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Glorfindel
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A simple basis for $\mathcal{H}(n,k)$ is described in this question, however, not so symmetric as one may hope at a first glance, as it is showninshown in the answer. You may also want to check the beautiful (free online) textbook Harmonic Function Theory by Axley-Bourdon-Ramey.

A simple basis for $\mathcal{H}(n,k)$ is described in this question, however, not so symmetric as one may hope at a first glance, as it is shownin the answer. You may also want to check the beautiful (free online) textbook Harmonic Function Theory by Axley-Bourdon-Ramey.

A simple basis for $\mathcal{H}(n,k)$ is described in this question, however, not so symmetric as one may hope at a first glance, as it is shown in the answer. You may also want to check the beautiful (free online) textbook Harmonic Function Theory by Axley-Bourdon-Ramey.

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Pietro Majer
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A simple basis for $\mathcal{H}(n,k)$ is described in this question, however, not so symmetric as one may hope at a first glance, as it is shownin the answer. You may also want to check the beautiful (free online) textbook Harmonic Function Theory by Axley-Bourdon-Ramey.