Riemannian Optimization Tutorial?

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Looking for a good quick guide about Riemannian optimization, from an applied perspective such as machine learning. Referrals to easy to read references would be really appreciated.







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    Suvrit Sra has many interesting papers suvrit.de
    – WalterJ
    Aug 8 at 22:04










  • Thanks. Day you see them as a good way to get introduced to the topic too?
    – user25004
    Aug 9 at 2:36










  • This depends in your background, assuming you know a bit about optimization (gradient descent) and Riemannian geometry (exponential map), then yes.
    – WalterJ
    Aug 9 at 11:22










  • Then the next question would be where is a good start for Riemannian geometry?
    – user25004
    Aug 11 at 3:20














up vote
0
down vote

favorite












Looking for a good quick guide about Riemannian optimization, from an applied perspective such as machine learning. Referrals to easy to read references would be really appreciated.







share|cite|improve this question


















  • 1




    Suvrit Sra has many interesting papers suvrit.de
    – WalterJ
    Aug 8 at 22:04










  • Thanks. Day you see them as a good way to get introduced to the topic too?
    – user25004
    Aug 9 at 2:36










  • This depends in your background, assuming you know a bit about optimization (gradient descent) and Riemannian geometry (exponential map), then yes.
    – WalterJ
    Aug 9 at 11:22










  • Then the next question would be where is a good start for Riemannian geometry?
    – user25004
    Aug 11 at 3:20












up vote
0
down vote

favorite









up vote
0
down vote

favorite











Looking for a good quick guide about Riemannian optimization, from an applied perspective such as machine learning. Referrals to easy to read references would be really appreciated.







share|cite|improve this question














Looking for a good quick guide about Riemannian optimization, from an applied perspective such as machine learning. Referrals to easy to read references would be really appreciated.









share|cite|improve this question













share|cite|improve this question




share|cite|improve this question








edited Aug 9 at 2:25

























asked Aug 8 at 21:59









user25004

1,34711432




1,34711432







  • 1




    Suvrit Sra has many interesting papers suvrit.de
    – WalterJ
    Aug 8 at 22:04










  • Thanks. Day you see them as a good way to get introduced to the topic too?
    – user25004
    Aug 9 at 2:36










  • This depends in your background, assuming you know a bit about optimization (gradient descent) and Riemannian geometry (exponential map), then yes.
    – WalterJ
    Aug 9 at 11:22










  • Then the next question would be where is a good start for Riemannian geometry?
    – user25004
    Aug 11 at 3:20












  • 1




    Suvrit Sra has many interesting papers suvrit.de
    – WalterJ
    Aug 8 at 22:04










  • Thanks. Day you see them as a good way to get introduced to the topic too?
    – user25004
    Aug 9 at 2:36










  • This depends in your background, assuming you know a bit about optimization (gradient descent) and Riemannian geometry (exponential map), then yes.
    – WalterJ
    Aug 9 at 11:22










  • Then the next question would be where is a good start for Riemannian geometry?
    – user25004
    Aug 11 at 3:20







1




1




Suvrit Sra has many interesting papers suvrit.de
– WalterJ
Aug 8 at 22:04




Suvrit Sra has many interesting papers suvrit.de
– WalterJ
Aug 8 at 22:04












Thanks. Day you see them as a good way to get introduced to the topic too?
– user25004
Aug 9 at 2:36




Thanks. Day you see them as a good way to get introduced to the topic too?
– user25004
Aug 9 at 2:36












This depends in your background, assuming you know a bit about optimization (gradient descent) and Riemannian geometry (exponential map), then yes.
– WalterJ
Aug 9 at 11:22




This depends in your background, assuming you know a bit about optimization (gradient descent) and Riemannian geometry (exponential map), then yes.
– WalterJ
Aug 9 at 11:22












Then the next question would be where is a good start for Riemannian geometry?
– user25004
Aug 11 at 3:20




Then the next question would be where is a good start for Riemannian geometry?
– user25004
Aug 11 at 3:20















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