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When g[u] is asymptotic Einstein (i.e. (J r)=1+O(r^2))), one has that begin{aligned} { Ric}_z w, overline{v})= n {det H r)over J r)} sum _{j,k=1}^n {partial ^2 r z) over partial z_kpartial overline{z}_{ell }}w_k overline{v}_{ell } end{aligned} (1.12 for (w, vin H_z={ v=(v_1,ldots, v_n)in {mathbb {C}}^n : sum _{j=1}^n {partial r z over partial z_j} v_j=0}).
"Well, can you fix it, Dr. Einstein?" I asked pleasantly.
But when I finally got the call about the auditions for "Einstein," I had just torn my rotator cuff.
One time, his wife recalled, his hair was mussed, and she asked him, "Who do you think you are, Einstein?" "I'm closer than most people," he answered.
At the same time, says Einstein, "I think a huge percentage of items will still be delivered the old-fashioned way.
This one must be Einstein, I thought and smiled and nodded again.
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We say that the Kähler metric g[u] induced by u is super asymptotic Einstein if (i) the Ricci curvature (R_{ioverline{j}}ge -(n+1) g_{ioverline{j}}) on D; and (ii) (J r)=1+O(r^2)). . the Ricci curvature (R_{ioverline{j}}ge -(n+1) g_{ioverline{j}}) on D; and.
As I pondered Mr. Obama's words, I thought of Xu Liangying, an elderly Chinese physicist and Einstein scholar I met a couple of years ago, who has spent most of his life under house arrest for upholding Einstein's maxim that there is no science without freedom of speech.
Looking through my Dad's stuff, I came across this photo, which reminded me of all the happy times I spent doing math puzzles and talking with Einstein when I was a kid.
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CEO of Professional Science Editing for Scientists @ prosciediting.com