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04:58 A Riemannian Geometric Approach to Blind Signal… A Riemannian Geometric Approach to Blind Signal Recovery for Grant Free Radio Network Access	A Riemannian Geometric Approach to Blind Signal Recovery for Grant Free Radio Network Access Sensing, Imaging and Signal Processing 14 Team Lead: Carlos Feres Advisor: Prof. Ding space recovery manifold matrix sources approach sample cross problem signals interference db tangent function cost optimization signal channel success probability From Femi-Jide Akinmoladun 0 likes 10 plays 0
45:08 LP Polyhedra-Lec3.mp4 LP Polyhedra-Lec3.mp4	LP Polyhedra-Lec3.mp4 point points convex sets intersection theorem plane dimension sum inequality induction tangent polyhedron linear phase minus triangle proof faces vector From Jesus De Loera 0 likes 53 plays 0
07:06 Section 3.1 Prob 38: Bacterial Growth Section 3.1 Prob 38: Bacterial Growth	Section 3.1 Prob 38: Bacterial Growth Biological intuition for what derivatives tell us about population growth. derivative average rate of change bacteria hours cells prime rate population change nutrients growth supply amount hour minus function units culture point tangent slope question t1 From Alexander Meyer 0 likes 126 plays 0
01:39:39 EEC239A-Lecture4_202010012_EEC-239A-0_2560x1440 EEC239A-Lecture4_202010012_EEC-239A-0_2560x1440	EEC239A-Lecture4_202010012_EEC-239A-0_2560x1440 EEC239A lecture yoo_lectures eec239a fiber theta delta sine phase pi wave times waveguide mode lambda light wavelength solution square frequency angle tangent alright cosine From S. J. Ben Yoo 0 likes 22 plays 0
15:28 Section 3.3 #43 Section 3.3 #43	Section 3.3 #43 Distinguishing graphs of derivatives; drawing the graph of a derivative prime function slope tangent point graph derivative answer functions problem thing things lines fact method bit guess derivatives curve calculus From Jeffrey Nichols 0 likes 339 plays 0
14:29 Section 1.1 #8 - Introduction to derivatives Section 1.1 #8 - Introduction to derivatives	Section 1.1 #8 - Introduction to derivatives Drawing graph of velocity based on a graph of position, plus general discussion of interpreting the graphs and applying the principles to other contexts. velocity tangent runner point slope graph race bit curve change distance problem seconds runners speed thing rate variable meters function From Jeffrey Nichols 1 likes 157 plays 0
12:23 Review of Complex Numbers (Part I) Review of Complex Numbers (Part I)	Review of Complex Numbers (Part I) theta form angle arctangent x. quadrant equation prime arc cosine tangent pi 8s degrees tange x2 sine magnitude axis direction From Hooman Rashtian 0 likes 305 plays 0