User user84899 - MathOverflow

user84899

Member for 6 years, 5 months
Last seen more than 3 years ago

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Self-Learner

Jul 18, 2021 at 19:41

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Yearling

Jul 18, 2021 at 19:35

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Teacher

Jul 18, 2021 at 18:49

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Scholar

Jul 18, 2021 at 18:20

accepted

Which unimodular lattices $L\subset \mathbb R^2$ minimize $f_t(L):=\sum_{ v\in L} e^{-t \|v\|_2}$? (for parameters $t>0$)

Jul 18, 2021 at 18:19

answered

Which unimodular lattices $L\subset \mathbb R^2$ minimize $f_t(L):=\sum_{ v\in L} e^{-t \|v\|_2}$? (for parameters $t>0$)

Jul 18, 2021 at 18:19

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revised

Which unimodular lattices $L\subset \mathbb R^2$ minimize $f_t(L):=\sum_{ v\in L} e^{-t \|v\|_2}$? (for parameters $t>0$)

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Jul 18, 2021 at 11:49

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revised

Which unimodular lattices $L\subset \mathbb R^2$ minimize $f_t(L):=\sum_{ v\in L} e^{-t \|v\|_2}$? (for parameters $t>0$)

edited title

Jul 17, 2021 at 12:19

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Editor

Jul 16, 2021 at 17:25

revised

Which unimodular lattices $L\subset \mathbb R^2$ minimize $f_t(L):=\sum_{ v\in L} e^{-t \|v\|_2}$? (for parameters $t>0$)

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Jul 16, 2021 at 17:23

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Student

Jul 16, 2021 at 16:50

asked

Which unimodular lattices $L\subset \mathbb R^2$ minimize $f_t(L):=\sum_{ v\in L} e^{-t \|v\|_2}$? (for parameters $t>0$)

Jul 16, 2021 at 16:43

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