], \mathbb{R}^d)$ and let $latex V : \mathbb{R}^e \to \mathbb{R}^{e\times d} $ be a Lipschitz continuous map. In order to analyse the solution of the differential equation, $latex y(t)=y_0+\int_0^t V(y(s)) dx(s),$ and make the geometry enter into the scene, it is convenient to see $latex V$ as a collection of vector...
3.1 parsecs

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| | conorneill.com

Many "achievement-oriented" individuals do the next task... but Stephen Covey says there is a better way... If you liked this post, you will also like Getting your Life in order or Build Strong Foundations.
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