<--- Back to Details
First PageDocument Content
Mathematical analysis / Mathematics / Algebra / Differential geometry / Riemannian geometry / Computational statistics / Category theory / Information geometry / Information theory / Normal / Logarithm / Stochastic gradient descent
Date: 2009-10-06 06:49:39
Mathematical analysis
Mathematics
Algebra
Differential geometry
Riemannian geometry
Computational statistics
Category theory
Information geometry
Information theory
Normal
Logarithm
Stochastic gradient descent

Natural Gradient Works Eciently in Learning Shun-ichi Amari RIKEN Frontier Research Program Wako-shi, Hirosawa 2-1, Saitama, JAPAN fax: +

Add to Reading List

Source URL: www.maths.tcd.ie

Download Document from Source Website

File Size: 233,31 KB

Share Document on Facebook

Similar Documents

Introduction to RIEMANNIAN GEOMETRY Gert Heckman Radboud University Nijmegen  May 22, 2017

Introduction to RIEMANNIAN GEOMETRY Gert Heckman Radboud University Nijmegen May 22, 2017

DocID: 1tOtP - View Document

7. PROBLEM SET FOR “DIFFERENTIAL GEOMETRY II” AKA “ANALYSIS AND GEOMETRY ON MANIFOLDS” WINTER TERMProblem 20. We consider S2 with the Riemannian

7. PROBLEM SET FOR “DIFFERENTIAL GEOMETRY II” AKA “ANALYSIS AND GEOMETRY ON MANIFOLDS” WINTER TERMProblem 20. We consider S2 with the Riemannian

DocID: 1ss3S - View Document

On one class of holonomy groups in pseudo-Riemannian geometry Alexey Bolsinov and Dragomir Tsonev Dept. of Math. Sciences, Loughborough University Loughborough, LE11 3TU UK

On one class of holonomy groups in pseudo-Riemannian geometry Alexey Bolsinov and Dragomir Tsonev Dept. of Math. Sciences, Loughborough University Loughborough, LE11 3TU UK

DocID: 1s2PV - View Document

479  Doc. Math. J. DMV Bifurcation from Relative Equilibria of Noncompact Group Actions:

479 Doc. Math. J. DMV Bifurcation from Relative Equilibria of Noncompact Group Actions:

DocID: 1rpVe - View Document

arXiv:1505.06764v2 [math.DG] 9 NovFinite topology minimal surfaces in homogeneous three-manifolds William H. Meeks III∗

arXiv:1505.06764v2 [math.DG] 9 NovFinite topology minimal surfaces in homogeneous three-manifolds William H. Meeks III∗

DocID: 1rnI1 - View Document