(2) 23:49 Quantum variance for automorphic forms 23:13 PATKÓS BALÁZS_ INDUCED AND NON-INDUCED POSET SATURATION PROBLEMS 1:13:54 Moments of large families of Dirichlet L__�__-functions 54:58 Moments and periods for GL(3) 21:14 Lp-norm bounds for automorphic forms 57:43 Limitations...
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Article ADS MathSciNet MATH Google Scholar De Broglie, L.: La thermodynamique “cachée” des particules. Ann. Inst. Henri Poincaré,Vol. I, (1), 1–19, (1964), Section A : Physique théorique De Broglie, L.: Interpretation of quantum mechanicsby the double solution theory Annales de ...
18 December, 2022 in expository, math.MP | Tags: special relativity | by Terence Tao | 65 comments This post is an unofficial sequel to one of my first blog posts from 2007, which was entitled “Quantum mechanics and Tomb Raider“. One of the oldest and most famous allegories is Plat...
23 July, 2015 in expository, math.CO, math.DS | Tags: characteristic factor, Gowers uniformity norms, inverse conjecture, nilmanifolds, nilsequences | by Terence Tao | 5 comments Note: this post is of a particularly technical nature, in particular presuming familiarity with nilsequences, nil...
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Quantum computing is touted as one way of achieving this. However, today’s quantum computers, while powerful, aren’t yet ready for everyday applications. But once they are, they could play a role in the achievement of AGI. Growth in data volume and new sources of data. Some experts ...
What is the meaning of range in linear algebra? What does mod c mean in abstract algebra? What is quantum mathematics? What is a coset in abstract algebra? What is computational algebraic geometry? What is the difference between applied mathematics and mathematics? In math, what does algorithm...
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As was pointed out in comments in the previous post by Laurens Gunnarsen, this derivation has the curious feature of needing some laws from quantum mechanics (specifically, the Planck and de Broglie laws) in order to derive an equation in special relativity (which does not ostensibly require qu...