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Next, we prove bounds for the dimensions of p-adic MLV-spaces in Section 3, assuming results in Section 4, and make a conjecture about a special element in the motivic Galois group
Cheeger [Ch] proved that a metric measure space which admits a Poincaré in- equality with a doubling measure has a “differentiable structure” under which Lip- schitz functions
The proof is quite combinatorial, with the principal aim being to arrange the functions involved into sets to which we can apply the critical maximal inequality of Bourgain, Lemma
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18 VDRP Voltage output signal proportional to current used for current limit and output voltage droop 19 VDFB Droop Amplifier Voltage Feedback.. 20 CSSUM Inverted Sum of